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attashe74 [19]
3 years ago
12

If each extra worker produces an additional unit of output, how do the total product of labour, average product of labour, and m

arginal product of labour vary with labour?
Business
1 answer:
valentina_108 [34]3 years ago
6 0

Answer: Please refer to Explanation

Explanation:

The Total Product of Labour curve is constructed by equating the quantity produced to labour. If every additional worker produces an additional unit of output then the Total product of labour curve will have a slope of 1 because every unit of labour leads to an additional unit of output.

Average Product will also be 1 because if each additional worker produces 1 extra then n workers is equal to n output. n divided by n will be one.

The Marginal Product of Labour is simply how much output is produced when an additional worker is added and the question already lists that as 1 so 1 is the answer.

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At an output level of 415,400 units, you have calculated that the degree of operating leverage is 2.00. The operating cash flow
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Answer:

the new degree of operating leverage for output levels of 16,400 units and 14,400 units will be -0.0858  and - 0.0745 respectively.

Explanation:

From the given information:

the degree of operating the leverage at 415,400 units = \mathtt{\dfrac{contribution  \ \ margin}{operating \ \ income}}

where contribution margin = 2 × 58000 =116000

If we assume that the sales price should be p and the variable cost  be q per unit .

Then, 415,400p - 415,400q = 116000

p - q = \mathtt{\dfrac{116000}{415400}}

p - q = 0.279  at 415400 unit

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Contribution margin = 115896.6

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fixed expense = 115896.6 - 58000

fixed expense = 57896.6

However, when the output level is 16400 unit,

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the contribution margin =  16400(0.279)

the contribution margin = 4575.6

The operating leverage = \mathtt{\dfrac{contribution \ \ margin}{contribution \  \ margin - fixed \ \ costs}}

The operating leverage = \mathtt{\dfrac{4575.6}{4575.6 - 57896.6}}

The operating leverage = \mathtt{\dfrac{4575.6}{-53321}}

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when the output level is 14400 unit,

the contribution margin = 14400(p-q)

the contribution margin =  14400(0.279)

the contribution margin = 4017.6

The operating leverage = \mathtt{\dfrac{contribution \ \ margin}{contribution \  \ margin - fixed \ \ costs}}

The operating leverage = \mathtt{\dfrac{4017.6}{4017.6 - 57896.6}}

The operating leverage = \mathtt{\dfrac{4017.6}{-53879}}

The operating leverage = - 0.0745

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For which of the following products is its manufacturer most likely to use intensive distribution? Multiple Choice Waterford cry
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Answer:

A

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Why do southeast asian farmers continue to practice slash-and-burn agriculture and shifting cultivation?
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