Answer:
Total profit = $1800000 @ a given demand level of 100K units of swimsuit.
Explanation:
Lets first develop a formula representing the Total profit for any demand level, see as follows:
(Selling price per unit× d) - (cost per unit× d)= Total profit
We will be using the short forms of the components in this formula.
SP = selling price per unit
d= demand
cp= cost per unit
TP= Total profit.
Now lets substitute the values into the formula to compute profit at any demand level (in this case 100,000 units of swimsuits) as follows:
Total profit = ($40× 100000) - ($22× 100000)
Total profit = $4000,000 - $2200,000
Total profit = $1800000 @ a given demand level of 100K units of swimsuit.
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<em>(NOTE: The formula mentioned above can be used to compute the correct profit for any demand level, even though if there is a change in sp and/or cp, the formula can also be useful.)</em>
Answer:
$432,000 Setting up equipment ⇒ based on setup hours
$1,440,000 Other overhead ⇒ based on oven hours
product units produced setup hours oven hours
Fudge 8,000 6,400 1,600
Cookies 445,000 1,600 8,000
1) Activity rate:
- a) setup hours = total setup costs / total setup hours = $432,000 / 8,000 hours = $54 per setup hour
- b) oven hours = total other overhead costs / total oven hours = $1,440,000 / 9,600 hours = $150 per oven hour
2) total overhead assigned to fudge = (6,400 setup hours x $54 per setup hour) + (1,600 oven hours x $150 per oven hour) = $345,600 + $240,000 = $585,600
Answer:
$4,375
Explanation:
Given that,
Crane Company balance = $9,250
Balance of Hale company = $3,000
Balance of Janish company = $1,875
January 1 balance in the Valdez Company subsidiary account:
= Crane Company Accounts Payable control account + Hale Company balance + Janish Company balance
= $9,250 + $3,000 + $1,875
= $4,375
D notify the creditor and see if it can be changed and /or modified
D) a work-study work program