Energy Expenditure can be expressed as a gross or net term. The total amount of energy expended for a specific activity including the resting energy expenditure. Gross energy expenditure is typically used for between person comparisons. Hope it helps
Answer:
$165,000
Explanation:
The computation of the annual net cash flow is shown below:
But before that first we have to find the depreciation expense which is
= (Initial cost - Salvage Value) ÷ estimated life
= ($400,000 - $75,000) ÷ 5 years
= $65,000
Now the annual net cash flow is
= Depreciation expense + Net Income
= $65,000 + $100,000
= $165,000
We simply added the depreciation expense and the net income so that the annual net cash flow could come
Answer:
600 units
Explanation:
The equation to calculate target profit is:
S × Q = (V × Q) + F + T
-
S = sales price
- Q = Quantity of units
- V = Variable expenses
- F = Fixed expenses
- T = Target profit
$134Q = $67Q + $32,300 + $7,900
$134Q - $67Q = $40,200
$67Q = $40,200
Q = $40,200 / $67 = 600
Answer:
B. The total interest = $4.35
Explanation:
The first question to answer, is what is the present value of the annuity of the loan and then based on that the total interest can be calculated.
<h2>Present value of annuity= A x [(1-(1+r)-n)/r]*(1+r) </h2>
Where the A represents Annuity = or $20
The r represents the rate or 1.5%
and the n represents the number of periods which is 6 months
Calculating the value =
= 20 x [(1-1.015^-6)/0.015]*1.015
= 20 x [(1-0.91454219251)/0.015]*1.015
= 20*5.782644973
=$115.65
Now that the loan amount is known, the Total Interest can be calculated as follows
Total Interest= number of payments x monthly payments) - the loan amount (calculated above)
= 20 x 6 -115.65
= 120-115.65
The total interest = $4.35
Answer:
$153.01
Explanation:
For computing the monthly payment we need to apply the PMT formula i.e to be shown in the attachment
Given that,
Present value = $8,100
Future value or Face value = $0
RATE = 60 months = 5 years × 12 months
NPER = 5.04% ÷ 12 months = 0.42%
The formula is shown below:
= PMT(RATE;NPER;-PV;FV;type)
The present value come in negative
So, after applying the above formula, the monthly payment is $153.01
