1. Consider two bonds, each with an interest rate (i) of 5%, coupon payments (C) of $20, and face values (F) of $1000. The first bond matures in 20 years and the second bond matures in 10 years.

(a) Find the prices of the two bonds. Next price a console with the same interest rate and coupon payment. Report F × i.

(b) Repeat part (a) when the coupon payment is $100.

(c) Repeat part (a) once again with a coupon payment of $50.

(d) What does this tell you about the price of a console relative to long-run bonds?

1. Consider two bonds, each with an interest rate (i) of 5%, coupon payments (C) of $20, and face values (F) of $1000. The first bond matures in 20 years and the second bond matures in 10 years.

(a) Find the prices of the two bonds. Next price a console with the same interest rate and coupon payment. Report F × i.

(b) Repeat part (a) when the coupon payment is $100.

(c) Repeat part (a) once again with a coupon payment of $50.

(d) What does this tell you about the price of a console relative to long-run bonds?

1. Fatigue
2. O2 saturation of 92%
3. 3 L of O2 via nasal cannula
4. Frequent oral and vaginal candidiasis
5. CD4 + t cell count of 185 cell/uL (low)
6. Hematocrit of 30%
7. Positive HIV antibody test
8. Refused ART because “We couldn't afford it”.
9. Pneumocystis jiroveci pneumonia (PCP)
10. AIDS
11. Seen by her health care provider 6 years ago
12. Two children ages 8 and 10, never tested for HIV infection
13. Sternum pain and difficulty swallowing
14. Esophageal candidiasis
15. Married to a former IV drug user
16. Viral load of 55, 328 copies/uL
17. BMI low (18), 100 lbs
18. 100.4 temperature
19. Husband died from AIDS-related complications
20. Respiratory distress

• Come up with 5 evidence-based interventions.

o-Anne just bought 200 bonds at a purchase price of R1 043.70 each. The bonds will mature in 7 years’ time and have a face value of R1 000.00. The coupon rate is 11% and is paid semi-annually. Answer the questions that follow:

1.1 Calculate the prevailing interest rate.

1.2 If the prevailing interest rate is 12%, what would happen to the price of the bond?

1.3 If Lee-Anne bought the bonds at R1 043.70 and the prevailing interest rate changes to 12%, what would the capital gains yield be?

Lee-Anne bought the bonds at R1 043.70 and after four years she decides to sell the bonds while the prevailing interest rate is 9%. Answer the following questions relating to this scenario:
1.4.1 Calculate the capital gains yield.
1.4.2 Calculate the current yield.
1.4.3 Calculate the total Rand return.

Note on the questions above. Can you provide me with a more detailed calculation as to how you got to your answers for the questions and not just the answer after formula has been provided. Thank you

Jo-Anne just bought 200 bonds at a purchase price of R1 043.70 each. The bonds will mature in 7 years’ time and have a face value of R1 000.00. The coupon rate is 11% and is paid semi-annually. Answer the questions that follow:

1.1 Calculate the prevailing interest rate.

1.2 If the prevailing interest rate is 12%, what would happen to the price of the bond?

1.3 If Lee-Anne bought the bonds at R1 043.70 and the prevailing interest rate changes to 12%, what would the capital gains yield be?

Lee-Anne bought the bonds at R1 043.70 and after four years she decides to sell the bonds while the prevailing interest rate is 9%. Answer the following questions relating to this scenario:
1.4.1 Calculate the capital gains yield.
1.4.2 Calculate the current yield.
1.4.3 Calculate the total Rand return.

Note on the questions above. Can you provide me with a more detailed calculation as to how you got to your answers for the questions and not just the answer after formula has been provided. Thank you

.2. The price of a stock is $40. The price of a one-year European put option on the stock with a strike price of $30 is quoted as $7 and the price of a one-year European call option on the stock with a strike price of $50 is quoted as $5. Suppose that an investor buys 100 shares, shorts 100 call options, and buys 100 put options.

Draw a diagram illustrating how the investor’s profit or loss varies with the stock price over the next year. How does your answer change if the investor buys 100 shares, shorts 200 call options, and buys 200 put options?

Exercise 1:

Study the tutorial from Unit 6 on Sorting Arrays and Vectors.

Write a program that generates a sequence of 20 random values between 0 and 99 in an array, prints the sequence, sorts it, and prints the sorted sequence. Use the sort method from the C++ standard library. Do not add duplicate values to your array.  

Hint:

#include <algorithm>
#include "math.h"

using namespace std;

const int SIZE = 100;

while (numAdded < 100) {

val = floor(rand() % 100);  // Will generate values between 0 and 99
//  if unique add to array otherwise skip

}

// Your unsorted array will look something like this. Use a loop, not a declaration to // add your values

{13, 7, 6, 45, 21, 9, 87, 99,...};
sort(arr);

// Sorted will be:

{0,1,2,3,....,99}

Exercise 2:

Write a program that stores a list of countries: "Egypt", "Switzerland", "Argentina", "Spain", "Portugal", "Luxemburg", etc.

Initialize your array with a single statement. Then print out the array.

Use the sort function as before to sort the countries in alphabetical order.

Reprint your array.

Exercise 3:

Study the tutorial about vectors, if you haven't already. Implement exercises 1

and 2 using vectors. Then append an additional element to each list, print your

new lists and print and resort again.

Submission Instructions:

• Submit C++ source code files that solve the defined problems.
• Submit screenshots of your test output for each exercise.

In this lab we will write 3 functions:

GenData: This function will take an integer parameter and return a vector with that many random integers generated in the range of 0 and 100 (rand()%101). Seed the random number generator with 22.

Mean(): This function will take a vector and return the mean.
Variance(): This function will take a vector and return the population variance, as: [Sum for values[( x_i - Mean )^2]] / (number of items)

In Main:

• Use GenData to generate a vector with 100 random values.
• Use Mean() to calculate the mean of the vector, and print formatted with 2 decimal points as below:
  • "Mean=25.11"
• Use Variance() to calculate the variance of the vector, and print formatted with 2 decimal points as below:
  • "Variance=25.11"

Example Output:
83, 89, 54, 38, 2, 84, 47, 88, 78, 55,
Mean=51.62
Variance=905.08

Given:

#include <iostream>
#include <vector>
#include <cstdlib>
#include <iomanip>
#include <cmath>
using namespace std;

vector<int> GenData(int n){
//should generate n random values and return them.
}

double Mean(vector<int> d){
unsigned int i;

//return mean of all values in vector.
}
/*Variance function
sum +=(your current X value - mean)^2
return variance - > [ sum/total size of vector]
*/

int main(){
int i;
vector<int> d;
d = GenData(100);

for (/*loop for 10 values*/){
cout << d.at(i) << ", " ;
}
return 0;
}
in c++ pls

Use the following table to answer the next question. The base year is 2007.

Compared to the base year, the rate of inflation for the year 2007 is

1. Jane has a PAP with the following coverages:

Liability coverages: $250,000/$500,000/$100,000

Medical Payments coverage: $10,000 each person

Uninsured motorists coverage (bodily injury only): $50,000 each person

Collision loss: $2,500 deductible

Other-than-collision loss: $250 deductible

With respect to each of the following situations (5 points each), please indicate whether the loss is covered (yes/no & which section) and the amount payable, if any, under the policy. Assume that each situation is a separate event (I am not looking for cumulative math across all problems).

1. Jane’s son, age 17, is driving a family car and causes a multi-car accident. Jane’s son is sued and a jury awards the three victims $250,000 each for bodily injuries.

2. Jane is walking across a street and is struck by a motorist in the intersection. She has bodily injuries in the amount of $7,500.

3. Jane’s husband is driving a family car in an ice storm. He loses control of the car and smashes into a neighbor’s house. The property damage to the house is $150,000. The neighbor files a property damage lawsuit against Jane’s husband for recovery.

4. Jane’s other son, age 21, attends college in West Hartford. During a party, someone throws a beer bottle out of a dorm. It strikes Jane’s car, cracks the windshield, and causes $2,000 in first-party property damage.