Answer:Amount of supplies used =$400
Explanation:
Beginning balance of supplies $200
Supplies purchased $500
Ending supplies balance on hand $300
Amount of supplies used = Beginning balance of supplies + Supplies purchased - Ending supplies balance on hand
= $200 +$500 - $300
= $400 is amount of the adjusting entry to record the amount of supplies used in Anderson Corp.
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Answer: 3.22
Explanation:
Given that;
mean = 2.5 min
standard deviation = 0.25 min
now to get the value of X required, we say
z = (x - u) / a
where z is the distance from the mean measured in the standard deviation units, x is the value we are interested in, u is the mean distribution, a is the standard deviation of the distribution.
the time delay should be just enough to allow 99.8% of the cabinets to dry completely = 99.8/100 = 0.9980
first we determine an appropriate z value.
Using the standardized normal tables,
value of z for approximately 0.9980 is 2.88
so using our initial equation z = (x - u) / a
we substitute the value
z = (x - u) / a
2.88 = ( x - 2.5) / 0.25
2.88 * 0.25 = x - 2.5
0.72 = x - 2.5
x = 0.72 + 2.5
x = 3.22
Answer:
$28.57
Explanation:
Dividend growth model can only be used in a situation where the firm pays a dividend which can tend to grow at constant rates reason been that the stock has been influenced by the growth rates which is involved in the dividends which means the firm can increase the dividends.
Therefore the Dividend that is to be paid next year will be:
$2Growth rates
5 %Rates of return
12% Return on Investment
Formular for the calculation of current price of the stock = D1/(r-g)
Where:
D1=2%
r=12%
g=6%
Hence:
2/ (0.12-0.05)= $ 33.33
=2/0.07
=$28.57
Therefore the amount I should be prepared to pay for the stock today will be $28.57
Answer:
10.92%
Explanation:
The formula and the computation of the estimated cost of equity capital is shown below:
Stock price = Next year dividend ÷ (cost of equity - expected dividend growth rate)
We assume the cost of equity be X
$34 = $3.10 ÷ (cost of equity - 1.8%)
$34 X - $34 × 1.8X = $3.10
After solving this,
The cost of equity would be 10.92%
