Suppose in 2010, the producer price index increases by 1.5 percent. As a result, the economists are most likely to predict that the consumer price index will increase in the future.
The producer price index is used in order to measure inflation from the perspective of costs to industry. Thus, the producer price index measures the cost of a group of goods and services which are purchased by firms.
Whereas the consumer price index refers to an average of the prices received by producers of goods and services at all the stages of the production process. Thus, when the producer price index increases by 1.5 percent, this is the indication that consumer price index will increase in the future.
Hence, higher producer prices means that consumers will pay more when they buy.
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Answer:
$60 per unit
Explanation:
Total overheads:
= Overheads of fabrication department + Overheads of assembly department
= $90,500 + $109,700
= $200,200
Total labor hours:
= Blinks + Dinks
= (1,013 × 4) + (1,859 × 5)
= 4,052 + 9,295
= 13,347
Overhead rate per hour = Total overheads ÷ Total labor hours
= $200,200 ÷ 13,347
= $15 per hour
Total overhead cost for blinks:
= Total hours for blinks × rate per hour
= 4,052 × $15 per hour
= $60,780
Overhead cost per unit for Blinks:
= Total overhead cost for blinks ÷ Total units
= $60,780 ÷ 1,013
= $60 per unit
Answer:
If output doubles when inputs double, the production function will be characterized by a <u>constant returns to scale</u>.
Explanation:
In economics, returns to scale refers to a long run situation that reveals to the proportionate change in output when capital and labor inputs become variable or change.
The three possible types of returns to scale are as follows:
1. Increasing returns to scale: This occurs when the proportionate change in output is greater than the proportionate change in capital and labor inputs.
2. Decreasing returns to scale: This occurs when the proportionate change in output is less than the proportionate change in capital and labor inputs.
3. Constant returns to scale: This occurs when the proportionate change in output is the same as the proportionate change in capital and labor inputs.
Based on the above explanation therefore, if output doubles when inputs double, the production function will be characterized by a <u>constant returns to scale</u>. This is because the the proportionate change (double) in output is the sames as the proportionate change (double) in inputs.
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