tom has a 4-inch refracting telescope and steve has a 3-inch reflecting telescope. whose telescope has a higher resolving power?

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Answer 1

Tom's 4-inch refracting telescope has a higher resolving power.


Refracting telescopes have higher resolving power than reflecting telescopes, as the size of the objective lens in a refractor can be larger than the size of the mirror in a reflector.

Resolving power is the ability of a telescope to distinguish between two closely spaced objects. It is determined by the diameter of the telescope's objective lens or mirror. The resolving power is proportional to the diameter of the objective, so a larger objective will have a higher resolving power.

Therefore, Tom's 4-inch refracting telescope has a higher resolving power than Steve's 3-inch reflecting telescope.


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Related Questions

bioelectrical impedance analysis is a commercially available method used to estimate body fat percentage. the device applies a small potential between two parts of the patient's body and measures the current that flows through. with an estimate of the resistance individually of the muscle and fat between the two points, the composition of the tissue can be estimated. assume that the muscle and fat tissue can be modeled as resistors in parallel. part a part complete if the resistance of fat is 3 times that of muscle, what is the resistance of fat if a 1 ma m a current is measured when potential difference of 0.5 v v is applied to the patient's arm?

Answers

2000 ohms is the the resistance of fat if a 1 ma m a current is measured when potential difference of 0.5 v v is applied to the patient's arm.

How to solve for the resistance

we have r = resistance of the muscle

R = fat resistance

we are given R = 3r

such that the R total would be solved using ohms law:

We would have 3r² / 4r

= 0.75r

when we use the Ohm's law we would have the follwoing calculation

0.5 = 0.001 * 0.75 r

we are to solve for the value of r

0.5 = 0.00075r

divide through by:

r = 0.5 / 0.00075

= 666.667

Remember that R = 3r

R = 3 * 666.667

R = 2000 ohms

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what magnitude force is required to give a helicopter of mass m an acceleration of 0.10g upward? express your answer in terms of the variable m and appropriate constants.

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Magnitude of the force required to give the helicopter an acceleration of 0.10g upward is 0.981m N, where m is the mass of the helicopter in kilograms.

What is force?

Physical quantity which causes or tends to cause a motion in any object at rest or changes or tends to change the direction of motion of a moving object or shape or size of object is called force.

Force required to give a helicopter of mass m an acceleration of 0.10g upward can be calculated using Newton's second law. Here, the acceleration is 0.10g, which can be expressed as:

a = 0.10g = 0.10 * 9.81 m/s² = 0.981 m/s²

F = ma

F = m * 0.981

Therefore, magnitude of the force required to give the helicopter an acceleration of 0.10g upward is 0.981m N, where m is the mass of the helicopter in kilograms.

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our resistors are connected to a source of emf as shown. Rank the four resistors in order of the current through the resistor, from highest to lowest.A. the 6.00-S2 resistor B. the 8.00-S2 resistor C. the 20.0-2 resistor D. the 25.0-S2 resistor

Answers

the ranking of the resistors in terms of current, from highest to lowest, is A, B, C, D.

To rank the four resistors in order of the current through the resistor from highest to lowest, we need to consider Ohm's Law, which states that the current (I) is equal to the voltage (emf) divided by the resistance (R). Mathematically, this is represented as I = emf / R.

Assuming that all resistors are connected to the same source of emf, the resistor with the lowest resistance will have the highest current, and the resistor with the highest resistance will have the lowest current. Therefore, we can rank the resistors based on their resistance values:

1. A. the 6.00-Ω resistor
2. B. the 8.00-Ω resistor
3. C. the 20.0-Ω resistor
4. D. the 25.0-Ω resistor

So the ranking of the resistors in terms of current, from highest to lowest, is A, B, C, D.

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tome the cat is chasing jerry the mouse across a table surface 1.5 m high. jerry steps out of the way at the last second, and tom slides off the edge of the table at a speech of 5 m/s. where will tom strike the floor?

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Tom will strike the floor at a distance of 1.28 m from the edge of the table.

Tom the cat is chasing Jerry the mouse across a table surface that is 1.5 m high. Jerry steps out of the way at the last second, and Tom slides off the edge of the table at a speed of 5 m/s. The position of Tom at different times can be analyzed by applying the kinematic equations. Tom is in free fall and his motion is governed by the equations of motion under gravity. Therefore, his initial velocity is zero, and acceleration due to gravity is -9.8 m/s². Let’s use the second equation of motion to calculate the time required for Tom to hit the ground.
v = u + at Where, v = final velocity = 0 m/s, u = initial velocity = 5 m/s, a = acceleration = -9.8 m/s², t = time taken
Solving for t, we get
0 = 5 + (-9.8)t
t = 0.51 s
Therefore, it takes 0.51 s for Tom to hit the ground. The distance traveled by Tom before hitting the ground can be calculated using the third equation of motion.

s = ut + ½ at² Where, s = distance traveled, u = initial velocity = 5 m/s, a = acceleration = -9.8 m/s², t = time taken = 0.51 s
Solving for s, we get
s = 5 × 0.51 + ½ (-9.8) × (0.51)²
s = 1.28 m
Therefore, Tom will strike the floor at a distance of 1.28 m from the edge of the table. The motion of Tom is an example of projectile motion because he is in free fall and there is no horizontal acceleration acting on him. Projectile motion is a type of motion where an object is thrown near the earth’s surface and moves along a curved path under the action of gravity.

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torque does ignoring the mass significantly effect the value you calculate for the force exerted by the triceps? explain why or why not. triceps

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When calculating the force exerted by the triceps, ignoring the mass significantly affects the torque value.

The torque is the product of the force and the distance from the force application point to the axis of rotation.

Torque= force*distance (N m)

The torque calculation for a muscle depends on the point of attachment of the muscle. Muscle mass is related to its force production capacity, and it is necessary to consider it when calculating the force applied by the triceps.

However, the force exerted by the triceps muscle would be affected by the mass of the object being lifted or moved. The force required to move an object increases with the mass of the object. Therefore, ignoring the mass of the object would result in an underestimate of the force required to move the object, and thus an underestimate of the force exerted by the triceps.

In summary, ignoring the mass of the object being lifted or moved would not significantly affect the calculated value of torque, but it would affect the calculated value of force.

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determine if the drag force exerted on an object moving through air (a.k.a. force of air resistance) is proportional to the velocity or the square of the velocity of the object.

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The drag force exerted on an object moving through air (a.k.a. force of air resistance) is proportional to the square of the velocity of the object.

Thus, the correct answer is proportional to the square of the velocity of the object.

What is the drag force?

The аir resistаnce force аcting on аn object moving through аir is referred to аs drаg force. When а body trаvels through а fluid such аs wаter or аir, it fаces resistаnce to its motion, which is proportionаl to the velocity of the object. This resistаnce force аcting on а body moving through аir is referred to аs аir resistаnce or drаg force.

The drаg force on аn object in the аir is proportionаl to the squаre of the object's velocity. When the velocity of the object is doubled, the drаg force becomes four times greаter. Thus, the drаg force grows fаster thаn the object's velocity. In other words, the drаg force аcting on аn object increаses аs the squаre of the object's velocity.

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(a) calculate the (time-averaged) energy density of an electromagnetic plane wave in a conducting medium. show that the magnetic contribution always dominates (b) show that the intensity is (k/2uw)e0^2

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(a)The time-averaged energy density is:U = (1/2μ) |E x B|² = (1/2μ) E₀² B₀² sin²(kx - ωt).

(b)The intensity of an electromagnetic wave is defined as the time-averaged power per unit area. It can be calculated using the Poynting vector: I = <S> = (1/2μ) |E x B|².

S = (1/μ) E x B

where E is the electric field, B is the magnetic field, and μ is the permeability of the medium. In a conducting medium, the permeability is generally the same as that of free space, so μ = μ0.

The time-averaged energy density is then given by:

U = (1/2μ) |E x B|^2

where |E x B| is the magnitude of the cross product of the electric and magnetic fields. Since the cross product of two vectors is orthogonal to both vectors, |E x B| represents the strength of the electromagnetic field.

In a plane wave, the electric and magnetic fields are perpendicular to each other and to the direction of propagation. Without loss of generality, let's assume that the electric field is in the x-direction and the magnetic field is in the y-direction. Then we have:

E = E₀ sin(kx - ωt) i

B = B₀ sin(kx - ωt + π/2) j

where E₀ and B₀ are the amplitudes of the fields, k is the wave vector, ω is the angular frequency, and i and j are unit vectors in the x- and y-directions, respectively.

Taking the cross product of E and B, we have:

E x B = E₀ B₀ sin(kx - ωt) k

Therefore, the time-averaged energy density is:

U = (1/2μ) |E x B|² = (1/2μ) E₀² B₀² sin²(kx - ωt)

Since the sine function oscillates between -1 and 1, the maximum value of sin^2(kx - ωt) is 1. Therefore, the maximum value of the energy density is:

Umax = (1/2μ) E₀² B₀²

Note that the energy density is proportional to both the electric and magnetic field strengths. However, the permeability of a conducting medium is generally less than that of free space, which means that the magnetic field is amplified relative to the electric field. This leads to a situation where the magnetic contribution to the energy density dominates over the electric contribution.

(b) The intensity of an electromagnetic wave is defined as the time-averaged power per unit area. It can be calculated using the Poynting vector:

I = <S> = (1/2μ) |E x B|²

where the brackets denote a time average.

The energy density U is related to the intensity I by:

U = I/ω

where ω is the angular frequency. Substituting the expression for U from part (a), we have:

I/ω = (1/2μ) E₀² B₀²

Solving for I, we obtain:

I = (ω/2μ) E₀² B₀²

Recall that the speed of light in a medium is given by:

v = 1/√(με)

where ε is the permittivity of the medium. Therefore, the wave number k and the angular frequency ω are related by:

k = ω/v = ω√(με)

Substituting this expression into the expression for I, we have:

I = (k/2uw) E₀²

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a typical television remote control emits radiation with a wavelength of 938 nm. what is the frequency (in 1/s) of this radiation?

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The typical television remote control emits radiation with a wavelength of 938 nm having a frequency of [tex]3.20 \times 10^{14} s^{-1}[/tex].

The frequency of this radiation can be determined using the formula λν = c, where λ is the wavelength, ν is the frequency, and c is the speed of light in a vacuum.

The speed of light is approximately 3.00 × 10^8 m/s. The wavelength of the radiation in meters is given by:

938 nm = 938 × 10^-9 m
So, λ = 938 × 10^-9 m.

Substituting this value and the value of c in the formula, we have:
938 × 10^-9 m × ν = 3.00 × 10^8 m/s

Solving for ν gives:
ν = (3.00 × 10^8 m/s) / (938 × 10^-9 m) = 3.20 × 10^14 s^-1

Therefore, the frequency of the radiation emitted by the typical television remote control is 3.20 × 10^14 s^-1 (or Hertz).

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a supernova explosion of a 3.2 x1031 kg star produces 1.0 x1044 j of energy. (a) how many kilograms of the star's mass are converted to energy in the explosion?

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The amount of the star's mass converted to energy in the explosion is 1.11 x 10^27 kg.

Calculating energy:

The mass-energy equivalence equation is used to calculate the mass that is converted to energy during a supernova explosion of a 3.2 x 10^31 kg star, producing 1.0 x 10^44 J of energy.

According to Einstein's mass-energy equivalence equation: E = mc² where, E = energy, m = mass, and c = speed of light This equation expresses the relationship between the mass of an object and the amount of energy that can be released from it.

So, to determine the mass that is converted to energy during the supernova explosion, we need to rearrange the equation as m = E/c². Now we have the following data: E = 1.0 x 10^44 Jc = 3.0 x 10^8 m/s² (speed of light). Substitute these values into the equation to get: m = E/c²m = (1.0 x 10^44 J)/(3.0 x 10^8 m/s)²m = 1.11 x 10^27 kg

Therefore, the supernova explosion of a 3.2 x 10^31 kg star converts 1.11 x 10^27 kg of its mass to energy.

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if the rate of internal energy dissipation in a battery is 1.0 watt, and the current produced by the battery is 0.50 amps, what is the internal resistance of the battery?

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If the rate of internal energy dissipation in a battery is 1.0 watt, and the current produced by the battery is 0.50 amps, the internal resistance of the battery can be calculated using Ohm's law. Ohm's law states that the current through a conductor between two points is directly proportional to the voltage across the two points. The proportionality constant is called the resistance of the conductor, which is expressed mathematically as V = IR, where V is the voltage, I is the current, and R is the resistance.

The power dissipated by the internal resistance of a battery is given by P = I2R, where P is the power, I is the current, and R is the internal resistance. The rate of internal energy dissipation in the battery is given as 1.0 watt, and the current produced by the battery is given as 0.50 amps.

Using Ohm's law, we can calculate the voltage across the battery as V = IR = 0.50 x R. Therefore, the power dissipated by the internal resistance of the battery is P = I2R = (0.50)2 x R = 0.25R.

Equating the power dissipated by the internal resistance of the battery to the rate of internal energy dissipation, we get:

0.25R = 1.0

Solving for R, we get:

R = 1.0/0.25 = 4 ohms.

Therefore, the internal resistance of the battery is 4 ohms.

Internal energy dissipation is the energy that is lost due to friction or resistance in a system. In the case of a battery, internal energy dissipation refers to the energy that is lost due to the internal resistance of the battery. The internal resistance of a battery is a measure of how much energy is lost due to the resistance of the battery's internal components. The higher the internal resistance of the battery, the more energy is lost as heat, which reduces the battery's efficiency.

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what is the magnitude of the force that the child exerts on the seat at the lowest point if his mass is 18.5 kg in n?

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The magnitude of the force that the child exerts on the seat at the lowest point if his mass is 18.5 kg is 981 N.

To determine the magnitude of the force on the child, we must find the magnitude of the centripetal acceleration of the child at the low point first. We can use the equation:

[tex]a_{c}[/tex] = [tex]\frac{v^{2} }{r}[/tex]

where v = 9 m/s and r = 2 m

thus,

[tex]a_{c}[/tex] = [tex]\frac{9^{2} }{2}[/tex]

[tex]a_{c}[/tex] = 40.5 m/s²

And then, we find out the magnitude of the force that the child exerts on the seat at the lowest point if his mass is 18.5 kg.

∑[tex]f_{y}[/tex] = m × [tex]a_{c}[/tex]

[tex]f_{n}[/tex] - w = m × [tex]a_{c}[/tex]

[tex]f_{n}[/tex] = m × [tex]a_{c}[/tex] + w

[tex]f_{n}[/tex] = (18.5 × 40.5) + 18.5 (9.80)

[tex]f_{n}[/tex] = 981 N

Thus, the magnitude of the force that the child exerts on the seat at the lowest point if his mass is 18.5 kg in N is 981 N.

Your question is incomplete, but most probably your full question was

A mother pushes her child on a swing so that his speed is 9.00 m/s at the lowest point of his path. The swing is suspended 2.00 m above the child’s center of mass.

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a person trying to lose weight (dieter) lifts a 10 kg mass, one thousand times, to a height of 0.5 m each time. assume that the potential energy lost each time she lowers the mass is dissipated, (a) how much work does she do against the gravitational force? (b) fat supplies 3.8 x 107j of energy per kilogram which is converted to mechanical energy with a 20% efficiency rate. how much fat will the dieter use up?

Answers

A dieter lifting a 10 kg mass 1000 times to a height of 0.5m each time does 49.05 J of work per lift, resulting in the total amount of work done and fat burned is calculated by total amount of energy.

(a) The amount of work done against the gravitational force is calculated by using the formula:

W = m*g*h

where m is the mass,

g is the acceleration due to gravity, and

h is the height.

The person lifts a 10 kg mass to a height of 0.5 meters, so the work done each time is:

[tex]W = (10 kg) * (9.8 m/s^2) * (0.5 m) = 49 Joules.[/tex]

The total work done against the gravitational force is:

[tex]W_{total}= (49 J) * (1000) = 49,000 J.[/tex]

(b) To calculate the amount of fat burned, we need to find the total amount of energy expended and divide it by the efficiency rate and the energy per kilogram of fat.

The total amount of energy expended by the person is:

[tex]E_{total} = W_{total} = 49,000 J.[/tex]

The efficiency rate is 20%, which means that 20% of the expended energy is converted to mechanical energy.

The energy per kilogram of fat is [tex]3.8*10^7[/tex] Joules/kg.

Therefore, the amount of fat burned is:

Fat burned = [tex]E_{total}[/tex] / (efficiency rate * energy per kg of fat)

Fat burned = 49,000 J / (0.2 * 3.8 x 10⁷ J/kg)

Fat burned = 0.0645 kg of fat (or 64.5 grams of fat).

So, the person will burn approximately 64.5 grams of fat by lifting a 10 kg mass 1000 times to a height of 0.5 meters each time.

Also the total work done against gravitational force is 49,000J.

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the wavelengths for visible light rays correspond to which of these options? a. about the size of a pen b. about the size of a virus or a large molecule

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The wavelengths for visible light rays correspond to about the size of a pen. Option a is correct.

Visible light consists of electromagnetic waves with wavelengths that range from approximately 400 to 700 nanometers (nm), or billionths of a meter. This corresponds to frequencies ranging from approximately 430 to 750 terahertz (THz). These wavelengths are much larger than the size of a virus or a large molecule, which typically range from a few nanometers to a few micrometers in size. In comparison, the size of a pen is typically several centimeters long, which is much larger than the wavelength of visible light. Hence, option a is correct choice.

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Answer: C.

about the size of an amoeba

Explanation: ed mentum or plato

in an alternating current circuit that contains a resistor a inductor and a capacitor with 120v how do you find current

Answers

In an alternating current circuit that contains a resistor, an inductor, and a capacitor with 120V, you can find the current by using Ohm's Law.

Ohm's Law states that the current is equal to the voltage divided by the resistance.

To calculate the resistance in an alternating current circuit, you must take into account the resistor, inductor, and capacitor.

For example, if the resistor has a resistance of 10 ohms, the inductor has a resistance of 5 ohms, and the capacitor has a resistance of 20 ohms, then the total resistance would be 35 ohms.

Therefore, the current in the circuit would be 120V/35 ohms = 3.43A.

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a stone is thrown upward from ground level. the initial speed is 176 feet per second. how high will it go?

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The stone thrown upward from ground level with an initial speed of 176 feet per second will reach a maximum height of: approximately 564 feet

To calculate the maximum height, we must use the equation of motion, which states that the final velocity is equal to the initial velocity plus the acceleration times the time. We know the initial velocity (176 feet per second) and the acceleration is equal to the acceleration due to gravity, which is -32 feet per second squared.

Since we do not know the time, we can solve it using the equation Vf = Vi + at. Solving for t, we get[tex]t = (Vf-Vi)/a[/tex], where Vf is 0 and Vi is 176 feet per second. Thus,[tex]t = (0-176)/(-32)[/tex], and t = 5.5 seconds.

Using the equation of motion, we can find the maximum height by using the equation [tex]H = Vi*t + (1/2)*a*t^2[/tex]. We plug in our values and get[tex]H = 176*5.5 + (1/2)*(-32)*5.5^2 = 564 feet.[/tex]

Therefore, the stone thrown upward from ground level with an initial speed of 176 feet per second will reach a maximum height of approximately 564 feet.

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once body density is determined as with hydrostatic weighing and air displacement plethysmography, percent body fat can be calculated using

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Once body density is determined as with hydrostatic weighing and air displacement plethysmography, percent body fat can be calculated using the Siri equation. Body density refers to the measurement of an individual's body mass. It is the mass of an individual's body divided by the volume of their body.

It is expressed in kilograms per cubic meter in SI units. Body density can be used to calculate body fat percentage. Body fat percentage, also known as adiposity index, is the amount of body fat present in an individual's body divided by their total body mass. Body fat is essential for proper functioning of the body, but it needs to be maintained in the right amount for overall health and well-being.

Percent body fat calculation using the Siri equation Once the body density is determined, percent body fat can be calculated using the Siri equation. The Siri equation is expressed as: Percent body fat = [(4.95/Body Density) - 4.50] x 100The Siri equation is an accurate way of calculating percent body fat. It uses body density as its basis for measurement.

Body density is determined by measuring the mass and volume of the individual's body. Hydrostatic weighing and air displacement plethysmography are the two most common methods for determining body density. These methods are accurate and reliable for body density measurement.

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an asteroid orbits the sun in a highly elliptical orbit. as the asteroid gets closer to the sun, how are the total mechanical energy and gravitational potential energy of the asteroid-sun system changing, if at all?

Answers

The total mechanical energy and gravitational potential energy of the asteroid-sun system will change.

Asteroid-sun system

As the asteroid gets closer to the sun in its highly elliptical orbit, both the total mechanical energy and gravitational potential energy of the asteroid-sun system will change.

The total mechanical energy of the asteroid-sun system is the sum of its kinetic energy and gravitational potential energy. As the asteroid moves closer to the sun, its kinetic energy will increase due to the increase in speed, but its gravitational potential energy will decrease due to the decrease in distance from the sun. Therefore, the total mechanical energy of the asteroid-sun system will remain constant, according to the law of conservation of energy.

However, if the asteroid encounters any gravitational forces or other external forces, such as a collision with another object or a thrust from a spacecraft, its mechanical energy can change.

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an electric eel can generate a 278-v, 0.8-a shock for stunning its prey. what is the eel's power output?

Answers

The electric eel's power output is 222.4 Watts

Given voltage (V) = 278 V

Current (I) = 0.8 A

To find the electric eel's power output, we have to use the formula

P = IV,

Where P is the power output, I is current, and V is the voltage.

So, we can calculate the electric eel's power output as follows:

Power Output (P) = IVP

⇒278 × 0.8

Power Output (P) = 222.4 Watts

Hence, The power output of the electric eel is 222.4 Watts.

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explain the use of air bags and seat belts in terms of momentum and impulse. please provide examples (and calculations) to elaborate your concepts.

Answers

Answer:

Explanation:

A seatbelt is designed to stretch a bit when the car decelerates rapidly. You travel forward a little while being stopped - you do not stop sharply as you would if you hit the dashboard. The seatbelt stretching increases the time over which your momentum is changed, thereby decreasing the force experienced by your body.

Airbags are made from a strong coated fabric. They are stored in a module mounted on the steering wheel and dashboard and side panels of the car. The inflation of them is initiated by crash sensors that activate upon impact at speeds of more than 10-15 miles per hour. They are mounted in several locations on the car body. In a crash, the sensor sends an electrical signal to the airbag which then causes the airbag to deploy. It ignites a chemical propellant which produces nitrogen gas, which then inflates the bag itself.

what observation can you make that allows you to determine the relative magnitudes of the forces on the upper book?

Answers

Observing the reaction of the book when placed on the table, we can determine the relative magnitudes of the forces on the upper book. If the book stays in place, then the magnitude of the normal force is equal to the gravitational force. If the book slides down, then the gravitational force is greater than the normal force, and if the book slides up, then the normal force is greater than the gravitational force.

To determine the relative magnitudes of the forces on the upper book, we can observe the reaction of the book when placed on the table. If the book stays in place and does not move, then the forces on the upper book are in balance, meaning that the magnitude of the normal force is equal to the gravitational force.

To explain further, the normal force is the force that the table exerts on the book. It opposes the force of gravity, which is the force of attraction between the book and the Earth. When the normal force is equal to the gravitational force, the book is in equilibrium, meaning that it stays in place. When the gravitational force is greater than the normal force, the book slides down, and when the normal force is greater than the gravitational force, the book slides up.

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Three masses are connected by ropes over frictionless pulleys. The masses are known, m1 = 10.2 kg, m2 = 3.1 kg, and m3 = 4.8 kg. Determine the acceleration of m1 if μs = 0.38 and μk = 0.26.

Answers

Just the pull from the rope's tension acts horizontally on mass 1, functioning as the only force. In this case, T=m1*F/(m1+m2) represents the tension (again, the acceleration is the same because of the rope and the lack of friction, I think).

Is a spring used to join the two mass blocks, m1 and m2, together?

The blocks with masses of 1 kg and 2 kg lie on a rough horizontal surface and are joined by a spring. It is not strained to any degree. K=2 N/m represents the spring constant. Blocks and a horizontal surface interact with each other with a 0.5 coefficient of friction.

The masses shift in such a way that the string's length between P1 and P2 is parallel to the inclined plane.

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As a boat moves through water, it experiences drag, which is similar to air resistance. Does drag slow the boat down or speed it up?

Answers

Answer:

Whether the object or fluid is moving, drag occurs as long as there is a difference in their velocities. Because it is resistant to motion, drag tends to slow down the object. An effective way to reduce it is to alter the shape of the object and make it streamline. Drag Force Examples of Drag Force

Explanation:

horses that move with the fastest linear speed on a merry-go-round are located anywhere, because they all move at the same speed. near the center. near the outside.

Answers

Horses that move with the fastest linear speed on a merry-go-round are located near the outside.

A merry-go-round is an amusement park ride that comprises a rotating circular platform equipped with seats or mounts for people to ride on. When the ride is operating, the circular platform rotates around a fixed central axis at a constant velocity, while the people on it rotate with the platform. Linear speed refers to the velocity of the object in a straight line path, regardless of its direction of movement.

Therefore, the linear speed of the mounts on the merry-go-round depends on the radius of the circular path they move on. The closer the horse is to the center, the shorter the path it has to cover during one rotation of the platform, meaning it has a slower linear speed. Conversely, the farther the horse is from the center, the longer the path it has to cover, hence it has a faster linear speed. As a result, the mounts located near the outside of the merry-go-round move with the fastest linear speed.

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determine the limit on the series resistance so the energy remaining after one hour is at least 85 percent of the initial energy.

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The limit on the series resistance so that the energy remaining after one hour is at least 85 percent of the initial energy, is initial energy into 85% by the voltage.

Ohm's Law states that the current in a circuit is directly proportional to the voltage and inversely proportional to the resistance.

Therefore, the total resistance in a circuit can be calculated using the formula: R = V/I

The energy remaining after one hour must be at least 85 percent of the initial energy, we can calculate the resistance by rearranging the formula.

The total resistance can be determined by multiplying the initial energy by 85 percent and dividing it by the voltage. Thus, the limit on the series resistance is [tex]R = (Initial Energy *0.85) / V[/tex].  

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if a test point is marked 5 volts and a sedond test point is marked -3.3 volts. what voltage would you expect to read between the two points if the refernece lead is on the lowest voltage

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The 5-volt reading we can expect between the two test points if the reference lead is on the lowest voltage.

The given data is as follows:

The first test marked voltage = 5 volts

The second test marked voltage = -3.3 volts

Let us assume that the two test points are there is a conductive track between them, the voltage between the two points can be calculated using the voltage difference between the two test points.

The voltage difference between the  two test points is calculated as:

5 volts - (-3.3 volts) = 8.3 volts

If the reference lead is on the lowest voltage, It means that the negative side of the voltmeter is attached to the test point with the lower voltage which is -3.3 volts.

The voltage difference between the  two test points is

8.3 volts - 3.3 volts = 5 volts

Therefore we can conclude that the 5-volt reading we can expect between the two test points.

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at what angle relative to the incoming direction is the ray reflected from the first interaction with the surface of the diamond?

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The angle at which the ray is reflected from the first interaction with the surface of the diamond is known as the angle of reflection. When a light ray hits a surface, it reflects back at the same angle as the angle of incidence.

What is the angle of incidence?

The angle between the incident ray and the normal ray is called the angle of incidence. The incident ray is the ray of light that falls on the surface, while the normal is an imaginary line perpendicular to the surface. The angle of incidence can be calculated by measuring the angle between the incident ray and the normal.

The angle between the reflected ray and the normal ray is known as the angle of reflection. When a light ray hits a surface, it reflects back at the same angle as the angle of incidence. Therefore, the angle of reflection can be calculated by measuring the angle between the reflected ray and the normal.

In summary, the angle at which the ray is reflected from the first interaction with the surface of the diamond is the angle of reflection, which is equal to the angle of incidence. Therefore, the ray is reflected at the same angle as the angle at which it strikes the diamond's surface.

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the earth is approximately 8000 miles in diameter. i'm riding in a hot air balloon 1.5 miles above the surface of the earth. approximately how far away is the horizon?

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The horizon is approximately 3,474 miles away when viewed from 1.5 miles above the surface of the Earth.

Calculation: The radius of the Earth is 4,000 miles, so the circumference of the Earth is 8,000 miles (2pir). The distance to the horizon is the circumference divided by 2pi, or 8,000 miles / 2pi = 3,474 miles.

The horizon is approximately 1.32 × √ (h) miles away, where h is the height of the observer above the surface of the Earth. Given the Earth's diameter, an observer in a hot air balloon at 1.5 miles above the surface of the Earth would be approximately 1.32 × √ (1.5) miles from the horizon.

The calculation is done as follows.1.32 × √ (1.5) miles= 1.32 × √ (1.5) miles = 1.32 × 1.22 miles= 1.61 miles So, an observer in a hot air balloon 1.5 miles above the surface of the Earth would be approximately 1.61 miles away from the horizon.

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200 g 20 g, Sketch free-body then calculate the acceleration of the trolley. (7)​

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The acceleration of the trolley is acceleration = (220 g) / m.

Short answer: What is acceleration?

What is acceleration defined as, the rate of change of velocity with respect to time. As acceleration has both a magnitude and a direction, it is a vector quantity. It is also the first derivative of velocity or the second derivative of position with respect to time.

Total force = 200 g + 20 g

= 220 g

where the acceleration brought on by gravity, or g, equals (9.8 m/s²).

We may now use Newton's second law of motion, which states that an object's net force is equal to its mass times its acceleration:

Net force = total force

= 220 g

Mass of the trolley is not given in the problem. Let's assume that it is m.

m * acceleration = 220 g

Solving for acceleration, we get:

acceleration = (220 g) / m

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Question:

A trolley is being pulled by a force that is equal to the weight of two masses, one with a weight of 200 g and the other with a weight of 20 g. Sketch a free-body diagram of the trolley and calculate its acceleration assuming there is no friction or resistance acting on it. (7)

Assume that the trolley is on a flat, level surface and is not initially moving. Additionally, assume that the weight units are in grams.

some music has a slow-moving pulse and some music has a fast-moving pulse. the speed at which the pulse moves in music is known as its

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The speed at which the pulse moves in music is known as its tempo. Tempo is measured in beats per minute (BPM) and is the speed of the underlying pulse of a piece of music.


Tempo is the speed at which a piece of music is played. It is measured in beats per minute (BPM), and it affects the overall mood of a piece of music. The tempo of a piece of music is typically determined by the composer, but it may also be affected by the performer's interpretation. Different types of music have different tempos; for example, a ballad may have a slow tempo, while a dance tune may have a fast tempo.

The speed at which the pulse moves in music is known as its tempo. Tempo can vary significantly between pieces and is often indicated in a piece's score with the terms allegro (fast), moderato (moderate) or largo (slow).

In music, the pulse refers to the beat that you can feel in the music. It is the underlying rhythm that keeps the music moving forward. The pulse is usually created by the drums or other percussion instruments in the music, but it may also be created by other instruments or by the vocals. Different types of music have different pulses; for example, a ballad may have a slow-moving pulse, while a dance tune may have a fast-moving pulse.

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what is the second law of thermodynamics and why does it effect the efficiency of energy conversion?

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The second law of thermodynamics states that energy spontaneously flows from high-temperature objects to low-temperature objects until the temperatures are balanced or equal.

The energy quality is reduced when energy changes from one form to another, making it difficult to transform from one form of energy to another, reducing the efficiency of energy conversion.

The second law of thermodynamics is critical to the understanding of energy conversions because it provides a quantitative measure of energy quality, which relates to the ease with which it can be used to perform work.

According to the second law of thermodynamics, the quality of energy tends to degrade over time, resulting in a reduction in efficiency when converting one form of energy to another.

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