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Aleks04 [339]
2 years ago
5

Suppose that the owner of Boyer Construction is feeling the pinch of increased premiums associated with workersâ compensation an

d has decided to cut the wages of its two employees (Albert and Sid) from $25 per hour to $21 per hour. Assume that Albert and Sid view income and leisure as "goods," that both experience a diminishing rate of marginal substitution between income and leisure, and that the workers have the same before- and after-tax budget constraints at each wage. Albert and Sid's opportunity set is presented below:What is the value of A when the wage is $25?What is the value of A when the wage is $21?At the wage of $25 per hour, both Albert and Sid are observed to consume 14 hours of leisure (and equivalently supply 10 hours of labor). After wages were cut to $21, Albert consumes 12 hours of leisure and Sid consumes 16 hours of leisure. Determine the number of hours of labor each worker supplies at a wage of $21 per hour:Albert's supply of labor = _______Sid's supply of labor = ________How can you explain the seemingly contradictory result that the workers supply a different number of labor hours?A. Albert has no income effect, and Sid has no substitution effect when the wage declines to $21.B. Albert's substitution effect dominates his income effect when the wage declines to $21, and vice versa for Sid.C. Albert has no substitution effect, and Sid has no income effect when the wage declines to $21.D. Albert's income effect dominates his substitution effect when the wage declines to $21, and vice versa for Sid.
Business
1 answer:
melomori [17]2 years ago
5 0
<h3>I don't know but please marks me as brainliests please...</h3>

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Answer:

The correct option is B. 9200.

Explanation:

This can simply be answered as follows:

F_{6} =(D_{5}*W_{5})+(D_{4}*W_{4})+(D_{3}*W_{3}) .................. (1)

Where:

F_{6} = Weighted moving average forecast (0.4, 0.3, 0.3) for Week 6 = ?

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The (0.4, 0.3, 0.3) implies that:

W_{5}  = Weight of Week 5 demand = 0.4

W_{4}  = Weight of Week 4 demand = 0.3

W_{3}  = Weight of Week 3 demand = 0.3

Substituting all the relevant values into equation (1), we have:

F_{6} = (11,000 * 0.40) + (9,000 * 0.30) + (7,000 * 0.30) = 9,200

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