Answer:
Monthly installment = $2,202.17
Explanation:
<em>Loan Amortization: A loan repayment method structured such that a series of equal periodic installments will be paid for certain number of periods to offset both the loan principal amount and the accrued interest.
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The monthly installment is computed as follows:
Monthly installment= Loan amount/annuity factor
Loan amount = 200,000
Annuity factor = (1 - (1+r)^(-n))/r
r -monthly rate of interest, n- number of months
r = 1% = 0.01, n = 20× 12 = 240
Annuity factor = ( 1- 1.01^(-240) )/0.01
= 90.81941635
Monthly installment = 200,000/90.819
= 2,202.172
Monthly installment = $2,202.17
Answer:
$14
Explanation:
Sam parks his car for 8 hours, the first two hours cost $5 and he would pay $0.75 for every half hour after the first two hours . That means he would pay $1.50 for every hour after the first two hours.
He spent 6 hours extra. The total amount that would be paid = $1.50 × 6 = $9
He would pay a total of $9 for the 6 hours extra he parked his car.
The cost of parking for the 8 hours is = $9 + $5 = $14
I hope my answer helps you
Answer:
calculates contribution margin while the absorption costing income statement calculates gross margin
focuses on fixed and variable expenses, while an absorption costing income statement focuses on period and product costs
Explanation:
variable costing income statement can be regarded as statement whereby all variable expenses are been removed from revenue so that separately-stated contribution margin can be gotten. And all fixed expenses are also removed so that net profit/ loss for that particular period can be known. While absorption costing income statement utilize absorption costing in creating
income statement.
Suppose we have two animals, X and Y and that X helps Y thanks to a gene. In this equation, we have that B is the benefit that Y receives, r the degree of relatedness and C is the cost of help. If the equation above holds, we have that the benefit (accounted for relatedness) overweighs the cost and the gene will spread. More specifically, the benefit to an individual's fitness (accounting for the probability that he has the gene) is greater than the cost to X's fitness and thus the probability that the gene propagates to the next generation is increased.
