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denis23 [38]
3 years ago
15

A bank has agreed to lend you $53,000 for a home loan. The loan will be fully amortized over 39 years at 13.50%, with .44 points

. The loan payments will be monthly. The closing cost is estimated to be $3,894 and you plan to refinance the mortgage in 8 years. Calculate the actuarial rate.
Business
1 answer:
Natali [406]3 years ago
8 0

Answer:

the actuarial rate is $599.44

Explanation:

The computation of the actuarial rate is given below:

= $53000 × 1.13% × (1+1.13%)^468) ÷ ((1 + 1.13%)^468 - 1)

= $599.44

The 1.13% comes from

= 13.50% ÷ 12

= 1.13%

And, the 468 comes from

= 39 × 12

= 468

Therefore the actuarial rate is $599.44

The same is to be relevant

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Answer:

Josefina is not maximizing her profits since she is making a loss of $0.25.

Explanation:

The marginal revenue is the total amount of revenue received from selling an additional unit of product while the marginal cost is the total cost incurred for producing an additional unit of product. The marginal cost and revenue can be compared to determine if producing and selling an additional unit is profitable or will cause a loss.

The profit/loss can be expressed as;

P/L=R-C

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P=profit

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In our case;

P/L=unknown

R=marginal revenue per unit×number of units=1.50×1=$1.50

C=marginal cost per unit×number of units=$1.75×1=$1.75

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Since the marginal cost is greater than the marginal revenue, we can conclude that Josefina is making a loss of $0.25

7 0
2 years ago
You plan to borrow $40,000 at a 6% annual interest rate. The terms require you to amortize the loan with 7 equal end-of-year pay
STALIN [3.7K]

Answer:

Interest for second year $2,114.08

Explanation:

given data

loan Amount = $40,000.00  

Interest rate r = 6.00%  

time period t = 7  

solution

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here P is Loan Amount and r is rate and t is time period  

put here value and we get  

EMI = \frac{40000 \times 0.06 \times (1+0.06)^7}{(1+0.06)^7-1}    

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now

we get here interest for second year that is

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Closing balance at year 1 =  $40,000  + $2400 - $7165.40  

Closing balance at year 1 =   $35234.60

so Interest for second year $2,114.08

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