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Ksju [112]
3 years ago
5

The following data relate to labor cost for production of 3,600 cellular telephones: Actual: 2,430 hrs. at $14.5 Standard: 2,390

hrs. at $14.8 a. Determine the direct labor rate variance, direct labor time variance, and total direct labor cost variance. Enter a favorable variance as a negative number using a minus sign and an unfavorable variance as a positive number.
Business
1 answer:
Bogdan [553]3 years ago
8 0

Answer and Explanation:

The computation is shown below:

For Direct labor rate variance, it is

= (Actual rate - Standard rate) × Actual hour

= ($14.5 - $14.8) × 2,430 hours

= $729 favorable

For Time variance, it is

= (Actual hours - standard hours) × standard rate

= (2,430 hours - 2,390 hours) × $14.80

= $592 unfavorable

So, the Total labour cost variance is

= $729 favorable + $592 unfavorable

= $137 favorable

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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,

we have,  (0 + y) < 2.

<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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