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Answer:
The given condition is an example of:
A. Menu costs
Explanation:
In the given question mentioning data is that
Jake is been managing a grocery store in any country which is experiencing high rate of inflation. He is mentioned to be paid in cash.
On his very payday he went outside immediately and bought as many goods as he could for himself as he was going to get his pay today and was needing those items.
So, he thought of buying all the items he is needing as for the next two weeks in order of prevention of the money in his wallet from losing value due to high inflation rates.
And at last what he couldn't spend on buying for all that amount he converted that amount into most stable foreign currency for being used as a steep fee.
So all this were an example of :
A. Menu costs
Answer:
The graph has been attached.
Explanation:
a. Please see attached graph with the shaded budget set labelled A
b. Please see attached. Curve C; D and E are the indifference curves. The most suitable one would be D since it is on the budget curve. E is not maximum utility and C is unattainable given his budget of $20.
c. U (X,Y) = X + 2Y
At C, Utility = 10 + 2(10) = $30. That is above his budget
At D, Utility = 10 + 2(5) = $20. This is within his budget. – most utility.
At E, Utility = 5 + 2(5) = $15. This is below his budget.
The Indifference curve that gives most utility is D, where cheese is 10 and cocoa is 5 units.
Answer:
$6.98 per pound
Explanation:
The computation of the selling price per pound is shown below:
As we know that
8 pounds of coffee sells for $9.20 per pound which equal to
= 8 pounds × $9.20 per pound
= $73.6
And, 12 pounds of coffee is for $5.50 per pound which equal to
= 12 pounds × $5.50 per pound
= $66
The total value would be
= $73.6 + $66
= $139.60
And, the total number of pounds would be
= 8 pound + 12 pound
= 20 pounds
And we assume the selling price per pound be X
So, the equation would be
$139.60 = 20 pounds × X
So, X would be
= $139.60 ÷ 20 pounds
= $6.98 per pound
Answer:
See below
Explanation:
Basic models Deluxe models
Sales price $44 $54
Variable costs $25 $25
Contribution margin $9 $29
×
Sales mix 1 3
Total contribution margin $9 $87
Contribution margin per unit = $9 + $87 = $96
Weighted contribution margin= Total contribution margin / Units
= $96 / $4
= $24
Break even point = Total fixed costs / Weighted contribution margin
Break even point = $1,441 / $24
Break even point = 60 units
•Basic units = 60 × 63.33% = 38 units of basic
•Deluxe units = 60 × 43.33% = 26 units of Deluxe units
