Answer:
$8,495,833
Explanation:
<u>Calculation of weighted-average accumulated expenditures</u>
Date Payments Funds used Annualized Amount
Mar 1 $6450000 10/12 $6450000*10/12 $5,375,000
Jun 1 $5350000 7/12 $5350000*7/12 $3,120,833
Dec 31 $8250000 0/12 $$8250000*0/12 <u>$0 </u>
Weighted Average Expenditures <u>$8,495,833</u>
Answer:
the material cost per unit is $4.60 per unit
Explanation:
The computation of the material cost per unit is shown below:
= Total material cost ÷ equivalent units of material
= $86,940 ÷ (18,900 - 1,000) × 100% + 1,000 × 100%
= $86,940 ÷ (17,900 + 1,000)
= $86,940 ÷ 18,900
= $4.60 per unit
Hence, the material cost per unit is $4.60 per unit
The same should be considered and relevant
Answer:
It will be sold at $1,186.71
Explanation:
We will calculate the present value of the cuopon payment and the maturity at the new market rate of 7%
<u>The coupon payment will be calcualte as the PV of ordinary annuity</u>
C $50 (1,000 x 10%/2 as there are 2 payment per year)
time 16 (8 years x 2 payment per year)
rate 0.035 (7% rate / 2 payment per year)
PV $604.7058
<u>The maturity will be calculate as the PV of a lump sum</u>
Maturity 1,000.00
time 8 years
rate 0.07
PV 582.01
<u>The market price will be the sum of both:</u>
PV cuopon $604.7058
PV maturity $582.0091
Total $1,186.7149
Answer:
$10.08
Explanation:
First, find dividend per year;
D3 = 0.50
D4 = 0.50(1.35) = 0.675
D5 = 0.675 (1.35 ) = 0.9113
D6 = 0.9113 (1.07) = 0.9751
Next, find the present value of each dividend at 13% rate;
PV (of D3) = 0.50/(1.13^3) = 0.3465
PV (of D4) = 0.675/(1.13^4) = 0.4140
PV (of D5) = 0.9113/(1.13^5) = 0.4946

PV (of D6 )= 8.8209
Add the PVs to find the stock price;
= 0.3465 + 0.4140 + 0.4946 + 8.8209
= $10.08
Answer:
the predetermined overhead rate is $12.10
Explanation:
The computation of the predetermined overhead rate is shown below:
The Predetermined overhead rate is
= (Estimated total fixed manufacturing overhead ÷ Estimated direct labor hours)
= ($121,000 ÷ 10,000)
= $12.10
hence, the predetermined overhead rate is $12.10