Answer:
Manufacturing overhead for July will be $55000
Explanation:
We have given budgeted labor hour in month of July = 20000
Variable overhead rate = $5
So variable manufacturing overhead = 20000×$5 = $100000
Fixed manufacturing overhead = $25000
Now total manufacturing overhead = $100000+$25000 = $125000
Depreciation expense = $7000
So manufacturing overhead for July = $125000 - $7000 = $55000
Answer:
$29,500
Explanation:
Given that,
Beginning inventory = $12,000
Ending inventory = $6,000
Purchases = $25,000
Purchase return = $1,500
Kuyu’s cost of goods sold during the period:
= Beginning inventory + Net purchases - Ending inventory
= Beginning inventory + (Purchases - Purchase return) - Ending inventory
= $12,000 + ($25,000 - $1,500) - $6,000
= $12,000 + 23,500 - $6,000
= $29,500
Answer:
Amount insurer pays = $7000
Amount Ashley pays = $3000
Explanation:
Given that
Deductible = 1000
Incured medical Bill's = 10,000
On a 80-20 coinsurance clause
The insurer pays 80% of incured cost minus deductible and Ashley pays 20% of incured cost plus deductibles.
Therefore
Amount insurer pays = (10000 × 0.8) - 1000
= 8000 - 1000
= $7000
Amount Ashley Pays = (10000 × 0.2) + 1000
= 2000 + 1000
= $3000
Answer:
The function that would determine the cost in dollars, c(z), of mailing a letter weighing z ounces is (0.46 + 0.20z)
Explanation:
Weight of the letter = z ounces (z is an integer greater than 1)
cost to mail a letter weighing 1 ounce = $0.46
cost to mail an additional ounce = $0.20
cost to mail z additional ounces = z × $0.20 = $0.20z
Total cost of mailing a letter weighing z ounces = $0.46 + $0.20z
Therefore, cost function, c(z) = 0.46 + 0.2z
Answer:
Bond Price = $149.1136446 million rounded off to $149.11
Explanation:
To calculate the price of the bond today, we will use the formula for the price of the bond. We assume that the interest rate provided is stated in annual terms. As the bond is a semi annual bond, the coupon payment, number of periods and semi annual YTM will be,
Coupon Payment (C) = 180 million * 0.08 * 6/12 = 7.2 million
Total periods (n) = 20 * 2 = 40
r or YTM = 0.1 * 6/12 = 0.05 or 5%
The formula to calculate the price of the bonds today is attached.
Bond Price = 7.2 * [( 1 - (1+0.05)^-40) / 0.05] + 180 / (1+0.05)^40
Bond Price = $149.1136446 million rounded off to $149.11