Answer:
Variance (Unfavorable) (NZD 340,000)
Explanation:
Budget Variance using exchange rate projected at the time of budget
Budget Actual Variance Exc. Rate Variance in NZD
MYR MYR
Revenue 12000000 11000000 -1000000 0.34 -340000
Expenses 9000000 9000000 0 0.34 0
Profit 3000000 2000000 -1000000 0.34 -340000
Electronic Profiling is your answer. I hope I helped:)
Answer:
Gunst should produce 500 Bio-mutant games:
- total contribution margin = $71 x 500 = $35,500
Explanation:
Android Bio-mutant Cyclops
selling price $100 $107 $125
labor $48 $24 $60
direct materials $9 $8 $16
variable overhead $7 $4 $9
contribution margin $36 $71 $40
labor hours 4 2 5
Bio-mutant generates by far the largest contribution margin and requires the least direct labor hours.
Gunst should produce 500 Bio-mutant games:
- total revenue = $107 x 500 = $53,500
- total contribution margin = $71 x 500 = $35,500
If it produces 250 Android games its total contribution margin will = $9,000
If it produces 200 Cyclops games its total contribution margin will = $8,000
Answer:
32.44 days
Explanation:
The computation of the average collection period is shown below:
But before that we have to determine the account receivable turnover ratio
So, the account receivable turnover ratio is
= (net sales) ÷ (average of account receivables)
= $25,875 ÷ ($2,400 + $2,200) ÷ 2
= $25,875 ÷ $2,300
= 11.25 times
Now the average collection period is
= Total no of days in a year ÷ account receivable turnover ratio
= 365 ÷ 11.25
= 32.44 days
We assume that the no of days that should be considered is 365 days
Answer: I'll need $2,14,309.02 in my savings account in order to make tuition payments over the next four years.
We follow these steps in order to arrive at the answer:
In this question, we need to take into account that we need to pay 35% as taxes on interest earned.
So even though the interest rate on the deposit is 5%, only 
will be available for use.
Hence, effectively the deposit will only earn 
or 3.25% interest after taxes.
We'll compute the the Present Value of the annuity of 58,000 for four years at 3.25% interest in order to determine the amount that is needed today.
The Present Value of an Annuity formula is
Substituting the values in the equation above we get,
