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astra-53 [7]
2 years ago
12

You invest a single amount of $14,800 for 7 years at 15 percent. At the end of 7 years you take the proceeds and invest them for

14 years at 17 percent. How much will you have after 21 years
Business
1 answer:
maria [59]2 years ago
7 0

Answer:

Value of investment after 21 years = $354,608.11

Explanation:

<em>The value of an amount invested at a certain rate of return for certain number of years where  interest compounded annually is known as the future value. </em>

<em>The future value of an investment can be determined using the future value formula. This formula is stated below:</em>

FV = PV × (1+r)^(n)

FV - Future Value , PV- Present Value, r-rate of return, n- number of years

For the first round of investment 15% for 7 years, future value would be:

FV = 14,800 × (1.15)^(7) =   39,368.29  

Second round of investing 17% for 14 year, future value would be

FV = 39,368.29 × (1.17)^(14)= 354,608.11

Future Value =$354,608.11

Value of investment after 21 years = $354,608.11

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The "Wi" typically used in the numerator and denominator of the center-of-gravity equations represents the__________. a. quality
Elis [28]

Answer:

c. volume of goods or services moved to or from location i

Explanation:

we know as per Rectilinear Distance  formula

Wi = Ci ×  Qi   .........................1

here Wi is the transportation cost of carry load for the customer “i”

we can say it is weighted load values so volume of goods or services moved to or from location

so correct option is c. volume of goods or services moved to or from location i            

4 0
2 years ago
Factor Weight A B C
nexus9112 [7]

Answer and Explanation:

The composite score for each location is as follows;

The Composite score for Location A is

= 85 × 0.15 + 70 × 0.2 + 87 × 0.18  + 0.27 × 95 + 86 × 0.1 + 88 × 0.1

= 85.7

= 86

The Composite score for Location B is

= 85 × 0.15 + 91 × 0.2 + 97 × 0.18 + 90 × 0.27 + 90 × 0.1 + 0.1 ×92

= 90.91

= 91

The Composite score for Location C is

= 82 × 0.15 + 91 × 0.2 + 90 × 0.18 + 92 × 0.27 + 97 × 0.1 + 0.1 ×84

= 89.64

= 90

5 0
2 years ago
The Yum and Yee food truck near the business school serves customers during lunch hour by taking orders and making fresh batches
vlada-n [284]

Answer:

0.89 orders per minute

Explanation:

As per the data given in the question,

Batch size = 4 orders

Here, process 1 = cooking

process 2 = Bagging and payment accepting

Time taken to complete process 1 by cooking a batch of 4 orders

= 3 × 1 + 0.5 × 3

= 4.5 minutes

Time taken to complete process 2 by Bagging and payment accepting of 4 orders

= 0.80 × 4

= 3.2 minutes

Time in process 1 is greater than time taken in process 2

Since, process 1 is bottleneck operation So, it will decide the capacity of project. therefore,

Overall capacity = 4.5 minutes for 4 orders

Therefore number of orders = 4 ÷ 4.5

= 0.89 orders per minute

Hence, Process capacity = 0.89 orders per minute

8 0
3 years ago
A share of stock is now selling for $155. It will pay a dividend of $6 per share at the end of the year. Its beta is 1. What mus
Hoochie [10]

Answer:

$180

Explanation:

Expected return E(r) = \frac{(D1+ P1 -P0)}{P0}

D1= Next year's dividend

P1 = Next year's price

P0 = Current price

Since the beta is 1, it means this stock's return = market return = 20%

E(r) = \frac{(6+P1-155)}{155}

0.20 = \frac{P1-149}{155}

Multiply both sides by 155

31 = P1-149

Add 149 on both side s to solve for P1;

31+149 = P1

180 = P1

Therefore, the stock will sell at $180

3 0
2 years ago
An investment offers $5,800 per year, with the first payment occurring one year from now. The required return is 7 percent. a. W
algol13

Answer:

$61,445.20

Explanation:

we need to determine the present value of an annuity, and the simplest to determine this is by using annuity factors:

number of payments = 20

interest rate = 7%

annuity payment = $5,800

present value of the annuity = $5,800 x 10.594 (PV factor, 7%, n= 20) = $61,445.20

if we do not have an annuity table at hand (or in the internet), the formula used to calculate the annuity factor is:

annuity factor = [1 - 1/(1 + r)ⁿ] / r

4 0
3 years ago
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