Answer:
Cost of Quality Report
Quality Cost Quality Cost Percent of Total Percent of
Classification Quality Cost Total Sales
Prevention $23,400 10.0% 1.3%
Appraisal $46,800 20.0% 2.6%
Internal failure $70,200 30.0% 3.9%
External failure $93,600 40.0% 5.2%
Total $234,000 100.0% 13.0%
percent of total sale = quality cost/$1,800,000
Answer:
Equivalent units
Materials 10,200
Covnersion Cost 9, 100
Explanation:
![\left[\begin{array}{cccc}&$Physical Units&$Materials&$Conversion\\$Beginning&2,000&0.6&0.4\\$Transferred out&9,000&&\\$Ending&3,000&0.8&0.3\\$Equivalent Units&&10,200&9,100\\\end{array}\right]](https://tex.z-dn.net/?f=%5Cleft%5B%5Cbegin%7Barray%7D%7Bcccc%7D%26%24Physical%20Units%26%24Materials%26%24Conversion%5C%5C%24Beginning%262%2C000%260.6%260.4%5C%5C%24Transferred%20out%269%2C000%26%26%5C%5C%24Ending%263%2C000%260.8%260.3%5C%5C%24Equivalent%20Units%26%2610%2C200%269%2C100%5C%5C%5Cend%7Barray%7D%5Cright%5D)
The equivalent units will be calcualte as follow:
transferred out
ending x completion
<u> (beginning x completion) </u>
Equivalent units
<u>Materials</u>
9,000 + 3,000 x 80% - 2,000 x 60% = 10,200
<u>Conversion Cost</u>
9,000 + 3,000 x 30% - 2,000 x 40% = 9,100
Answer: 0%
Explanation:
Elasticity measures the change in demand resulting from a change in price. The law of demand holds that when prices increase, quantity demand would decrease and elasticity is meant to show the magnitude of this change.
A unit elastic good means that prices and quantity demanded change by the same amount. This means that for a unit elastic good, if the price change is a 5% increase, the quantity demanded will decrease by 5%.
In terms of revenue, if the price increases by the same amount that quantity demanded decreases, the effects will cancel out so there will be no revenue effect.
Answer:
ello
Explanation:
I'll be your fren if that's what cha asking :^
Answer:
Let's assume that "X" be the number of employees in 2000.
∵ it's given :
From 2000 to 2003: the number of employees increased by a factor of 1/4
From 2003 to 2006: the number of employees decreased by a factor of 1/3
∴ We can equate the following details:
X×(increase in employee)×(decrease in employee) = 100
X×(
)×(
) = 100
X×(
)×(
) = 100
X×(
) = 100
X = 100×(
)
<em>X = 120 </em>
<u><em>Therefore, the correct option is (b)</em></u>