Answer:
The statement is True as well as correct
Explanation:
Allowance method is the financial term which is defined as the uncollectible accounts receivable procedure that reports the estimate of the bad debt expense in the same accounting or fiscal year as the sale.
Under this method, it is used to adjust the accounts receivable which appears on the balance sheet.
For example,
If the company has the credit sales of $800,000 in December and estimate that the 4% will be uncollectible. Then using this method, computing the uncollectible as:
Bad debt expense = Sales × Estimate uncollectible
= $800,000 × 4%
= $32,000
So, this estimate the bad debt expense rather than wait to see which customer will not able to collect.
1. The rate of return for each year is 4.05%
<span>2010 $100 $4 => 4%
2011 $110 $4 => 3.6%
2012 $90 $4 => 4.4%
2013 $95 $4 => 4.2%
Average is 4.05%
2. The dollar-weighted rate of return is
-3(4%) - 2(3.6%) + 1(4.4%) + 4(4.2%)
14.75%</span><span /><span>
</span>
Answer:
30.92%
Explanation:
You find the answer by calculating the cost of equity using two methods; Dividend discount model and CAPM
<u>Dividend discount model;</u>
cost of equity; r = (D1/P0) +g
whereby, D1 = next year's dividend = 3.00
P0= current price = 13.65
g = dividend growth rate = 11% or 0.11 as a decimal
r = (3/13.65) + 0.11
r = 0.2198 + 0.11
r= 0.3298 or 32.98%
<u>Using CAPM;</u>
r = risk free + beta (Market risk premium)
r = 0.049 + (2.8 * 0.0856)
r = 0.049 + 0.2397
r = 0.2887 or 28.87%
Next, find the average of the two cost of equities;
=(32.98% + 28.87% )/2
= 30.92%
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Answer and Explanation:
Given that Bond A pays $4,000 in 14 years and Bond B pays $4,000 in 28 years, and that the interest rate is 5 percent, we see that Using the rule of 70, the value of Bond A is 70/5 = doubled after 14 years. Now if its value is 4000 in 14 years, its current value must be halved. Hence the value is 2000.
Sinilarly the value of Bond B is approximately one fourth now because it pays 4000 in 28 years. Hence its value is 4000/4 = 1000.
Now suppose the interest rate increases to 10 percent. Hence the doubling time is 70/10 = 7 years
Using the rule of 70, the value of Bond A is now approximately 1,000 and the value of Bond B is 250
Comparing each bond’s value at 5 percent versus 10 percent, Bond A’s value decreases by a smaller percentage than Bond B’s value.
The value of a bond falls when the interest rate increases, and bonds with a longer time to maturity are more sensitive to changes in the interest rate.
