Answer:
Variable cost per unit= $6.6 per unit
Explanation:
Giving the following information:
January: $2,880 330
February: $3,180 380
March: $3,780 530
April: $4,680 660
May: $3,380 530
June: $5,520 730
To calculate the unitary variable cost, we need to use the following formula:
Variable cost per unit= (Highest activity cost - Lowest activity cost)/ (Highest activity units - Lowest activity units)
Variable cost per unit= (5,520 - 2,880) / (730 - 330)= $6.6 per unit
Answer:
1.6 Q1 + 0.875 Q2 = $56
Explanation:
Budget constraint equation represents the total budget allocation to different activities under consideration.
old Budget Constraint
Q1 + Q2 = $56
New Budget Constraint
(Q1)*8/5 + (Q2)*7/8 = $56
(Q1)*1.6 + (Q2)*7/8 = $56
(Q1)*1.6 + (Q2)*0.875 = $56
1.6 Q1 + 0.875 Q2 = $56
So best answer made based on data available.
Answer:
B. $300,000
Explanation:
For computing the dividend, the computation is shown below:
= Current E&P + accumulated E&P at the beginning of the year
= $200,000 + $100,000
= $300,000
The dividend is $300,000 which is less than the distributed amount i.e $400,000 So, the distribution of dividend is only $300,000 ,not the $400,000 and the same is considered.
Answer:
the costs that change depending on a company's performance
Explanation:
Variable costs refer to the costs that fluctuate with the level of production. An increase or decrease in the output level results in variable costs moving in the same direction. If the business stops production, the variable costs will be nil.
Raw materials and packaging costs are good examples of variable costs. The more a company produces, the more materials it consumes, and the higher the costs of purchasing the materials.
Answer:
X (the variable on the horizontal axis) will increases by 2.
Explanation:
The slope of a straight line is -3. So, m=6.
Slope of a straight line is

Y (the variable on the vertical axis) decreases by 6.
Change is y = -6
We need to find the change in (the variable on the horizontal axis).
Substitute the given values in the above formula.



Note: All options are incorrect.
Therefore, X (the variable on the horizontal axis) will increases by 2.