Answer:
I tried to order the information and prepared the following table:
Product A Product B Product C
Unit Selling Price = $650 $200 <u>e)$2,300</u>
Unit Variable Costs = $390 <u>c)$108</u> <u>f)$1,495</u>
Unit Contribution Margin = <u>a)$260</u> $92 $805
Contribution Margin Ratio = <u>b)40%</u> d)<u>46%</u> 35%
contribution margin ratio = (revenue - cogs) / revenue or
contribution margin ratio = contribution margin / revenue
Answer:
a. Beck Inc. = 5.00 and Bryant Inc. = 2.50
b. Beck Inc. = $100,000 and 100% : Bryant Inc. = $150,000 and 50 %
c. True.
Explanation:
Degree of Operating Leverage shows, the times Earnings Before Interest and Tax (EBIT) would change as a result of a change in Sales contribution.
Degree of Operating Leverage = Contribution ÷ EBIT
Thus,
Beck Inc = $500,000 ÷ $100,000
= 5.00
Bryant Inc. = $750,000 ÷ $300,000
= 2.50
<em>If Sales increased by 20% the effects on Incomes would be :</em>
Beck Inc = 20% × 5.00
= 100%
= $100,000 × 100%
= $100,000
Bryant Inc.= 20% × 2.50
= 50 %
= $300,000 × 50 %
= $150,000
Answer:
B) $11,750
Explanation:
annual mortgage payment = net operating income - (outstanding loan balance x loan payment factor)
outstanding loan balance = property value x loan percentage
annual mortgage payment = $40,000 - [($360,000 x 80%) x 0.09809] = $40,000 - ($288,000 x 0.09809) = $40,000 - $28,250 = $11,750
The answer would be false because uniform would mean there is a standard and different organizations have different priorities
Answer:
We fail to reject the Null hypotheses that the average amount of money a typical college student spends per day is less than $70.
Explanation:
A professor of statistics claimed that the average amount of money a typical college student spends per day during social distancing at home is over $70.
Based upon previous research, the population standard deviation is estimated to be $17.32.
The professor surveys 35 students and finds that the mean spending is $67.57.
Is there evidence that the average amount spent by students is less than $70?
For the given problem the Null hypotheses is that the average amount of money a typical college student spends per day is less than $70.

For the given problem the Alternate hypotheses is that the average amount of money a typical college student spends per day is over $70.

The test statistic is given by

Where X_bar is the sample mean spending that is $67.57, μ is the average population spending that is $70, σ is the standard deviation that is 17.32 and n is the sample size that is 35.

The p-value corresponding to the z-score of -0.83 at significance level 0.10 is found to be
p-value = 0.2036
Since 0.2036 > 0.10
We fail to reject the Null hypotheses that the average amount of money a typical college student spends per day is less than $70.