Answer:
$0.6 per pounds
Explanation:
The computation of the standard unit materials cost per pound is shown below:-
Whole Tomatoes = 5,000 × $0.75
= $3,750
Vinegar = 350 × 0.90
= $315
Corn syrup = 40 × 7.50
= $300
Salt = 125 × 1.80
= $225
Total cost = Whole Tomatoes + Vinegar + Corn syrup + Salt
= $3750 + $315 + $300 + $225
= $4,590
Standard Unit Materials cost per pound = Total cost ÷ ketchup pounds
= $4,590 ÷ 7,650 pounds
= $0.6 per pounds
Answer:
c. By using the Select Data button and the Select Data Source option
Explanation:
A scatter plot is a plot which is used to plot the points of the data on the horizontal and the vertical axis also it depicts how one variable is affected by the another.
After preparing the scatter plot to enter the data in the scatter plot we need to use the data button and then data source option so that the data could be entered in the scatter plot
hence, option c is correct
Answer:
Option (D) is correct.
Explanation:
Given that,
Stock price per share, P0 = $38.24
Market rate of return, rs = 9.65 percent
Annual dividend paid next year, D1 = $0.48
Dividend growth rate = [rs - (D1 ÷ P0)] × 100
= [9.65% - ($0.48 ÷ $38.24)] × 100
= (0.0965 - 0.0126) × 100
= 0.0839 or 8.39%
Answer:
The GDP will grow above or will be greater the $200 billion amount during the 14th year from 2001 which will be 2015.
Explanation:
To calculate the GDP in a particular year after 2001, we know the equation will be,
GDP = 112 * (1+0.043)^t
Where,
If we want to calculate the year in which GDP will be greater than 200 billion, we need to substitute the GDP part in the equation with amount of say 200 billion.
200 = 112 * (1+0.043)^t
200 / 112 = (1.043)^t
1.785714286 = (1.043)^t
Taking log on both sides and dividing the equation for t.
log(1.785714286) / log(1.043) = t
t = 13.772 years rounded off to 14 years
So, the GDP will grow above or will be greater the $200 billion amount during the 14th year from 2001 which will be 2015.
Answer: 5
Explanation:
From the question, we are informed that the marginal cost is constant and equal to 50 and marginal revenue equals 100 - 10Q.
For a profit-maximizing monopolist, we should note that the marginal revenue will be equated to the marginal cost. Therefore:
100 - 10Q = 50
100 - 50 = 10Q
50 = 10Q
Q = 50/10
Q = 5
Therefore, a profit-maximizing monopolist will set quantity equal to 5.