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laila [671]
3 years ago
10

After graduation, you plan to work for Dynamo Corporation for 12 years and then start your own business. You expect to save and

deposit $7,500 a year for the first 6 years (t = 1 through t = 6) and $15,000 annually for the following 6 years (t = 7 through t = 12). The first deposit will be made a year from today. In addition, your grandfather just gave you a $25,000 graduation gift which you will deposit immediately (t = 0). If the account earns 9% compounded annually, how much will you have when you start your business 12 years from now?
Business
1 answer:
ExtremeBDS [4]3 years ago
4 0

Answer:25,000 in 12 years = 25,000*(1.09)^12= $70,316

Value of $7,500 deposits in 6 years

Use financial calculator and input these values

N=6

PV=0

PMT=7,500

I=9

Compute FV= 56,425, after this

PV= 56,425

PMT= 15,000

I=9

N=6

Compute FV=$ 207,480

We will have (207,480+ 70,316) = $277,796 in 12 years to start our business.

                                 

Explanation:

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The value of which of these expressions is closest to e?
coldgirl [10]

Answer: B

Explanation:

Therefor, value 2.659 is closest to the value of e

( I hope this helped of not I’m sorry)

6 0
2 years ago
Hardigree Corporation makes a product that has the following direct labor standards: Standard direct labor-hours 0.3 hours per u
djyliett [7]

Answer:

4,140 U

Explanation:

According to the scenario, calculation of the given data are as follows,

Actual Hours = 2,820 hours

Standard rate = $23 per hour

Standard direct labor hour = 0.3 hours

We can calculate labor efficiency variance by using following formula,

Labor Efficiency Variance = Actual hours standard cost  - Standard cost

Where, Actual hours standard Cost  = Actual hours × Standard rate

= 2,820 × 23

= 64,860

Standard Cost (8,800 units) = Standard hours (8,800 units) × Standard rate

= (8,800 × 0.3) × 23

= 60,720

Hence, by putting the value in the formula, we get

Labor Efficiency Variance  = 64,860 - 60,720

= 4,140 U

8 0
3 years ago
Suppose you just bought a 25-year annuity of $8,200 per year at the current interest rate of 12 percent per year. What is the va
zhannawk [14.2K]

Answer:

64,313.74 ; 95,559.38 ; 47,283.11

Explanation:

by definition the present value of an annuity is given by:

a_{n} =P*\frac{1-(1+i)^{-n} }{i}

where a_{n} is the present value of the annuity, i is the interest rate for every period payment, n is the number of payments, and P is the regular amount paid. so applying to this particular problem, we have:

1. P=8,200, n=25, i=12%

a_{n} =8,200*\frac{1-(1+12\%)^{-25}}{12\%}

a_{n} =64,313.74

2. P=8,200, n=25, i=7%

a_{n} =8,200*\frac{1-(1+7\%)^{-25} }{7\%}

a_{n} =95,559.38

3. P=8,200, n=25, i=17%

a_{n} =8,200*\frac{1-(1+17\%)^{-25} }{17\%}

a_{n} =47,283.11

6 0
4 years ago
According to the invisible hand concept, the best way for a society to encourage the creation of jobs and the production of the
evablogger [386]

Answer:

The correct answer is C

Explanation:

The concept of the invisible hand, is the concept in which the unobservable market force, helps the supply and the demand of the goods to reach at equilibrium in a free market.

As per this concept, the best method for society in order to encourage the jobs creation and the production of products demanded by consumers would be to allow the personal freedom entrepreneurs to follow their self interest.

8 0
3 years ago
Based on current dividend yields and expected capital gains, the expected rates of return on portfolios A and B are 12% and 16%,
monitta

Answer:

Alpha for A is 1.40%; Alpha for B is -0.2%.

Explanation:

First, we use the CAPM to calculate the required returns of the two portfolios A and B given the risks of the two portfolios( beta), the risk-free return rate ( T-bill rate) and the Market return rate (S&P 500) are given.

Required Return for A: Risk-free return rate + Beta for A x ( Market return rate - Risk-free return rate) = 5% + 0.7 x (13% - 5%) = 10.6%;

Required Return for A: Risk-free return rate + Beta for B x ( Market return rate - Risk-free return rate) = 5% + 1.4 x (13% - 5%) = 16.2%;

Second, we compute the alphas for the two portfolios:

Portfolio A: Expected return of A - Required return of A = 12% - 10.6% = 1.4%;

Portfolio B: Expected return of B - Required return of B = 16% - 16.2% = -0.2%.

8 0
3 years ago
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