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sineoko [7]
3 years ago
7

In March 2018, Daniela Motor Financing (DMF), offered some securities for sale to the public. Under the terms of the deal, DMF p

romised to repay the owner of one of these securities $5,000 in March 2043, but investors would receive nothing until then. Investors paid DMF $880 for each of these securities; so they gave up $880 in March 2018, for the promise of a $5,000 payment 25 years later. a. Assuming you purchased the bond for $880, what rate of return would you earn if you held the bond for 25 years until it matured with a value $5,000
Business
1 answer:
kiruha [24]3 years ago
5 0

Answer:

The rate of return is 7.20%

Explanation:

a)  Assuming you purchased the bond for $880, in order to calculate the rate of return you earn if you held the bond for 25 years until it matured with a value $5,000 we would have to calculate the following formula:

Rate of Return = [FV/PV]1/n - 1

Rate of Return= [$5,000 / $880]1/25 - 1 = [5.6818]0.04 - 1 = 1.0720 - 1 = 0.0720, or 7.20%

Rate of Return= [5.6818]0.04 - 1

Rate of Return= 1.0720 - 1

Rate of Return=0.0720, or 7.20%

The rate of return is 7.20%

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A company purchases 12,000 pounds of materials. The materials price variance is $6,000 favorable. What is the difference between
Sonbull [250]

Answer:

The difference between the standard and actual price paid for the materials is $0.5.

Explanation:

Given Data:

Actual Quantity = 12,000 Pounds

Material Price Variance = $6,000

We know the formula for Material Price Variance is:

Materials Price Variance = <em>(Actual quantity × Actual price)</em> – <em>(Actual quantity × Standard price) ----- (1)</em>

For convenience, suppose:

Actual  Price = AP    &  Standard Price = SP

Rearranging the equation (1) and substituting the Actual and standard price with AP and SP we get,

Material Price Variance = (Actual Quantity x AP) – (Actual Quantity x SP)

Taking Actual Quantity as common on the left hand side of equation we get:

Material Price Variance= Actual Quantity (AP – SP) ---- (2)

Putting the values of Material Variance and Actual Quantity in equation (2), we get:

$6000=12,000 (AP – SP)

Rearranging the equation we get,

AP – SP = $6000/12,000

Finally, AP – SP = $0.5

Conclusion:

The difference between the standard and actual price paid for the materials is $0.5.

7 0
3 years ago
Tierney Construction, Inc. recently lost a portion of its financial records in an office theft. The following accounting informa
defon

Answer:

$28,675 = direct materials used

Explanation:

<u>To calculate the direct material used, we need to use the following formula:</u>

Cost of goods manufactured= beginning WIP + direct materials used + direct labor + allocated manufacturing overhead - Ending WIP

112,450= 23,600 + direct materials used + (22,550*2.5) + 22,550 - 18,750

112,450 - 23,600 - 56,375 - 22,550 + 18,750 = direct materials used

$28,675 = direct materials used

3 0
3 years ago
My answer b am I right
pychu [463]
Yes, you are correct :)
5 0
3 years ago
Suppose you are going to receive $13,200 per year for five years. The appropriate interest rate is 8.1 percent.
sertanlavr [38]

Answer:

a-1) Pv = 52549

a-2) Pv = 56822

b-1) Fv = 77570

b-2 Fv = 83878

Explanation:

b-1) Future value:

S= Sum of amount of annuity=?

n=number of fixed periods=5 years

R=Fixed regular payments=13200

i=Compound interest rate= .081 (suppose annualy)

we know that ordinary  annuity:

S= R [(1+i)∧n-1)]/i

   = 13200[(1+.081)∧5-1]/.081

    =13200(1.476-1)/.081

    = 13200 * 5.8765

  S  = 77570

a.1)Present value of ordinary annuity:

Formula: Present value = C* [(1-(1+i)∧-n)]/i

                                  =13200 * [(1-(1+.081)∧-5]/.081

                                 =13200 * (1-.6774)/.081

                                =13200 * (.3225/.081)

                                =52549

a.2)Present value of ordinary Due:

Formula : Present value = C * [(1-(1+i)∧-n)]/i   *  (1+i)

                                    =  13200 * [(1- (1+.081)∧-5)/.081   * (1+.081)

                                 = 13200  * 3.9822 *  1.081

                               =  56822

b-2) Future value=?

we know that:         S= R [(1+i)∧n+1)-1]/i ]  -R

                             = 13200[ [ (1+.081)∧  5+1 ]-1/.081]   - 13200

                           = 13200 (.5957/.081)   -13200

                         = (13200 * 7.3544)-13200

                         = 97078  -  13200

                       =  83878

5 0
3 years ago
Jacob wanted a parking space in a nearby lot. He filled out an application and a computer generated his choices. This is an exam
Andrej [43]

Answer: lottery

Explanation:

3 0
2 years ago
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