It can be deduced that the number of blankets that must be sold in order for the company to achieve the target profit is 40000.
<h3>How to calculate the target profit</h3>
From the information, Blissful Blankets' target profit is $520,000 and each blanket has a contribution margin of $21. Fixed costs are $320,000.
Therefore, the number of blankets that must be sold to achieve the target profit will be:
= (520000+320000)/21
= 40000
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Answer:
See Explanation
Explanation:
Given
The histogram
Required
The class width
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The class width is:
Using the first class, as reference:
So, the class width is:
Answer:
$39,220
Explanation:
The maturity value of the note receivable on June 30, 2012
= Principal + Interest
= $40,000 + $40,000 x 6%
= $40,000 + $2,400
= $ 42,400
The note is discounted on September 30, 2011. Time period remaining to go till maturity as on September 30, 2011
= 12 - 3 months ( July, Aug and Sep)
= 9 months.
Amount of deduction
= $ 42,400 x 10% x 9/12
= $ 3,180
Finally, the Cash received by Ireland will be
= Maturity value - Discount
= $42,400 - $ 3,180
= $39,220
The Long-Run Aggregate Supply curve represents the full employment capacity of the economy and depends on the amount of resources available for production and the available technology.
<h3>What is Long-Run Aggregate Supply Curve?</h3>
The Long-Run Aggregate Supply (LRAS) Curve depicts the relationship between price level and real GDP that would exist if all prices, including nominal wages, were completely flexible. Along the LRAS, prices can move, but production cannot since it represents the output of full employment.
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Answer: equal to; at their minimum.
Explanation: Marginal cost is equal to the average variable cost and the average total cost when they are at their minimum.
Thus, when average total cost is increasing, marginal cost must be above average total cost; and when at its minimum, marginal cost is equal to average total cost. Also, when average variable cost is at its minimum, marginal cost equals average variable cost.
Marginal cost is the increase in the cost that accompanies a unit increase in output; the partial derivative of the cost function with respect to output.
