Answer:
the deductible loss on the car is $12,000
Explanation:
The computation of the Jim deductible loss on the car is shown below:
Given that
Car value = $40,000
Insurance recovery = 70%
Now the deductible loss is
= Car value - (car value × insurance recovery)
= $40,000 - ($40,000 × 70%)
= $40,000 - $28,000
= $12,000
hence, the deductible loss on the car is $12,000
Assuming the total amount of gasoline purchased is 12 million barrels per day. The percentage change in the quantity demanded is: 50%.
<h3>Percentage change in the quantity demanded</h3>
Using this formula
Percentage change in quantity demanded= (Total amount of gasoline purchased- total amount of gasoline purchased in united states)/ Total amount of gasoline purchased in united states×100
Let plug in the formula
Percentage change in quantity demanded=(12 - 8) / 8
Percentage change in quantity demanded =4/8×100
Percentage change in quantity demanded=50%
Inconclusion the percentage change in the quantity demanded is: 50%.
Learn more about percentage change in the quantity demanded here:brainly.com/question/25364127
On Monday and Tuesday, the process appears to be out of control.
<u>Explanation</u>:
- There are five days Monday, Tuesday,Wednesday, Thursday and Friday. Monday and Tuesday have weight up to 21. Wednesday weights up to 21.
- Thursday and Friday weigh up to 20. Except for Monday and Tuesday, all the days have packaged up to the value of 21. So Monday and Tuesday are the days that appear to be out of control.
- On checking the package for each day he came to know that Monday and Tuesday have process out of control.
Answer:
1. 7.2
2. 9
Explanation:
take 72 and divide by number of years
72/x= ROI
Answer:
The estimated fixed cost element of power costs is $10,000
Explanation:
For computing the fixed cost first we have to calculate the variable cost per unit which is shown below:
= (High power cost - low power cost) ÷ (High machine hours - low machine hours)
= ($22,000 - $15,000) ÷ (12,000 - 5,000)
= $7,000 ÷ 7,000
= $1
Now the fixed cost would be
= (High power cost) - (high machine hours × variable cost per unit)
= $22,000 - 12,000 × $1
= $22,000 - $12,000
= $10,000
