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Gnesinka [82]
2 years ago
14

A present value of $2600 is invested in an account with an annual interest rate of 4.1% . Determine the minimum amount of time r

equired for the present value to triple, assuming the interest is compounded monthly. The minimum amount of time required is:
Business
1 answer:
Olin [163]2 years ago
5 0

Answer:

The minimum amount of time required is:

26.82 years.

Explanation:

Present value = $2,600

Future value = $7,800 ($2,600 * 3)

Annual interest rate = 4.1%

Monthly interest rate = 4.1%/12 = 0.342%

$2,600 will need to be invested for 321.781 (26.82 years) periods to reach the future value of $7,800.00.

FV (Future Value) $7,800.00

PV (Present Value) $2,600.00

N (Number of Periods) 321.781

I/Y (Interest Rate) 0.342%

PMT (Periodic Payment) $0.00

Starting Investment $2,600.00

Total Principal $2,600.00

Total Interest $5,200.00

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Direct and Indirect Costs Kubin Company's relevant range of production is 18,000 to 22,000 units. When it produces and sells 20,
pychu [463]

Answer:

a) direct manufacturing cost    $220,000

b) indirect manufacturing cost $130,000

2 a) the manufacturing department cost will be of $350,000

  b) zero as direct material, labor and overhead can be determinated.

3) a) $40,000

  b) $50,000 advertizement.

4) No as we can set the object cost to determinate the direct and indirect cost of the adminsitrative expenses.

Explanation:

a) The direct manufacturing cost will be the variable manufacturing cost linked to the unit cost:

Materials $7 + Labor $4 = $11 per unit

20,000 units x $11.00 = $ 220,000

b) indirect manufacturing cost will be the overhead.

20,000 x ($1.5 + $5) = 130,000

2)

a) Materials, labor and overhead.

which totals for 350,000

2 b) all the manufacturing cost are traceable so zero.

3)

fixed selling

20,000 x 3.5 = 70,000

less 50,000 advertizement = 20,000

variable sales:

commisions $1 x 20,000 + 20,000 = 40,000 direct cost (sales persons)

b) the indirect cost will be the advertizement as cannot be linked directly to the sales person cost.

3 0
3 years ago
90 + 150 is what <br>a 140<br>b 240<br>c 350<br>d150​
My name is Ann [436]

Answer:

B 240

Explanation:

6 0
3 years ago
Read 2 more answers
The exercise price of the options is $100 per share, all options are European and the stock does not pay any dividend. The call
Ber [7]

Answer:

Stock Price is $98.70

Explanation:

given data

exercise price = $100 per share

call price = $25 per share

put price = $17 per share

mature time = 2 years

annual rate of interest = 5%

to find out

What is the stock price today

solution

we will use here Put Call Parity for find out Stock Price that is express as

C + \frac{100}{(1+r)^t} = S + P    .....................1

here C is call price and r is rate and t is time and S is Stock Price and P is put price so put all value in equation 1

C + \frac{100}{(1+r)^t} = S + P

25 + \frac{100}{(1+0.5)^2} = S + 17

solve it we get

P = $98.70

so Stock Price is $98.70

6 0
2 years ago
A firm uses a standard costing system and allocates variable overhead costs based on direct labor hours. The annual budget proje
DENIUS [597]

Answer:

Your answer is given below:

Explanation:

Statement showing Computations  

         Paticulars                                                                             Amount

Variable overhead cost per unit =100,000/1,000                   100.00

Standard Variable overhead for 750 Units = 750 * 100             75,000.00

Actual Variable overhead             75,000.00

Variable overhead spending variance= Standard VO - Actual VO  

Variable overhead spending variance= 75,000 - 75,000  

Variable overhead spending variance= 0

8 0
2 years ago
A stock had returns of 12 percent, 16 percent, 10 percent, 19 percent, 15 percent, and -6 percent over the last six years. What
OleMash [197]

Answer:

10.68%

Explanation:

Data provided in the question:

Returns on stock : 12%, 16%, 10%, 19%, 15%, -6%

Now,

Geometric average return on the stock is calculated as:

Geometric average return = ({(1 + r_1)\times(1 + r_2).......\times(1 + r_n)})^\frac{1}{n}- 1

Thus,

For the given returns on stock

Geometric average return

=[ (1 + 0.12)\times(1 + 0.16)\times(1 + 0.10)\times(1 + 0.19)\times(1 + 0.15)\times(1 + (- 0.06)) ]^{\frac{1}{6}}-1

= [ 1.12\times1.16\times1.10\times1.19\times1.15\times0.94 ]^{\frac{1}{6}}-1

=  [1.8384056768]^{\frac{1}{6}}-1

= 1.1068 - 1

= 0.1068

or

= 0.1068 × 100%

= 10.68%

6 0
3 years ago
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