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Natali5045456 [20]
3 years ago
15

Edward is in the process of purchasing a car. The list price of the car is $41500. If Edward pays cash for the car, the dealer w

ill reduce the price by 10%. Otherwise, the dealer will provide financing where Edward must pay $8880 at the end of each of the next five years. Compute the effective interest rate to the nearest percent that Edward would pay if he chooses to make the five annual payments
Business
1 answer:
SpyIntel [72]3 years ago
8 0

Answer: Effective interest rate = 1.36% = 1% rounded of to the nearest percent

Explanation:

Total amount payable = 8880 x 5 = $44400

Price = 41500

FV = P(1 + r)^n

44400 = 41500(1 + r)^5

(1 + r)^5 =44400/41250

\sqrt[5]{(1 + r)^5} = \sqrt[5]{1.0698795181}

1 + r = 1.0136008701

r =  1.0136008701 - 1 = 0.0136008701

Effective interest rate = 1.36% = 1% rounded of to the nearest percent

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True rather be safe then sorry
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3 years ago
Laura says that the present value of $700 to be received one year from today if the interest rate is 6 percent is less than the
Andrews [41]

Answer:

The correct answer is A. Both Laura and Cassie are correct.

Explanation:

Since Laura says that the present value of $ 700 to be received one year from today if the interest rate is 6 percent is less than the present value of $ 700 to be received two years from today if the interest rate is 3 percent, and Cassie says that $ 700 saved for one year at 6 percent interest has a smaller future value than $ 700 saved for two years at 3 percent interest, to determine who is right, the following calculations must be performed:

700 x 1.06 = 742

700 x 1.03 ^ 2 = 742.63

Therefore, both Laura and Cassie are correct in their claims.

5 0
2 years ago
You have just won the lottery and will receive $530,000 in one year. You will receive payments for 25 years, and the payments wi
polet [3.4K]

Answer:

Present value= $3,642,651.54

Explanation:

Giving the following information:

You have just won the lottery and will receive $530,000 in one year. You will receive payments for 25 years, and the payments will increase by 4 percent per year. The appropriate discount rate is 10 percent.

First, we need to calculate the final value using the following formula:

FV= {A*[(1+i)^n-1]}/i

A= annual payment= 530,000

i= 0.04 + 0.10= 0.14

n= 25

FV= {530,000*[(1.14^25)-1]}/0.14

FV= 96,391,538.43

Now, we can calculate the present value:

PV= FV/(1+i)^n

PV= 96,391,538.43/ (1.14^25)

PV= $3,642,651.54

7 0
3 years ago
Ralph is a former student in AECN 141. The first exam he scored a 60%, and did not study. The second exam he scored a 75% and st
sergeinik [125]

The marginal productivity of the first hour of studying is 15%.

<h3><u>What is Marginal Productivity?</u></h3>
  • The additional output, return, or profit generated per unit as a result of benefits from production inputs is referred to as marginal productivity or marginal product.
  • Raw materials and labor are examples of inputs. According to the rule of decreasing marginal returns, the marginal productivity will normally decrease as production rises when a production element is improved.
  • This indicates that for every extra unit of output produced, the cost advantage often decreases.
  • Diminishing marginal productivity is often recognized in its most straightforward form when a single input variable exhibits a drop in input cost.
  • For instance, a reduction in labor expenses during the car-manufacturing process would result in slight increases in profitability per vehicle.

Formula for Marginal Productivity = (Qn – Qn-1) / (Ln – Ln-1)

The total product value is divided by the difference in labor to determine the marginal product of labor.

Know more about Marginal Productivity with the help of the given link:

brainly.com/question/13623353

#SPJ4

7 0
2 years ago
The rickerts decided to set up an account for their daughter to pay for her college education. the day their daughter was born,
Free_Kalibri [48]
After n years, the deposit made at birth will have a value equal to;

FV1 = C(1+r)^n = 1000(1+0.018)^n = 1000(1.018)^n

After n years, the  yearly deposits made at every birthday will have a value equal to;

FV2 = P{(1+r)^n-1}/r = 750{(1+0.018)^n-1}/0.018 = 41666.67 {(1.018)^n-1} = 41666.67 (1.018)^n -41666.67

Total FV = FV1+FV2 = 1000(1.018)^n+41666.67(1.018)^n-41666.67 = 42666.67 (1.018)^n - 41666.67
7 0
3 years ago
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