<span>An example of a young and successful entrepreneur
Mubarak Muyika of Kenya. AT age 20 years old, he founded Zagace Limited is a
software helping companies evaluate their inventory: accounting, payroll, stock
management, marketing, etc. Next is Bheki Kunene of South Africa. AT age 27, he
founded Mind Trix Media providing jobs and a profit.</span>
Answer:
False
Explanation:
This statement is false. The fact that the amount the organization donated did not exceed 2 percent of the organization's gross receipts does not mean that this is allowable under the Internal Revenue Code. The Internal Revenue Code is a part of the federal statutory law of the United States. This code is implemented by the Internal Revenue Service.
Answer:
The new degree of operating leverage for Paul’s company is $4.09
Explanation:
The formula to compute the operating leverage is shown below:
Operating leverage = (Contribution margin) ÷ (Earnings before income and taxes)
= ($450,000) ÷ ($110,000)
= 4.09
The operating leverage shows a relationship between the contribution margin and the net income or earning before income and taxes so we ignored the used amount i.e $200,000
Answer:
she will withdraw $47995.21 per annum.
Explanation:
Given : $535 000 that the lady is willing to invest. = Present value
The rate of return that she will get on this investment is 7.5% = i
The number of payments or the period of payments which is 25 years= n
Therefore for this kind of problem we will use the present value annuity formula where we are looking for C the number of payments this person will get per annum in retirement within the further 25 years she will live for , so we will use the below formula for a present value annuity:

Thereafter we substitute the values as mentioned above and solve for C as we have done a breakdown.
$535000 = C x [(1-(1+7.5%) ^-25)/7.5%], We compute the value in brackets.
$535000=11.14694586C Then we divide by the coefficient of C both sides to solve for C
$535000/11.14694586= C
C = $47995.21 is the amount that she will receive in 25 equal payments per annum until she dies after her retirement.
The reason we have used present value annuity in this problem is because it contains the sum that must be invested now to guarantee the lady that is retiring a payment in future that will be equal and also adjust or cater for the interest rates in all the payments that will be given to her that is why present value annuity formula was used on this problem. When she does her withdrawals at the end of 25 years she will be left with a balance of $0 of her investment.