Answer:
The correct answer is 35%.
Explanation:
According to the scenario, the computation of the given data are as follows:
We can calculate the Weighted average contribution margin ratio by using following formula:
weighted-average contribution margin ratio = (Contribution margin ratio × Sales of sporting goods) + (Contribution margin ratio × Sales of sporting gears)
= ( 30 × 75% ) + ( 50 × 25%)
= 22.5% + 12.5%
= 35%
Answer:
26 packages
Explanation:
Given that:
The demand D = 186 packages in a week
Standard deviation = 13packages
The lead time L = 1.5 weeks
Order quantity Q = 750 packages
The Confidence service Level = 0.95
At the service level (SL) if we find the P(Z) of the SL using Excel, we have:
P(Z) = NORMSINV(0.95)
P(Z) = 1.64
Thus;
the safety stock = Z × SD√L

= 1.64 \times 13 (1.224745)
= 1.64\times15.92
= 26.11156
≅ 26 packages
Answer: Inelastic
Explanation:
The coefficients in a log-log model represent the elasticity of your dependent variable with respect to your independent variable. In other words, the coefficient in a log-log demand model is the estimated percent change in
with respect to a percentage change in the independent variables like
,
, M,
, etc.
Thus, coefficient of
represents the elasticity of demand for good X with respect to Price of good x. So, Own-price elasticity of good x is 0.8.
Since this is less than 1 the good is relatively inelastic.
Answer:
$867,000
Explanation:
Assets are economic resources controlled by the entity as a result of past events from which cash is expected to flow into the business.
The Amount of Total Assets Available is calculated as follows:
Beginning Balance $860,000
Equipment Acquired $7,000
Supplies Inventory $3,600
Cash payment for Supplies ($3,600)
Cost of Land sold ($16,000)
Cash Proceeds from the sale of land $16,000
Total Assets $867,000
Answer:
$5.4 and $5.4
Explanation:
The formula and the computation is shown below:
= Total setup cost ÷ total direct labor hours
= $91,800 ÷ 102,000 hours
= $0.9
For plus:
Setup cost is
= $0.9 × 6
= $5.4
And,
For Max:
= $0.9 × 6
= $5.4
We simply multiplied the per unit with the direct labor per unit so that the allocation to each unit could come