Two tennis players, A and B, are playing in a tournament; the first person to win 3 sets is declared the winner of the match (best of 5. no ties allowed) Assume that A is stronger and wins each set with probability of 0.6 and the outcome of each set is independent of other sets.

a.) What is the probability player A will win the match? (With explanation)

b.) Let A and B be events such that P(A) = 0.45, P(B) = 0.3, and P(A U B) = 0.6. Find P(A|B) and P(B|A). (With explanation) Thanks!!!!!!

A)The change of fish density is provided by the gas of negligible density in the fish bladder. If fish body density is 1.067 g/cm^3 , calculate the volume of the swim bladder (as percent of the total volume of fish) providing with the average density of 1.024 g/cm^3 .

B)When the rate of blood flow in aorta is 5 Liter/min , the velocity of the blood in capillaries is about 0.3 min/sec .

If the average diameter of capillary is 0.01 mm , calculate how many billions of capillaries in circulatory system.

For the Price Change data, please provide a 95% confidence interval on the variance. Select one: a. 0.10 to 2.1 b. 0.47 plus or minus 0.23 c. 0.30 to 1.50 d. 0.24 to 1.37

Background Info:

MUST BE DONE IN C++

Use qsort( ) function in Visual Studio to sort the following three arrays:

int array1 [] = { 3, 4, 2, 1, 7};

float array2 [] = {0.3, 0.1, 5.5, 4.3, 7.8};

char array3 [] = {‘c’, ‘d’, ‘a’, ‘b’, ‘f’};

Develop a driver function to print out the sorted results and put the screenshot into the

word document.

Note that you have to use qsort( ) provided by Visual Studio.

What is the time complexity of quick sort?

Fructose-1,6-bisphosphate (FBP) <=====> glyceraldehyde-3-phosphate (GAP) + dihydroxyacetone phosphate (DHAP) The standard free energy change for this reaction is +22.8 kJ/mol. Under actual conditions in the cell the concentrations of GAP,DHAP,and FBP are 0.5 mM, 0.3 mM, and 6.0 mM respectively. Given this information calculate the actual free energy change for this reaction in the cell at a temperature of 37 oC. Provide your answer (just the numerical part) in kJ/mole to two signicant figures

The income for Saxbys Cafe at Temple University income for the period January - June, 2020 is as follows:

(a) Use exponential smoothing with α =0.1 and α =0.3 to forecast July income. Assume that the initial forecast for February 2020 is $65,000.

Show Work please

(b) Based on MAD, which smoothing constant provide a better forecast? Justify your answer.

Considering the stocks in the previous question, where Stock Xillow has an expected return of 16% and a standard deviation of 4% and Stock Yash has an expected return of 12% and a standard deviation of 3%. The stocks have a correlation coefficient of -0.3. What is the weight of the investment in Stock Xillow that creates the minimum variance portfolio of the two stocks? A. From 0% to 20% B. From 20% to 40% C. From 40% to 60% D. From 60% to 80% E. From 80% to 100%

A farmer has a utility function of u(w) = w^0.5. If there is good weather, the farmer will earn 100,000. If there is bad weather, she will earn 50,000. The probability of bad weather in any given year is 0.3. An insurance company offers the farmer a contract where the farmer would receive a 50,000 payout when there is bad weather. The insurance premium is denoted as p. What is the maximum premium that the farmer would be willing to pay for the insurance contract? Show your calculations and draw your answer on a graph.

Consider a bond with 10,000 USD par value, 8% coupon rate paid semi annually and 10 years to maturity. Assuming a 10% required return, answer the following questions:

Find the PV of the bond

Find the PV of the bond given it’s a Zero-Coupon Bond.

What is the bond’s price elasticity if the required return changed to 12%?

Calculate the duration of the bond.

What is the modified duration at an 8% yield?

What is the percentage change in bond’s price for an increase in yield for 0.3 percentage point.

Question 1 (1 point)

Suppose the consumer's utility function is given by

U(x1,x2)=xa1xb2{"version":"1.1","math":"U(x_1, x_2)=x_1^ax_2^b"}

, where a=9.5, and b=8.5. Suppose further, the price of good 1 is 3.0, price of good 2 is 2.7 and income is 69

Finally suppose the price of good 1 has decreased to 0.3

What is the substitution effect for good 1 Round your answer to two decimal places

Your Answer: