In: Nursing
How big is the U.S. National Debt? What percentage is it of our GDP? Is this a problem? How does it get repaid?
4 questions that's all in 1 answer please.
Thank you
In: Economics
A national survey of heads of households showed the percentage of those who asked for a raise and the percentage who got one. According to the survey, of the women interviewed, 26% had asked for a raise, and of those women who had asked for a raise, 45% received the raise. Suppose a woman is randomly selected, then:
(a) Find P (woman did not ask for a raise).
(b) Find P (woman asked for raise and received raise).
You are playing a game where you flip a coin, roll a six-sided die, and then draw a ball out of a bag. In the bag, there are 5 balls—3 red and 2 blue. You record your results.
(a) Make a tree diagram showing all the possible outcomes. (b) How many outcomes are possible?
(c) What is the probability of flipping a tail, rolling a 3, and
drawing a blue ball?
(d) What is the probability of flipping a tail, rolling an even,
and drawing a blue ball?
In: Statistics and Probability
In: Economics
Anderson bought a bond with a modified duration of 11.20. By approximately what percentage will the bond price change assuming interest rates increase by 90 basis points?
a. -11.20%
b. -10.08%
c. +10.08%
d. +11.20%
In: Finance
In: Economics
The glutamate side chain has a pKa of 4.4. Calculate the percentage of Glu that is unprotonated at a pH of 4.7.
In: Biology
In: Finance
A study wants to compare the percentage of Facebook users between males and females in a county. A sample of 95 males shows that 46 of them use Facebook. A sample of 90 females shows that 48 of them use Facebook.
(a) What are the populations?
(b) At α = 0.01 level of significance, is there evidence that the two population proportions are different?
(c) Identify the type of error for your conclusion. If it is type I error, find the probability of error and probability of confidence.
In: Statistics and Probability
1. A nutritionist claims that the percentage of people that get too much sodium in their diet is greater than 60% and decides to test this assertion by computing the proportion for a random sample. The data results in a test statistic of z = 2.96 and a Pvalue of .0015 a. State the hypotheses for their test. b. Briefly describe what the P-value is. c. Using the test statistic, how was the P-value found? d. Based on the P-value what conclusion should the nutritionist make? In particular, do they have enough evidence in support of their claim? 2. A researcher posted that based on a random sample they did not find statistically significant evidence that the proportion of people following appropriate distancing and mask guidelines was different than 0.50. a. State the null and alternative hypotheses. b. How many sides does this test have? c. Briefly explain what the researcher meant by “they did not find statistically significant evidence”. 3. To test the claim that the percentage of voters that voted in the last presidential election is less than 60%, a researcher randomly sampled 900 voters. 513 voted in the last election. a. State the null and alternative hypotheses. b. Compute the test statistic (z value). c. Compute the P-value. d. What conclusion should be made at a 5% significance level?
In: Statistics and Probability