Starting at ttt_1 = 0 ss , a horizontal net force F⃗ =(F→=( 0.265 N/sN/s )ti^+)ti^+(-0.460 N/s2N/s2 )t2j^)t2j^ is applied to a b
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Answer:
<u>Using equation method we have,</u>
Sales - variable cost = Fixed Cost
Let number of units be X, at break even then,
$150 X - ($60 + $18) X = ($480,000 + $240,000)
$150 X - $78 X = $720,000
$72 X = $720,000
<u>X = $720,000/$72 = 10,000 units.</u>
<u>Using contribution income statement</u>
Contribution margin per unit approach = Selling price - Variable cost = Contribution = $150 - $60 - $18 = $72 per unit
Total fixed cost = Fixed Manufacturing cost + Fixed Selling & Administrative
= $480,000 + $240,000 = $720,000
<u>Break Even Point = </u>
<u>= </u>
<u></u>
<u>Contribution margin Income Statement:</u>
Sales value = $150 10,000 = $1,500,000
Less: Variable Cost
Manufacturing = $60 10,000 = ($600,000)
Selling Expense = $18 10,000 = ($180,000)
Contribution Margin = $720,000
Less: Fixed Cost
Fixed Manufacturing Cost = ($480,000)
Fixed Selling Expense = ($240,000)
Profit = $0
Answer:
$37,000.00
Explanation:
Total fixed overhead costs = $11,000.00
Variable overhead cost at 11,000 units of production
=Total overheads - Fixed overheads
=$33,000 -$11,000 = $22,000
Variable cost per unit = = $2 per unit
When production increased to 13,000 units then overheads costs will be
Fixed Costs = $11,000 Remains constant up to certain activity level, here 13,000 units is acceptable level
Variable costs = 13,000 units X $2 per unit = $26,000
Total Overhead costs = Fixed + Variable
= $11,000 + $26,000 = $37,000
Total = $37,000