1.Computer software
2.Operate fax machines
3.Answer routine letters and email
Answer:
Monthly payment = $469.701
Explanation:
<em>Loan Amortization: A loan repayment method structured such that a series of equal periodic installments will be paid for certain number of periods to offset both the loan principal amount and the accrued interest. </em>
The monthly equal installment is calculated as follows:
Monthly equal installment= Loan amount/Monthly annuity factor
Loan amount = 20,000
Monthly annuity factor =
=( 1-(1+r)^(-n))/r
r- Monthly interest rate (r)
= 6/12= 0.5%
n- Number of months ( n) = 20 × 4 = 48
Annuity factor
= ( 1- (1.005)^(-48)/0.005= 42.5803
Monthly installment= 20,000 /42.5803 = $469.701
Monthly installment = $469.701
Monthly payment = $469.701
Answer:
17.76%
Explanation:
The computation of the time-weighted return on your investment is given below
But before that we have to do the following calculations
Year 1 = ($46.50 - $42.50) + 2 ÷ ($42.50) × 100 = 14.12%
Year 2 = ($54.50 - $46.50) + 2 ÷ ($46.50) × 100 = 21.51%
Now the time weighted return is
(1 + t)^2 = (1 + 14.12%) × (1 + 21.51%)
= 1.1412 × 1.2151
= √1.3867 - 1
= 17.76%
Answer:
The answer is given below;
Explanation:
Preference stocks 950*50 Dr.$47,500
Paid in capital in excess of par-preference shares Dr.$ 13,300
(64-50)*950
Common Stocks 1,900*10 Cr.$19,000
Paid in capital in excess of par-common stocks Cr.$41,800
(64*950)-(1900*10)
Answer:
The most suitable answer is Stocks may help you protect your money from inflation while bonds may be more susceptible to losing their value over time due to inflation.
Explanation:
Now remember, this is not "guaranteed" as stocks come with higher risks comparing to bonds, yet in US share market, stocks have performed well than the bonds overall. This is because stock prices fluctuate and if the company invested in is performing well, the share prices can sky rocket over a long period while in bonds you don't see this often as they are issued for a specific time and represents the debt capital.
