Answer:
B. opponents.
When you present a counterclaim, you are presenting an opposing viewpoint to your own argument, and explaining what your opponents or those who hold a different belief or perspective may argue.
Explanation:
According to a recent marketing campaign, 130 drinkers of either Diet Coke or Diet Pepsi participated in a blind taste test to see which of the drinks was their favorite. In one Pepsi television commercial, an anouncer states that "in recent blind taste tests, more than one half of the surveyed preferred Diet Pepsi over Diet Coke." Suppose that out of those 130 , 48 preferred Diet Pepsi. Test the hypothesis, using α=0.05 that more than half of all participants will select Diet Pepsi in a blind taste test by giving the following:
a)The test statistic is 0.35
b) The P-value is 0.3632
c) There is not sufficient evidence to reject the null hypothesis that p = 0.5
How to explain the informationGiven data
Sample size, n =130
Population proportion, p= 0.5
Significance level, = 0.05
Number of success , x= 67
Sample proportion, = 67/130
= 0 5154
The test statistic will be:
= 0.5154 - 0.5 / ✓0.5(1 - 0.5) / 130
= 0.35
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Can you get full tuition only with outside scholarships?
Answer: yes.
Explanation:
10.. Six friends each use a $3-off coupon to buy themselves a movie ticket. They spend a total
of $42. What is the price of one movie ticket without the coupon?
$18
3X..
$7
A.
B.
C.
D.
$60
$10
Answer: $7.50
Explanation:
first find the cost without the 3 dollars off. this would be 42 + 3 = $45
Next, divide this cost by 6 to find the price per ticket, so 45/6 = 7.5
So each ticket was $7.50
If a couple has 3 children, there are 8 possible outcomes for the number of boys and girls.
Let X= the number of girls. Calculate and interpret the standard deviation of the distribution. Use 1.5 for
Answer:
To calculate the standard deviation of the distribution, we first need to find the expected value of X, which is the average number of girls in the 8 possible outcomes.
Since each child can be either a boy or a girl with equal probability, there are 2^3 = 8 possible outcomes for the number of boys and girls. We can list these outcomes and the corresponding number of girls:
BBB (0 girls)
BBG (1 girl)
BGB (1 girl)
BGG (2 girls)
GBB (1 girl)
GBG (2 girls)
GGB (2 girls)
GGG (3 girls)
To find the expected value of X, we add up the number of girls in each outcome and divide by the total number of outcomes:
E(X) = (0 + 1 + 1 + 2 + 1 + 2 + 2 + 3) / 8 = 1.5
Next, we need to calculate the variance of X. The variance is the expected value of the squared deviation from the mean:
Var(X) = E[(X - E(X))^2]
We can calculate this by finding the squared deviation from the mean for each possible outcome, multiplying by the probability of that outcome, and summing over all outcomes:
Var(X) = [(0 - 1.5)^2 / 8 + (1 - 1.5)^2 / 4 + (2 - 1.5)^2 / 4 + (3 - 1.5)^2 / 8]
= 0.65625
Finally, the standard deviation is the square root of the variance:
SD(X) = sqrt(Var(X)) = sqrt(0.65625) = 0.81 (rounded to two decimal places)
Interpretation: The standard deviation of the distribution of the number of girls in a family of three children is 0.81. This means that on average, the number of girls in such families is 1.5, but the actual number of girls can vary by up to 0.81 from this average.
What is TRUE about emotions and financial decisions?
O A.
SOB.
O D.
You should only make financial decisions when you are in a good mood.
You should only make financial decisions when you are in a bad mood.
You should try to leave emotions out of financial decisions.
Emotions generally make no impact on financial decisions.
Answer:
The answer is C
Explanation:
The answer is C. You should try to leave emotions out of financial decisions. While emotions can certainly impact financial decisions, it is important to try to make decisions based on rational, objective factors whenever possible. Allowing emotions to drive financial decisions can lead to impulsive choices that may not be in one's best interest in the long term. That being said, it can be difficult to entirely separate emotions from financial decisions, as money and personal values are often closely intertwined.
SUPPOSE THE SPEED AT WHICH CARS GO ON THE FREEWAY IS NORMALLY DISTRIBUTED WITH MEAN 78 MPH AND STANDARD DEVIATION 10 MILES PER HOUR LET X BE THE SPEED FOR A RANDOMLY SELECTED CAR WHAT IS THE DISTRIBUTION OF X
The distribution of x, the speed for a randomly selected car can be expressed as a normal distribution with a mean of 78 MPH. Thus, we can write it as X ~ N(78, 10 )
The Gaussian distribution, also known as normal distribution, is often employed in statistical analysis due to its symmetrical bell-shaped curve for the continuous probability distribution.
Thus, it is correct to state that the distribution of x, the speed for a randomly selected car can be expressed as a normal distribution with a mean of 78 MPH and standard deviation 10 MPH , since these are the parameters of the underlying distribution. More formally, we can write:
X ~ N(78, 10)
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Question 3 of 10
is a way to grab audience members' attention by starting a dramatic or
exciting story and not finishing it until later in the speech or presentation.
A. A cliffhanger
B. An analogy
C. Figurative language
D. A rhetorical question
SUBMIT
Answer:
A. A cliffhanger
Explanation:
A cliffhanger is a way to grab audience members' attention by starting a dramatic or exciting story and not finishing it until later in the speech or presentation. This technique is commonly used in storytelling and in speeches to keep the audience engaged and interested. By withholding the conclusion or resolution of a story or anecdote, the speaker creates a sense of suspense and anticipation in the audience, making them more likely to pay attention and stay engaged. A cliffhanger can be a powerful tool for holding the attention of an audience and building excitement and interest in a speech or presentation.
Which of the following is an extended definition of shenanigans?
Language is always changing and growing. Sometimes, it grows in the wrong direction. For example, hijinks,
shenanigans, and tomfoolery are old-fashioned terms that haven't been widely used since the mid-century or so, but don'
they sound much more interesting and descriptive than prank or trick?
Mr. Singh warned his students not to write rude remarks on the visiting team's bus. "I know it seems like a harmless
prank," he said, "but those kinds of shenanigans can get you in serious trouble."
Shenanigans, a noun meaning trickery or mischief, was the perfect choice for Word of the Day on April 1st.
Both sides accused the other of using lies, intimidation, vote hacking, and other shenanigans to steal the election.
Answer: Mr. Singh warned his students not to write rude remarks on the visiting team's bus. "I know it seems like a harmless
prank," he said, "but those kinds of shenanigans can get you in serious trouble."
Explanation:
this one gives the best context clues to someone who doesn't know the dictionary definition.