Answer:
Last year: $26,250
Two years later = $45,360
Two years before = $21,875
Explanation:
Given that:
Constant fractional changes in salary = 1/5 (same as fractional changes in yearly price of stock).
Hector's current salary = $31,500
Therefore, total salary including the fractional increase with respect to the current salary will be in the form:
Current salary * (1 + 1/5)
1 + 1/5 = 6/5
Salary for previous year:
Current salary / (6/5)
If period to calculate is more than a year; then the fraction is raised to the root of the given year.
That is (6/5)^number of years
Previous year salary:
$31500 / (6/5)
= $31500 / 1.2
= $26,250
Salary 2 years from now:
$31500 * (6/5)^2
= $31500 * 1.2^2
= $31500 * 1.44
= $45,360
Two years before:
$31500 / (6/5)^2
= $31500 / 1.44
= $21,875
which bear is best? Beets. Bears. Battlestar galactica.
Answer:
black bear
Explanation:
I've watched the office 10 times
Answer:
N/A
Explanation:
That's a ridiculous question.
Riku Company manufactures two products. The budgeted per-unit contribution margin for each product follows: Super Supreme Sales price $ 68 $ 94 Variable cost per unit (38 ) (44 ) Contribution margin per unit $ 30 $ 50 Riku expects to incur annual fixed costs of $540,000. The relative sales mix of the products is 70 percent for Super and 30 percent for Supreme. Required Determine the total number of products (units of Super and Supreme combined) Riku must sell to break even. How many units each of Super and Supreme must Riku sell to break even?
Answer:
Super= 10,500
Supreme= 4,500
Explanation:
Giving the following information:
Spuer:
Contribution margin= $30
Sales proportion= 0.70
Supreme:
Contribution margin= $50
Sales proportion= 0.30
Fixed costs= $540,000
First, we need to calculate the break-even point in units for the whole company:
Break-even point (units)= Total fixed costs / Weighted average contribution margin
Break-even point (units)= 540,000 / (0.7*30 + 0.3*50)
Break-even point (units)= 15,000 units
Now, for each product:
Super= 15,000*0.7= 10,500
Supreme= 15,000*0.3= 4,500