If the scale of it were able to provide a more reliable
measure, it is expected that the score of the person in the scale would have
caused or resulted into a more relatively stable from his or her day to day
life or daily life.
Answer:
$48,000
Explanation:
Given that,
Ending owner's equity = $70,000
Beginning owner's equity = $45,000
Owner's withdrawals = $23,000
There were no new capital contributions during the year.
Net income (loss):
= Ending owner's equity - Beginning owner's equity + Owner's withdrawals
= $ 70,000 - $ 45,000 + $ 23,000
= $48,000
Therefore, the net income for the year is $48,000.
Answer:
Cost of merchandise = $235150
Explanation:
Below is the calculations:
Cost of merchandise = Opening inventory - ending inventory + purchases - purchase return - purchase discount + freight
Now plug the value in the above formula:
Cost of merchandise = 96610 - 100530 + 254660 - 13340 - 6320 +4070
Cost of merchandise = $235150
Answer and Explanation:
The computation of the service level and the corresponding optimal stocking level is shown below:
Given that
Selling price = SP = $4.50
Cost price = CP = $3.00
So,
Salvage value = V = $1.50
Average daily demand (d) = 35 quarts
The standard deviation of daily demand = 4 quarts
based on the above information
Overage cost = (Co) is
= CP - V
= $3.00 - $1.50
= $1.50
Now
Underage cost= (Cu)
= SP - CP
= $4.50 - $3.00
= $1.50
So,
Service level is
= Cu ÷ (Co + Cu)
= 1.50 ÷ (1.50 + 1.50)
= 1.50 ÷ 3.00
= 0.50
= 50%
Now
At 50 % service level, the value of Z is 0
So,
Optimal stocking level is
= d + Z × standard deviation
= 35 + (0 × 4)
= 35 + 0
= 35 quarts
Answer:
$190.64
Explanation:
Data provided in the question:
Current selling price of shares = $180 per share
Dividend paid = $10.18
Expected growth rate, g = 6% = 0.06
Required rate of return, r = 12% = 0.12
Now,
The dividend for the following year to the next year, D1 = $10.18 × (1 + g)ⁿ
here, n = 2 ( i.e the duration of next year and the following year )
thus,
D1 = $10.18 × (1 + 0.06)²
or
D1 = $11.438
Therefore,
Price of stock one year from now = 
= 
= 190.637 ≈ $190.64
