Answer:
Yes, Stock A has higher dividend yield
Explanation:
given data
market risk premium = 6.0%
risk-free rate = 6.4%
A B
Beta 1.10 0.90
Constant growth rate 7 % 7%
to find out
does stock A has higher dividend yield than Stock B
solution
we get here Stock A rA = 6.4% + 1.1 × 6%
Stock A rA = 13.00%
and
Dividend yield of stock A = rA - g
Dividend yield of stock A = 13.00% - 7%
Dividend yield of stock A = 6%
and
for Stock B rB = 6.4%+ .9 × 6%
Stock B rB = 11.80%
and
Dividend yield of stock B = rA - g
Dividend yield of stock B = 11.80% - 7%
Dividend yield of stock B = 4.80%
so we can say Yes, Stock A has higher dividend yield
Answer:
$1,620,000
Explanation:
Assume that Sharp operates in an industry for which NOL carryback is allowed.
In its first three years of operations Sharp reported the following operating income (loss) amounts: 2019 $ 1,350,000 2020 (3,150,000 ) 2021 5,400,000
There were no deferred income taxes in any year. In 2020, Sharp elected to carry back its operating loss.
The enacted income tax rate was 25% in 2019 and 30% thereafter.
In its 2021 balance sheet, what amount should Sharp report as current income tax payable is the applicable tax rate for 2021 applied on the income of the year: 30% x 5,400,000 = $1,620,000
Answer:B
Explanation:
If you don't know what you want you can't do anything else
Answer:
Yield to Maturity = 3.97%
Explanation:
<em>The yield to maturity is the discount rate that equates the price of the bond to the present value of its future cash flow receivable from it.</em>
The yield on the bond can be determined as follows using the formula below:
YM = C + F-P/n) ÷ 1/2 (F+P)
YM-Yield to maturity-
C- annual coupon
F- Face Value
P- Current Price
DATA
Coupon = coupon rate × Nominal value = 1,000 × 3 1/4%= 32.5
Face Value = 1000
YM-?, C- 32.5, Face Value - 1,000, P-940
YM = (32.5+ (1000-940)/10) ÷ ( 1/2× (1000 + 940) )
YM = 0.0397
× 100 = 3.97%
Yield to Maturity = 3.97%
