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Jet001 [13]
3 years ago
14

The following information is available for completed Job No. 402: Direct materials, $120,000; direct labor, $180,000; manufactur

ing overhead applied, $90,000; units produced, 5,000 units; units sold, 4,000 units. The cost of the finished goods on hand from this job is?
Business
1 answer:
konstantin123 [22]3 years ago
4 0

Answer: The cost of the finished goods on hand from this job is $78000.

Explanation:

Given that,

Direct materials, = $120,000

Direct labor,  = $180,000

Manufacturing overhead applied, = $90,000

Units produced, = 5,000 units

Units sold, = 4,000 units

Therefore,

Cost of finished goods produced = Direct Material + Direct Labor + Manufacturing Overhead

= $120,000 + $180,000 + $90,000

= $390,000

Hence,

Per Unit of Cost of finished goods produced = \frac{Cost\ of\ finished\ goods\ produced}{Units\ produced}

=  \frac{390000}{5000}

= $ 78 per unit

Cost of finished goods on hand = Inventory × Per unit cost

= (Units produced - Units sold)  × Per unit cost

= 1000 × 78

=$78000

∴The cost of the finished goods on hand from this job is $78000.

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Answer:

a) Absolute Value Inequality => Absolute(0 + y) < 2

b) -2 < y < 2

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Explanation:

<u><em>Johnson Family has to live within the range of -2 to +2 from the fire department. </em></u>

<em>a) Absolute Value Equation:</em>

Absolute(0 + y) < 2

where y represent the location of the new house and 0 represents the location of the fire department.

Furthermore,

<em>Absolute(0 + y) < 2 = (0 + x) < 2 when (0 + y) is +ve. </em>

and

<em>Absolute(0+y) <2 =  -(0 + x) < 2 when (0 + y) is -ve. </em>

b) When (0 + y) is +ve,

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<em>Solving for y and subtracting 0 from both sides. </em>

0-0 + y < 2 - 0

<em>y < 2</em>

and when (0 + y) is -ve,

<em>we have, - (0 + y) < 2. </em>

Solving for y:

- 0 - y < 2

multiplying negative from both sides

<em>y > - 2</em>

<em>So, we have -2 < y < 2 </em>

<em>Johnson Family has to live within the range of -2 to +2 from the fire department. Otherwise, they will have to pay 500 USD as increased deductible. </em>

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