Answer:
2968
Explanation:
total demand is 2554
growth rate is 16.2%
Next year total demand = 2554 + growth (total demand x 16.2%)
= 2554 + 2554*16.2/100
= 2554 + 413.748
= 2967.748
= 2968
Answer:
The answer is D. owner's equity, debit balance
Explanation:
Drawing is the money or goods taken out from business by its owner. This act is usually common in partnership or sole proprietorship.
A drawing is not an expense, rather it is a reduction in owner's equity.
To credit owner's equity means to increase its equity and to debit owner's equity means to decrease or reduce its equity.
Since, drawing is a reduction in owner's equity, we debit owner's equity making option D. the correct answer.
Option A and B are wrong because drawings are not classified as an expense.
Option C is also wrong because a drawing is never a liability.
Answer:
Option (D) is correct.
Explanation:
Given that,
Dividend, D0 = $0.90
Price, P0 = $27.50
Growth rate, g = 7.00% (constant)
D1 = D0 (1 + g)
= $0.90 × (1 + 0.07)
= $0.90 × 1.07
= $0.963
Cost of equity, Ke = [ D1 ÷ P0 ] + g
= [$0.963 ÷ $27.50 ] + 0.07
= 0.0350 + 0.07
= 0.1050 i.e 10.50 %
Answer:
The present value of this cash flow will be decreased following the increase in the interest rate.
Explanation:
We have the formula for calculating present value is:
PV = FV / ( 1+r)^n
where:
PV is the present value
FV is the future value which is $10,000 in the described question
r is the discount rate which is the interest rate
n is the number of discounting periods which is one year in the described question
So, once the interest rate increase, the denominator - (1+r)^n - will increase. Then, if FV remains constant, PV will decrease.
So, The present value of this cash flow will be decreased following the increase in the interest rate.
Answer:
Present Value of the loan = $19999.36 rounded off to $20000
Explanation:
The present value of loan will comprise of the present value of the principal amount of loan plus the present value of the interest that the loan will charge for the 3 year time period for which it is outstanding. As the interest payments are fixed and occur after equal intervals of time, they are considered an annuity.
To calculate the present value of the loan, we must discount the interest payments using the present value factor of annuity given in the question as 2.5771 and we must discount the principal to present value using the present value factor given in question as 0.7938.
We will first calculate the annual interest payment on loan.
Annual Interest payment = 20000 * 0.08 = 1600
Present value of the Interest payment - annuity = 1600 * 2.5771
Present value of the Interest payment - annuity = $4123.36
Present value of the Principal loan = 20000 * 0.7938
Present value of the Principal loan = $15876
Present Value of the loan = 15876 + 4123.36
Present Value of the loan = $19999.36 rounded off to $20000