Answer:
Explanation:
To answer this question, we first need to calculate the marginal utility per dollar for doughnuts. Recall that the marginal utility per dollar for a good is the marginal utility divided by the price of the good (=MU/P). For the first doughnut we have 10 (=10/$1), the second doughnut 9(=9/$1), third 9, fourth 8, fifth 7, sixth 6, seventh 5, eighth 4, ninth 3, tenth 2 and eleventh 1. The marginal utility per dollar for every cup of coffee is 5.5 (=5.5/$1). To determine how big the budget would have to be before Omar would spend a dollar buying his first cup of coffee, we compare the marginal utility per dollar values. Omar will purchase the first doughnut before he buys a cup of coffee because the marginal utility per dollar for the doughnut is greater than the marginal utility per dollar for the cup of coffee (10>1.5). The same is true for the second through the eighth doughnut. This implies Omar will buy 8 doughnuts at the price of $1 before he buys his first cup of coffee. Therefore his budget will need to $9 before he buys his first cup of coffee, $8 on the doughnuts and $1 for the cup of coffee.
Answer: $8
Answer:
$648,000
Explanation:
Given that;
Net income = $360,000
Interest expense = $72,000
Times interest earned = 10
Net Income + Interest expense + Tax expense ÷ Interest expense = Times interest earned.
($360,000 + $72,000 + Tax expense) /$72,000 = 10
Tax expense = $288,000
Therefore;
Sunderland's income before taxes for the year
= Net income + Tax expense
= $360,000 + $288,000
= $648,000
Answer:
Option (D) is correct.
Explanation:
Given that,
Dividend, D0 =$1.20
Price, P0 = $50.00
Growth rate, g = 6% (constant)
Based on the DCF approach, then
Cost of Equity:
= [D0 × (1 + g) ÷ P0] + g
= [(1.20 × (1 + 0.06)) ÷ 50] + 0.06
= (1.272 ÷ 50) + 0.06
= 0.02544 + 0.06
= 0.08544 or 8.54%
Hence, the cost of equity from retained earnings is 8.54%.
Answer:
Sue will have more money than Neal as long as they retire at the same time
Explanation:
Both Neal and Sue invest the same amount ($5,000) at same interest rate (7%). In the compound interest rate formula only the time is differ. When they retire at age 60, Sue has 5 years more than Neal meaning Sue earn more interest than Neal.
