D. it can help u narrow down.......
Answer:
a. Annually equal instalment = Principal x rate x ( (1+rate)n / (1+rate)n -1 )
Explanation:
Accrding to the following formula, we calculate the anually equal instalment.
So, instalment = 56000 x 0.10 x ( (1.10)8 / (1.10)8 -1) = $10496.86498 ~ $10496.86
Answer:
$72,600
Explanation:
Ending balance of the account receivable can be calculated by adding credit sales in beginning balance and deducting any account receivable written-off.
As we have the ending balance of account receivable, we need to calculate credit sales by following formula:
Account receivable Ending Balance = Account receivable Beginning Balance + Credit Sales - Bad Debt - Ending Balance
$320,000 = $260,000 + Credit Sales - $12,600
$320,000 = $247,400 + Credit Sales
Credit Sales = $320,000 - $247,400 = $72,600
The amount of annual depreciation by the straight-line method is $18,800.
<h3>Annual depreciation</h3>
a. Annual depreciation
Annual depreciation=[($80,000 - $4,800) ÷ 4]
Annual depreciation=$18,800
b. Annual depreciation
Year 1 Annual depreciation= 10% × $80,000
Year 1 Annual depreciation = $8,000
Year 2 Annual depreciation= 10% × ($75,000 - $7,500)
Year 2 Annual depreciation = $7,520
Therefore the amount of annual depreciation by the straight-line method is $18,800.
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Answer:
Katie Kwasi's Utility Function
The units of x1 that she will consume after the change in income is:
= 40 units of x1
Explanation:
a) Data and Calculations:
Katie Kwasi’s utility function, U(x1, x2) = 2(ln x1) + x2
Current consumption = 10 units of x1 and 15 units of x2
When her income doubles, with prices staying constant, Katie will consume:
= 2(2 * 10 of x1) + 15 of x2
= 40 units of x1 + 15 units of x2
Therefore, she will consume 40 units of x1 and 15 units of x2
b) The above function expresses mathematically Katie's utility to be a function of the units of x1 and x2 that she can consume, given her income constraint. If her income doubles, Katie will consume double units of x1 and the same units of x2 as she was consuming before the change in income.