The answer of the given question based on the exponential random variable with mean i.e. [tex]\mu o \leq \bar x + \frac{z \alpha \sigma}{\sqrt{n} }[/tex].
What is Null hypothesis?The null hypothesis is statement or assumption about population parameter that is tested for its validity using statistical methods. It is statement of no effect, no difference, or no relationship between the variables of interest,
(a) To test the null hypothesis [tex]H$ o: \mu =\mu o[/tex], we can use a one-sided test with rejection region R = [tex]\bar x \geq \mu o + \frac{z \alpha \sigma}{\sqrt{n} }[/tex], is the critical value from the Standard Normal distribution that corresponds to a significance level of α = 0.10 (since we want a 90% confidence interval). If the observed sample mean falls in the rejection region R, we reject the null hypothesis and conclude that the true mean μ is greater than μ0 with 90% confidence.
To find the confidence interval of the form [∗,[infinity]), we can solve the inequality [tex]\bar x \geq \mu o + \frac{z \alpha \sigma}{\sqrt{n} }[/tex] for [tex]\mu[/tex] which gives:
[tex]\mu o \leq \bar x - \frac{z \alpha \sigma}{\sqrt{n} }[/tex]
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Figure 2 shows the lawn ABCDEF, where ABDE is a rectangle of length y metres and width 2x metres.
Each end of the lawn is a semi-circle of radius x metres.
The lawn has perimeter 90 m and area S m ²
d. S
dx
= 90 - 2
Given S = 90x-x², then
The value x = 14. 32 gives a maximum value of S
Find, to the nearest whole number, the maximum value of S
The nearest whole number, the maximum value of S is equivalent to approximately 323 m², which is the area of the lawn.
We are given that the perimeter of the lawn is 90 m. Therefore, we can write:
2y + 4x + 2πx = 90
where π is the constant pi. Simplifying this equation gives:
y = 22.5 - 2x - πx
The area of the lawn is given by:
S = y(2x) + πx²
Substituting y in terms of x gives:
S = (22.5 - 2x - πx)(2x) + πx²
Simplifying this expression gives:
S = 45x - 2πx² - 4x²
We are asked to find the maximum value of S. To do this, we can differentiate S with respect to x and set the derivative equal to zero:
dS/dx
= 45 - 4πx - 8x = 0
Solving for x gives:
x = (45 - 4π)/8
Substituting this value of x into the expression for S gives:
S ≈ 323 m²
Rounding this value to the nearest whole number gives:
S ≈ 323 m².
Therefore, the maximum value of S is approximately 323 m².
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Complete question is:
Figure 2 shows the lawn ABCDEF, where ABDE is a rectangle of length y meters and width 2x meters. (Refer the image)
Each end of the lawn is a semi-circle of radius x meters.
The lawn has perimeter 90 m and area S m ²
dS/ dx= 90 - 2
Given S = 90x-x², then
The value x = 14. 32 gives a maximum value of S
Find, to the nearest whole number, the maximum value of S
Gloria traveled a total of
8
88 miles to get from school to her apartment. Gloria took the bus from school and then walked the remaining
880
880880 yards home
Gloria traveled a distance of 7.5 miles on the bus.
Why is unit conversion crucial while addressing problems?The process of translating a measurement from one unit to another is known as unit conversion. Since multiple units are frequently used to measure the same quantity and because unit conversion is required to carry out calculations and solve issues, it is significant in problem solving. Moreover, unit conversion is crucial since it enables us to compare measurements and present them in a uniform manner. For instance, measurements in science and engineering are frequently stated in SI units.
Given that, Gloria traveled a total of 8 miles.
8 x 1760 = 14080 yards.
The distance walked is 880 yards.
So the distance she traveled on the bus is:
14080 - 880 = 13200 yards
13200 / 1760 = 7.5 miles
Hence, Gloria traveled 7.5 miles on the bus.
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The complete question is:
The two charges q are fixed at the vertices of an equilateral triangle with sides of length
a. If k = 1/4π ε0, the work required to move q from the other vertex to the center of the line joining the fixed charges is:
The work required to move q from the other vertex to the center of the line joining the fixed charges is (1/4π ε0) x 2 x q 2/a.
To solve this problem, we can use the principle of superposition to calculate the potential at the center of the equilateral triangle due to each of the two fixed charges, and then add them up to get the total potential.
Let's first find the potential due to one of the fixed charges at the center of the triangle. We can use the formula for the electric potential due to a point charge q at a distance r from it, which is given by:
V = k x q/r
In this case, the distance from one of the fixed charges to the center of the triangle is: r = a/2
So the potential due to one fixed charge at the center of the triangle is:
V1 = kq/r = kq/(a/2)
Next, let's find the potential due to the other fixed charge at the center of the triangle. Since the triangle is equilateral, the distance from the other fixed charge to the center of the triangle is also a/2. So the potential due to the other fixed charge at the center of the triangle is:
V2 = k x q/(a/2)
Now, the total potential at the center of the triangle due to the two fixed charges is simply the sum of the individual potentials:
V_total = V1 + V2 = kq/(a/2) + kq/(a/2) = 2kq/a
The work required to move a charge q from infinity to the center of the triangle is equal to the change in potential energy of the charge, which is given by:
W = q x (V_final - V_initial)
In this case, the initial potential is zero (since the charge is at infinity), and the final potential is 2kq/a (which we just calculated). So the work required is:
W = q x (2kq/a - 0) = 2kq 2/a
Substituting the given value of k, we get:
W = (1/4π ε0) x 2 x q2/a
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John has 10 apples he gives Janet 8 how many does he have
Answer:
2
Step-by-step explanation:
John had 10 and he gave Janet 8, which means that he remained with 2
A rope is 4212 meters long. It is cut into 17 pieces of equal lengths. What is the length of each piece?
Each piece of the rope is 247.76 meters long, approximately.
To find the length of each piece, we need to divide the total length of the rope by the number of pieces it is cut into:
Length of each piece = Total length of the rope / Number of pieces
Length of each piece = 4212 meters / 17
Length of each piece = 247.76 meters (rounded to two decimal places)
The method used to find the length of each piece of rope is division. We divided the total length of the rope by the number of pieces it was cut into, which gives us the length of each piece. This method is based on the fact that the length of each piece is the same, so we can divide the total length equally among the pieces.
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The quantity y varies directly as x and inversely as z. When x is 10 and z is 4, y is 15. What is y when x is 20 and z is 6?
6
20
27
30
[tex]\qquad \qquad \textit{combined proportional variation} \\\\ \begin{array}{llll} \textit{\underline{y} varies directly with \underline{x}}\\ \textit{and inversely with }\underline{z^5} \end{array} ~\hspace{6em} \stackrel{\textit{constant of variation}}{y=\cfrac{\stackrel{\downarrow }{k}x}{z^5}~\hfill } \\\\[-0.35em] ~\dotfill[/tex]
[tex]\begin{array}{llll} \textit{"y" varies}\\ \textit{directly with "x"}\\ \textit{inversely with "z"} \end{array}\qquad y=\cfrac{kx}{z}\hspace{5em}\textit{we also know that} \begin{cases} x=10\\ z=4\\ y=15 \end{cases} \\\\\\ 15=\cfrac{k(10)}{4}\implies \cfrac{4}{10}\cdot 15=k\implies 6=k\hspace{8em}\boxed{y=\cfrac{6x}{z}} \\\\\\ \textit{when x = 20 and z = 6, what's "y"?}\qquad y=\cfrac{6(20)}{6}\implies y=20[/tex]
Answer:
I think is 500 hope it helps
Please help, will mark as brainlest
Answer:
Step-by-step explanation:
we should do multiplications first:
1)
[tex]1)12a^{2}*3ba=12a^{3}b\\2)2ab*3ab^{2}=6a^{2}b^{3}\\3)11aba=11a^{2}b\\4)12a^{3}b+6a^{2}b^{3}+11a^{2}b=a^{2}b(12a+6ab^{2}+11)[/tex]
2)
[tex]1)1.5xy^{2}*(-4)xyz=-6x^{2}y^{3}z\\2)-4mnk*5m^{2}n^{3}k=-20m^{3}n^{4}k^{2}\\3)-6x^{2}y^{3}z-20m^{3}n^{4}k^{2}[/tex]
Help I got logged out of my account and forgot the password and the email I used to sign up is not an real to receive the code
If locked out of an account due to forgotten password and invalid email, try password recovery options or contact customer support, or create a new account.
If you've been locked out of your account. If you've forgotten your password and the email you used to sign up is not valid, it can be difficult to regain access to your account. Few steps you can try to recover your account:
Check if there's any password recovery option: Depending on the website or platform you've signed up for, there may be a password recovery option that doesn't rely on email verification. For example, some sites may allow you to answer security questions or use your phone number to reset your password.Contact customer support: If there's no password recovery option or it's not working for you, try contacting the customer support team for the website or platform. Explain the situation and provide any relevant information you can. They might be able to assist you in getting your account access back.Create a new account: If all else fails, you may need to create a new account with a valid email address. Make sure to choose a strong, unique password and consider enabling two-factor authentication to help secure your account in the future.It's important to note that in some cases, it may not be possible to regain access to your account. Always be cautious about the information you provide when signing up for online services and make sure to keep your login credentials in a safe and secure location.
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Suppose the solution set of a certain system of linear equations can be described as x_1 = 6 + 3x_3, x_2 = -2 - 5x_3, with x_3 free. Use vectors to describe this set as a line in R^3. Geometrically, the solution set is a line through parallel to
The solution set of the given system of linear equations can be expressed as a line in R^3 vector as r = (6, -2) + x_3(3, -5).
To express the solution set of the given system of linear equations as a line in R^3, we first need to express the solution set as a vector equation. We can do this by expressing the equations in terms of x_3 as follows:
x_1 = 6 + 3x_3,
x_2 = -2 - 5x_3
Therefore, the solution set of the given system of linear equations can be expressed as a line in R^3 as follows:
r = (6, -2) + x_3(3, -5).
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Question in photo
!!!!!
Answer:
Binomial
Step-by-step explanation:
A binomial is a polynomial expression which contains exactly two terms. A binomial can be considered as a sum or difference between two or more monomials.
PEMDAS
solve this using pemdas
with step by step u might want to download so u can draw on the image linked :)
Answer:
119. Proofs attached to answer
Step-by-step explanation:
Proofs attached to answer
The box-and-whisker plots show the speed, in miles per hour, for each of 10 fish and 10 mammals. Speed of 10 F 30 50 D 60 Speed of 10 Mammals + 60 70 30 40 50 70 Letecia wants to predict the speeds of one additional fish and one additional mammal. She notices that the box-and-whisker plots show that about 75% of the fish were faster than 40 mph and that about 75% of the mammals were slower than 50 mph. Based upon this information, which prediction about the speeds of the additional fish and the additional mammal is justified? A The speed of the fish will be less than 40 mph, and the speed of the mammal will be greater than 50 mph. The speed of the fish will be greater than 40 mph, and the speed of the mammal will be less than 50 mph. The speed of the fish will be greater than 40 mph, and the speed of the mammal will be greater than 50 mph. The speed of the fish will be less than 40 mph, and the speed of the mammal will be less than 50 mph.
Based on the information, the only prediction that is justified is that the speed of the fish will be greater than 40 mph, and the speed of the mammal will be less than 50 mph.
Therefore option B is correct.
How do we know this?Based on the given information above, we were able to deduct that about 75% of the fish were faster than 40 mph and about 75% of the mammals were slower than 50 mph.
We can go ahead and use this information to make predictions about the speeds of one additional fish and one additional mammal.
Note that the median speed is around 50 mph, and the upper quartile (75th percentile) is around 60 mph and we know that about 75% of the fish were faster than 40 mph, we can predict that the additional fish will have a speed greater than 40 mph. However, since the upper quartile is only at 60 mph, we cannot predict that the additional fish will have a speed greater than 60 mph. Therefore, the only prediction that is justified is that the speed of the fish will be greater than 40 mph, which eliminates options A and D.the only prediction that is justified is that the speed of the fish will be greater than 40 mph, and the speed of the mammal will be less than 50 mph, which is option BLearn more about speed at:
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Sabiendo que sen alpha = 0. 6 y que a es un ángulo agudo, calcula el resto de razones trigonométricas
Translate: Knowing that sen alpha = 0. 6 and that a is an acute angle, calculates the rest of trigonometric ratios
Rest of the trigonometric ratios for the acute angle alpha are cos(alpha) = 0.8 and tan(alpha) = 0.75.
If we know that sin(alpha) = 0.6, we can use the Pythagorean identity to find cos(alpha) and tan(alpha). Here's how:
Since sin(alpha) = opposite/hypotenuse, we can represent sin(alpha) as the ratio of the length of the side opposite the acute angle alpha to the length of the hypotenuse of the right triangle. Let's assume that the length of the opposite side is a and the length of the hypotenuse is h. Then we have:
sin(alpha) = a/h = 0.6
Solving for a, we get:
a = 0.6h
Using the Pythagorean theorem:
[tex]a^2 + b^2 = h^2[/tex]
Since a and h are related by a = 0.6h, put 0.6h for a to get:
[tex](0.6h)^2 + b^2 = h^2[/tex]
Simplifying:
[tex]0.36h^2 + b^2 = h^2[/tex]
[tex]b^2 = h^2 - 0.36h^2 = 0.64h^2[/tex]
[tex]b = \sqrt{0.64h^2} = 0.8h[/tex]
So now we know that b = 0.8h and a = 0.6h. Using these values, we can find cos(alpha) and tan(alpha) as follows:
[tex]cos(alpha) = adjacent/hypotenuse = b/h = 0.8h/h = 0.8tan(alpha) = opposite/adjacent = a/b = 0.6h/0.8h = 0.75[/tex]
Therefore, the rest of the trigonometric ratios for the acute angle alpha are cos(alpha) = 0.8 and tan(alpha) = 0.75.
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Tom and Gwen have an adjusted annual gross income of $111,480. Their monthly mortgage payment for the house they want would be $1,725. Their semi-annual property taxes would be $3,660, and the homeowner’s insurance premium would cost them $685 per year. They have a monthly $154 car payment, and their credit card monthly payment averages $2,021.
What is the front end ratio?
What is the back end ratio?
Tom and Gwen have an adjusted annual gross income of $111,480. Their front end ratio, which measures how much of their income is dedicated to housing costs, is 5.19%. Their back end ratio, which measures how much of their income is dedicated to all debt obligations, is 11.72%.
The front end ratio is a measure of how much of an individual’s gross income is dedicated to housing costs. It is calculated by taking the total housing costs, which includes mortgage payments, property taxes, and homeowners insurance premiums, and dividing it by the annual gross income. For Tom and Gwen, this would be:
Front End Ratio = (Mortgage Payment + Property Taxes + Homeowner’s Insurance Premium) / Annual Gross Income
Front End Ratio = (1,725 + 3,660 + 685) / 111,480
Front End Ratio = 5.19%
The back end ratio is a measure of how much of an individual’s gross income is dedicated to all debt obligations, including housing costs and other debts. It is calculated by taking all debt obligations, which includes mortgage payments, property taxes, homeowner’s insurance premiums, car payments, and credit card payments, and dividing it by the annual gross income. For Tom and Gwen, this would be:
Back End Ratio = (Mortgage Payment + Property Taxes + Homeowner’s Insurance Premium + Car Payment + Credit Card Payment) / Annual Gross Income
Back End Ratio = (1,725 + 3,660 + 685 + 154 + 2,021) / 111,480
Back End Ratio = 11.72%
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Solve the equation (32
(3 % ) ( 3 ) =
X =
= 36
The value of x from the given expression (3^1/2 ) ( 3^1/2 ) = 3^6 can be expressed as 6.
How can the value of x be calculated?A formula that expresses the connection between two expressions on each side of a sign. Typically, it has a single variable and an equal sign. Like this: 2x - 4 Equals 2. In the above example, the variable x exists.
Given that (3^1/2 ) ( 3^1/2 ) = 3^6
then 3^(x/2+ x/2) = 3 ^6
x/2+ x/2 = 6
Then the lcm , we have
x+x/2 = 6
2x/2 = 6
2x = 12
x = 12/2 = 6
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A local hamburger shop sold a combined total of 441 hamburgers and cheeseburgers on Tuesday. There were 59 fewer cheeseburgers sold than hamburgers. How many hamburgers were sold on Tuesday?
Accοrding tο given cοnditiοns, 250 hamburgers were sοld οn Tuesday.
What is algebra ?Algebra is a branch οf mathematics that deals with symbοls and the rules fοr manipulating thοse symbοls. It invοlves sοlving equatiοns and manipulating variables tο find unknοwn values.
Let's use algebra tο sοlve the prοblem.
Let x be the number οf hamburgers sοld.
Then the number οf cheeseburgers sοld is x - 59.
The tοtal number οf hamburgers and cheeseburgers sοld is 441, sο we can write an equatiοn:
x + (x - 59) = 441
Simplifying the left side, we get:
2x - 59 = 441
Adding 59 tο bοth sides, we get:
2x = 500
Dividing by 2, we get:
x = 250
Therefοre, accοrding tο given cοnditiοns, 250 hamburgers were sοld οn Tuesday.
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The frequency table shows Sam's record in swimming
Year
Number of medals
2008
2009
2010
2012
2013
Based on this record, what is the probability of picking up a medal won by him in the years 2009 or 2012
The probability of picking a medal won by Sam in the years 2009 or 2012 is 5/6.
The probability of picking a medal won by Sam in the years 2009 or 2012 can be calculated using the formula P(A∪B) = P(A) + P(B) - P(A∩B). In this case, P(A) equals the probability of picking a medal won by Sam in 2009, which is 1/3, and P(B) equals the probability of picking a medal won by Sam in 2012, which is 1/2. P(A∩B) would be the probability of picking a medal won by Sam in both years, which is 0, since he did not win a medal in both years. Therefore, the probability of picking a medal won by Sam in the years 2009 or 2012 is P(A∪B) = P(A) + P(B) - P(A∩B) = 1/3 + 1/2 - 0 = 5/6.
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Joe ran 10 kilometers in 5 hours. what is joe’s unit rate
2 kilometers per hour
Multiply: (6a³3b³) (5a² + 46²)
O 11a³ + 10a³b² + 2a²b³ + b³
O 30a5 +24a³b² - 15a²b³ - 1265
O 30a5 +9a5b5 - 1265
O30a6 +24a³ b² - 15a² b3 - 1266
WILL GIVE BRAINLEIST TO THE BEST ANSWER PLUS A LOT OF POINTS!!!!!!!!!!
if (x-2)^2 =2 what values of x make the quadratic equation
The values of x make the quadratic equation (x-2)² =2 is 2 + √2.
To find the values of x that make the quadratic equation (x-2)² = 2 true, we need to solve for x.
First, we can take the square root of both sides of the equation:
x - 2 = ±√2
Next, we can add 2 to both sides of the equation:
x = 2 ± √2
Therefore, the two solutions for x are:
x = 2 + √2
x = 2 - √2
These are the two values of x that make the quadratic equation (x-2)^2 = 2 true.
To check these solutions, we can substitute each value back into the original equation:
[(2 + √2) - 2]² = 2
Simplifying:
√2² = 2
2 = 2
This solution works. Now let's check the other solution:
[(2 - √2) - 2]² = 2
Simplifying:
-√2² = 2
-2 = 2
This solution does not work, so we discard it. Therefore, the only value of x that makes the quadratic equation (x-2)² = 2 true is: x = 2 + √2.
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which expression is equivalent to 6 divided by 2/5
Answer:15
Step-by-step explanation:
Dividing by a fraction is equivalent to multiplying by its reciprocal. Therefore, 6 divided by 2/5 is the same as multiplying 6 by 5/2, which equals 15.
Explanation:The expression 6 divided by 2/5 is equivalent to 6 multiplied by 5/2. This is because dividing by a fraction is the same as multiplying by its reciprocal. The reciprocal of 2/5 is 5/2. Therefore, 6 divided by 2/5 is the same as 6 multiplied by 5/2, which gives you the result 15.
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Find the shaded area. Round your answer to the nearest tenth, if necessary.
Example: 103.45 rounded to tenths place is 103.5
Use 3.14 for pi in finding the area of the semicircle.
Area of semicircle =
Area of rectangle =
TOTAL area of composite figue =
Answer:
The answer to your problem is, Area = 104.1 square feet.
Step-by-step explanation:
Area of semicircle = 1/2 the area of a circle:
[tex]A_{sc} = \frac{1}{2} tt r^{2}[/tex]
Radius is half the diameter of 6ft.
[tex]A_{sc} = \frac{1}{2} tt ( 3^{2} ) = 14.13ft^{2}[/tex]
Area of the rectangle:
[tex]A_{r} = lw = 15 * 6 = 90ft^{2}[/tex]
Add them:
[tex]90 + 14.13 = 104.13[/tex]
Round to the nearest tenth (one decimal place)
Which is 104.1
Thus the answer to your problem is 104.1 of 104.13
What is the distance in units between the points (1, 0) and (8, 0)?
In response to the stated question, we can state that As a result, there coordinates are 7 units between the points (1, 0) and (8, 0).
what are coordinates?When locating points or other geometrical objects precisely on a manifold, such as Euclidean space, a coordinate system is a technique that uses one or more integers or coordinates. Locating a point or item on a two-dimensional plane requires the use of coordinates, which are pairs of integers. Two numbers called the x and y coordinates are used to describe a point's location on a 2D plane. a collection of integers that indicate exact locations. The figure often has two numbers. The first number denotes the front-to-back measurement, while the second number denotes the top-to-bottom measurement. For example, in (12.5), there are 12 units below and 5 above.
The distance formula can be used to determine the separation between two points in a two-dimensional Cartesian coordinate system:
[tex]\sqrt[(x2 - x1)2 + (y2 - y1)2] = d[/tex]
and d .
As both of the points in this instance have y-coordinates of 0, we may condense the expression to:
[tex]d = \sqrt[(8 - 1)^² + (0 - 0)^²]\\d = \sqrt[(7)^² + (0)^²]\\d = \sqrt[49]\\ d= 7[/tex]
As a result, there are 7 units between the points (1, 0) and (8, 0).
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the position (in thousands of feet) of a car driving along a straight road at time t in minutes is given by the function y
The position of a car driving along a straight road at time t in minutes is given by the function y = f(t).
The function y represents the position of the car in thousands of feet, while the variable t represents the time in minutes.
To find the position of the car at any given time, you simply need to plug in the value of t into the function and solve for y. For example, if you wanted to find the position of the car at 2 minutes, you would plug in 2 for t and solve for y:
y = f(2)
Once you have solved for y, you will have the position of the car in thousands of feet at 2 minutes. You can repeat this process for any value of t to find the position of the car at any given time.
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Claude is covering the lateral surface of bug spray cans with labels. Each can is cylindrical with a height of 12. 7 centimeters and a radius of 3 centimeters. If he places labels on 5 bug spray cans, how many square centimeters of labeling material will he use?
Claude will use 1197 square centimeters of labeling material to cover the lateral surface of 5 cylindrical bug spray cans.
Laminar surface area: what is it?A three-dimensional object's lateral surface area is its total surface area minus its top and bottom surfaces. The lateral surface area of a cylinder, for instance, would be the area of the curved side of the cylinder. In geometry and engineering, the lateral surface area is frequently used to determine how much material is required to cover or build an object's sides. Depending on the geometry of the item, many formulae may be used to compute the lateral surface area, which is often expressed in square units (such as square centimetres or square feet).
Given the dimensions of the cylindrical can we have the lateral surface area of cylinder as:
Lateral surface area = 2πrh
Substituting the value r = 3 and h = 12.7 we have:
Lateral surface area = 2π(3)(12.7) = 239.4 square centimeters
A total of 5 cans need to be covered thus,
Total labeling material = 5 x 239.4 = 1197 square centimeters
Hence, Claude will use 1197 square centimeters of labeling material to cover the lateral surface of 5 bug spray cans.
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mpho takes 140 km trip to visit his unclevon his motorbike.THE motorbike has a fuel capacity of 16 litres.He stops for lunch break after 5/7 of the journey.how many kilometers did he travel before he stopped for lunch?
Answer:
40Km
Step-by-step explanation:
Total Distance of Journey = 140KM
5/7 of the journey:
[tex]\frac{5}{7 } * 140 = 100km[/tex]
Distance travelled before stopping: Total Distance - 5/7 of Total Distance
= 140 - 100KM = 40KM
a side of an apartment building is shaped like a steep staircase. the windows are arranged in columns. the first column has 3 windows, the next has 6, then 12 and so on. how many windows are on the side of the apartment building if it had 10 columns
Answer:
3069 windows on the side of the apartment building if it has 10 columns.
Step-by-step explanation:
We can notice that the number of windows in each column is double the number of windows in the previous column. So, we can write down the number of windows in each column as a sequence of powers of 2:
3, 6, 12, 24, 48, 96, 192, 384, 768, 1536
We can see that this is a geometric sequence with a common ratio of 2. We can use the formula for the sum of a geometric sequence to find the total number of windows:
Sn = a(1 - r^n)/(1 - r)
where
a = 3 (the first term)
r = 2 (the common ratio)
n = 10 (the number of terms we want to sum)
Substituting these values into the formula, we get:
Sn = 3(1 - 2^10)/(1 - 2)
= 3(1 - 1024)/(-1)
= 3(1023)
= 3069
Therefore, there are 3069 windows on the side of the apartment building if it has 10 columns.
Return to the simpler regression specification in part (a). We want see if the deter-minants of life expectancy are different for rich and poor countries. Use membershipin the ""Organization of Economic Cooperation & Development"" (oecd) as the indica-tor of a rich country. The OECD had 30 member countries during this time period. Perform a test of the hypothesis that all three of the coefficients in the populationregression are equal for OECD and non-OECD countries. [Hint: you do not need toperform this test using factor variables. ]
We can use a two-way ANOVA to compare the means of the three coefficients for OECD and non-OECD countries and assess whether the differences are probability significant.
To test the hypothesis that the three coefficients in the population regression are equal for OECD and non-OECD countries, we can run a two-way ANOVA. The two factors in this ANOVA would be OECD status (OECD or non-OECD) and the three coefficients in the population regression (income, population density, and urbanization). This will enable us to compare the means of the three coefficients for OECD and non-OECD countries and assess whether the differences are statistically significant. We can also use the F-statistic to see if the differences between the means of the two groups are statistically significant. This will allow us to assess whether the coefficients in the population regression are indeed different for OECD and non-OECD countries.
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I dont know how to do this
pls answer if u know with simple working
Answer: 11 in the 5th picture
Step-by-step explanation:
or if you add 5 more then it would be 17
add 2
1. The table shows the average price (in dollars) of jeans sold at different stores and the number of pairs
of jeans sold at each store in one month.
40
Average Price 22 28 35 46
a List the ordered pairs from the table and plot them
Number Sold
152
94
on a coordinate plane.
134 110 81
b. Describe the form and direction of the scatterplot
created
c. Describe the relationship between the average price of jeans and number of jeans sold.
The ordered pairs from the table are (22, 152), (28, 94), (35, 134), and (46, 110). Plotting them on a coordinate plane would produce a scatterplot.
The form of the scatterplot is a line of negative slope that is decreasing from left to right. The direction of the scatterplot is downward.
The relationship between the average price of jeans and number of jeans sold appears to be negative, which means that as the average price of jeans increases, the number of jeans sold decreases. In other words, there is an inverse relationship between the price and quantity demanded of jeans. This relationship is consistent with the law of demand in economics, which states that as the price of a good or service increases, the quantity demanded of that good or service will decrease, ceteris paribus (all else being equal).
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