Economic its not there why?

Answers

Answer 1

Answer:

A issue with economics is when options become difficult due to resource shortage. People have limitless desires, but there are only so many ways to fulfill them. Individuals' freedom of choice affects society as a whole as well.

Explanation:


Related Questions

IF THE DIAMETER A CIRCLE . FIND ITS CIRCUMFERENCE . CALCULATOR'S VALUE OF . ROUND ANSWER TO THE NEAREST TENTH

Answers

ANSWER -

To find the circumference of a circle given its diameter, you can use the formula:

C = πd

where C is the circumference, d is the diameter, and π is a mathematical constant approximately equal to 3.14159.

If you have the diameter of the circle, simply multiply it by π to get the circumference.

For example, if the diameter of the circle is 10, the circumference would be:

C = πd
C = π(10)
C ≈ 31.4

Rounding the answer to the nearest tenth gives a final answer of 31.4 units.

The circumference of the circle is approximately 31.4 units.

To find the circumference of a circle, you need to know its diameter. The formula to calculate the circumference (C) of a circle is:

C = πd

Where π (pi) is a mathematical constant approximately equal to 3.14159, and d represents the diameter of the circle.

To find the circumference, you can multiply the diameter by π.

For example, if the diameter of the circle is 10 units:

C = π x 10

C ≈ 3.14159 x 10

C ≈ 31.4159

Rounding the answer to the nearest tenth, the circumference of the circle is approximately 31.4 units.

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In a family of 5 children what is the probability of have 1 boy and then 4 girls in any order. (Exclude multiple births and assume all outcomes)

Answers

The probability of having a boy and a girl in this order would be given as 0.02857

How to solve for the probability

Probability is a branch of mathematics that deals with the study of randomness and uncertainty. In statistics, probability is used to describe the likelihood or chance of an event occurring.

In particular, probability can be used to quantify the chances of different outcomes in a random experiment or event. A random experiment is a process that generates different outcomes, but the outcome of any single trial cannot be predicted with certainty.

There are two choices for each birth. That is a boy and girl

we have 2 ^ 5 = 32

the probability of having a boy and a girl in this order would be

1 / 32

= 0.03125

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ANSWER -

The probability of having 1 boy and 4 girls in any order in a family of 5 children can be calculated using the binomial probability formula:

P(1 boy and 4 girls) = (5 choose 1) * (1/2)^1 * (1/2)^4

where "5 choose 1" is the number of ways to choose 1 boy out of 5 children, and (1/2)^1 and (1/2)^4 are the probabilities of having a boy and a girl, respectively, for each child.

Simplifying the expression, we get:

P(1 boy and 4 girls) = 5 * (1/2)^5 = 5/32

Therefore, the probability of having 1 boy and 4 girls in any order in a family of 5 children is 5/32 or approximately 0.15625.

If an investment decreases 1% the first year, 6% the second year and 9% the third year, what is the "average" percent decrease?

Answers

Answer:

The average percent decrease over the three years is 15.42%

Explanation:

To find the average percent decrease, we need to find the overall percent decrease over the three years. Let's assume we start with $100.

After the first year, the investment decreases by 1%, which means we are left with $100 - 0.01($100) = $99.

After the second year, the investment decreases by 6%, which means we are left with $99 - 0.06($99) = $93.06.

After the third year, the investment decreases by 9%, which means we are left with $93.06 - 0.09($93.06) = $84.58.

The overall percent decrease can be calculated by finding the difference between the starting value of $100 and the final value of $84.58, which is $100 - $84.58 = $15.42.

To find the average percent decrease, we divide this difference by the starting value and multiply by 100 to get:

($15.42/$100) x 100 = 15.42%

Therefore, the average percent decrease over the three years is 15.42%.

ANSWER-

To calculate the average percent decrease, we can take the arithmetic mean of the three percentage decreases:

Average percent decrease = (1% + 6% + 9%) / 3 = 5.33%

Therefore, the "average" percent decrease over the three-year period is approximately 5.33%.

Assume that adults were randomly selected for a poll. They were asked if they​ "favor or oppose using federal tax dollars to fund medical research using stem cells obtained from human​ embryos." Of those​ polled, 487 were in​ favor, 402 were​ opposed, and 122 were unsure. A politician claims that people​ don't really understand the stem cell issue and their responses to such questions are random responses equivalent to a coin toss. Exclude the 122 subjects who said that they were​ unsure, and use a 0.05 significance level to test the claim that the proportion of subjects who respond in favor is equal to 0.5. What does the result suggest about the​ politician's claim? Identify the null and alternative hypotheses for this test. Choose the correct answer below.

Answers

ANSWER -

We can use a hypothesis test to assess whether the politician's claim that people's responses to the stem cell issue are equivalent to a coin toss is supported by the data. We will exclude the 122 subjects who were unsure, as their responses do not provide information about their position on the issue.

The null hypothesis for this test is that the proportion of adults who favor using federal tax dollars to fund stem cell research is equal to 0.5, which is the same as the proportion who would respond randomly to the question. The alternative hypothesis is that the proportion who favor or oppose stem cell research is different from 0.5.

We can perform a one-sample proportion test using the following formula:

z = (p - P) / sqrt(P(1-P) / n)

where p is the sample proportion, P is the hypothesized proportion (0.5), and n is the sample size (487 + 402 - 122 = 767). The resulting test statistic, z, can be compared to the standard normal distribution to determine the p-value.

Plugging in the values, we get:

p = 487 / (487 + 402) = 0.548
z = (0.548 - 0.5) / sqrt(0.5 * 0.5 / 767) = 2.43
p-value = P(Z > 2.43) = 0.0076 (using a one-tailed test)

Using a significance level of 0.05, we can reject the null hypothesis because the p-value is less than 0.05. This means that the proportion of adults who favor stem cell research is significantly different from 0.5 and that the politician's claim that people's responses are random is not supported by the data.

Therefore, we can conclude that there is evidence to suggest that people have an opinion on the stem cell issue and that their responses are not equivalent to a coin toss.

A study was conducted to estimate the mean age when people buy their first new car. The ages of purchase for 22 randomly selected people are given below. Assume the ages are approximately normally distributed. Use Excel to determine the 99% confidence interval for the mean. Round your answers to two decimal places and use increasing order.

Answers

The 99% confidence interval for the mean will be 21.45 ± 2.12.

How to calculate the confidence interval

From the information, the study was conducted to estimate the mean age when people buy their first new car. The ages of purchase for 22 randomly selected people.

Mean = 472 / 22 = 21.4545

Sample Standard deviation = √ ( 259.4552 / 22 -1 ) = 3.515

Critical value= 2.8314 ( From t table )

21.4545 ± t(0.01/2, 22 -1) * 3.515/√(22)

Lower Limit = 19.33

Upper Limit = 21.4545 + t(0.01/2, 22 -1) 3.515/√(22)

Upper Limit = 23.58

99% Confidence interval is ( 19.33 , 23.58 )

Where data is in the range of I7:I28

Margin of error = = 2.12

AVERAGE(I7:I28) = 21.45

21.45 ± 2.12

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Answer: (19.33, 23.57)

Explanation:

Use Excel to calculate the 99% confidence interval, where α=0.01 and n=22.

1. Open Excel and enter the given data in column A. Find the sample mean, x¯, using the AVERAGE function and the sample standard deviation, s, using the STDEV.S function. Thus, the sample mean, rounded to two decimal places, is 21.45 and the sample standard deviation, rounded to two decimal places, is 3.51.

2. Click on any empty cell, enter =CONFIDENCE.T(0.01,3.51,22), and press ENTER.

3. The margin of error, rounded to two decimal places, is 2.12. The confidence interval for the population mean has a lower limit of 21.45−2.12=19.33 and an upper limit of 21.45+2.12=23.57.

Thus, the 99% confidence interval for the mean is (19.33, 23.57).

Paul Walker, the former lead actor in the Fast and Furious series, once said, ""On the
California Motor Speedway I was coming into the rst turn and I was doing just over 180
miles an hour. Suddenly, there was a serious vibration in the front right tire and it blew
out. I almost went into the wall. That would've been bad."
Which subdivision of the nervous system would have been activated as the tire blew out
and his car drifted towards the wall and why?

Answers

The sympathetic nervous system controls how quickly and automatically the body reacts to risky or stressful situations. A transient hormone rush raises alertness and heart rate in the body, which improves blood flow to the muscles.

When the body is in normal or relaxed mode, what subdivision of the autonomic nervous system is activated?

Your parasympathetic nervous system, a network of nerves, relaxes your body after stressful or harmful situations. It facilitates the operation of systems that keep life possible.

How does the somatic nervous system function when it is engaged?

Below the neck, your somatic nervous system communicates with your spinal cord, which sends messages to your brain movement management. To assist you in moving around, your body's muscles depend on signals that provide them instructions.

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Recommend three practical ways in which you asa school going youth could establish good communication with teacher.​

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Establishing good communication with your teacher is an important part of succeeding in school, and here are three practical ways to achieve this:

Attend class regularly and participate in class discussions: One of the best ways to establish good communication with your teacher is to attend class regularly and actively participate in class discussions. This will demonstrate your interest in the subject and show your teacher that you are invested in your education.

Ask questions and seek clarification: If you don't understand a concept or need further clarification, don't be afraid to ask questions. Asking questions can help you gain a better understanding of the subject matter, and it also shows your teacher that you are engaged in the learning process.

Communicate respectfully and professionally: Whether you are communicating with your teacher in person or via email, it's important to be respectful and professional in your interactions. This means using appropriate language, maintaining a positive attitude, and showing gratitude and appreciation for your teacher's help and guidance.

By attending class regularly, participating in class discussions, asking questions, seeking clarification, and communicating respectfully and professionally, you can establish good communication with your teacher and build a positive and productive relationship that will help you succeed in school.

Attend classes regularly, listen actively, and participate in class discussions. This shows the teacher that you are interested in the subject matter and value their input.

Be respectful and polite in your interactions with the teacher. Use appropriate language, maintain eye contact, and avoid interrupting when they are speaking.

Seek out opportunities to meet with the teacher outside of class time, such as during office hours or after-school study sessions, to ask questions or get additional help with the material. This can help to establish a positive rapport and show that you are committed to your studies.


When I have an ? in something, it is easy to learn.

Answers

When I have an interest in something, it is easy to learn.

How can interest affect learning?

When you approach learning with a passive or disinterested attitude, it can be difficult to retain information or apply it in real-world situations.

So embracing your natural curiosity and actively seeking out answers to your questions is a great way to make learning easier and more enjoyable as you already have a genuine interest in it and would want to learn more about it.

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a laundry bag contains 6 brown socks and 4 black socks, find the probability of picking a 2 brown socks, if the first sock is returned in the bag before the second sock is picked

Answers

The probability of picking a brown sock on the first draw is 6/10. Since the sock is returned to the bag, the number of socks and the number of brown socks remains the same for the second draw, so the probability of picking a brown sock on the second draw is also 6/10.

The probability of picking two brown socks is the product of the probabilities of picking a brown sock on the first draw and on the second draw, which is:

P(2 brown socks) = P(brown on first draw) * P(brown on second draw)

= 6/10 * 6/10

= 36/100

= 0.36

Therefore, the probability of picking two brown socks, if the first sock is returned in the bag before the second sock is picked, is 0.36 or 36%.

ANSWER-

The probability of picking a brown sock on the first draw is 6/10, since there are 6 brown socks out of 10 total socks. Since the first sock is returned to the bag, the number of brown socks and black socks remain the same for the second draw.

The probability of picking a brown sock on the second draw, given that a brown sock was picked on the first draw, is also 6/10.

To find the probability of picking 2 brown socks, we can multiply the probability of picking a brown sock on the first draw by the probability of picking a brown sock on the second draw:

P(2 brown socks) = (6/10) x (6/10) = 36/100 = 0.36

Therefore, the probability of picking 2 brown socks, if the first sock is returned to the bag before the second sock is picked, is 0.36 or 36%.

What is the t-statistic?

Answers

In statistics, the t-statistic is the ratio of the departure of the estimated value of a parameter from its hypothesized value to its standard error. It is used in hypothesis testing via Student's t-test. The t-statistic is used in a t-test to determine whether to support or reject the null hypothesis.

ANSWER-

The t-statistic is a measure of the difference between the mean of a sample and the mean of the population, in units of the standard error. It is calculated by taking the difference between the sample mean and the population mean, dividing by the standard error of the mean, and then multiplying by the square root of the sample size.

The formula for the t-statistic is:

t = (sample mean - population mean) / (standard error of the mean)

The t-statistic is used in hypothesis testing to determine whether a sample mean is significantly different from a population mean. The t-distribution is used to calculate the probability (p-value) of observing a t-statistic as extreme as the one obtained from the sample, assuming the null hypothesis is true.

In a family of 5 children what is the probability of have 1 boy and then 4 girls in that order. (Exclude multiple births and assume all outcomes)

Answers

Assuming that the probability of having a boy or a girl is equal (i.e., 0.5), the probability of having 1 boy and 4 girls in that order in a family of 5 children can be calculated as follows:

P(1 boy, 4 girls) = P(boy) x P(girl) x P(girl) x P(girl) x P(girl)

where P(boy) is the probability of having a boy and P(girl) is the probability of having a girl.

Therefore, we have:

P(1 boy, 4 girls) = 0.5 x 0.5 x 0.5 x 0.5 x 0.5 = 0.5^5

= 0.03125 or 3.125%

So, the probability of having 1 boy and 4 girls in that order in a family of 5 children is 3.125%.

Using the following stem & leaf plot, find the five number summary for the data by hand.

1|2 7
2|4 5 5
3|4 5
4|6 6 6 8
5|0 5 6 9 9
6|1 5

Min = Incorrect
Q1 = Incorrect
Med = Incorrect
Q3 = Correct
Max = Incorrect

Answers

The minimum data, first quartile, median, third quartile, and maximum make up the five-number summary. A box is drawn from the first quartile to the third quartile in a box plot.

A five-number summary definition and illustration

The five values in a summary are the median, the lower and upper quartiles, the maximum and minimum values in the data set. Minimum value, lower quartile (Q1), median value (Q2), upper quartile (Q3), and maximum value are all listed together in this sequence.

In order, the data are:

1, 2, 4, 4, 5, 5, 5, 6, 6, 6, 8, 0, 5, 6, 9, 9, 1, 5

Therefore, the five number summary is:

Minimum: 0

Q1: 5

Median: 6

Q3: 9

Maximum: 9

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some particular website, the password must start with A or B there must be 5 more characters, and each of the characters may be a numeric digit or letter of the alphabet how many diffrent passwords are possible

Answers

ANSWER -

If a password on a particular website must start with either A or B and must have 5 more characters that can be either a numeric digit or a letter of the alphabet, we can use the multiplication principle to calculate the total number of possible passwords.

Since the first character can be either A or B, there are 2 options for the first character. For each of those options, there are 36 options (26 letters + 10 digits) for the remaining 5 characters.

Using the multiplication principle, we can multiply the number of options for each position to get the total number of possible passwords:

2 (options for the first character) * 36^5 (options for each of the remaining 5 characters) = 2 * 60,466,176 = 120,932,352

Therefore, there are 120,932,352 different possible passwords that meet the requirements for this particular website.

Which of the following is a good indication of whether a student will meet an established goal or
benchmark?
Performance level
Probe
Benchmark
Rate of growth

Answers

Answer:

Explanation:

A good indication of whether a student will meet an established goal or benchmark would be their performance level.

Performance level refers to a student's current level of mastery in a specific skill or subject area. If a student's performance level is at or above the established benchmark, it is likely that they will meet the goal or benchmark. However, if a student's performance level is below the established benchmark, they may require additional support or intervention to reach the desired level of achievement.

Probes and benchmarks can also provide useful information about a student's progress, but they are typically used to assess specific skills or knowledge rather than predicting future success. The rate of growth can also be a helpful indicator, but it should be considered in conjunction with the student's performance level to make a more accurate prediction of future success.

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