Answer:
B) the wages received for the fifth day of work.
Explanation:
Marginal benefit is the increment in benefit generated by an increase by one unit of output. In this situation, the marginal benefit is given by difference in wage of working five days a week from the wage of working four days a week. Therefore, the marginal benefit is the wage received for the fifth day of work.
The answer is alternative B)
Answer:
$9.687
Explanation:
Given:
Year 3 dividend = $1.00
Year4&5 growth rate = 17%
Constant rate = 7%
Required return rate = 16%
Year 4 dividend wil be:
D4 = 1.00 * 1+growth rate
= 1.00 * (1+0.17)
= $1.17
Year 5 dividend=
D5 = $1.17 * (1+0.17)
= $1.3689
Value of stock after year 5 will be given as:
= $16.2747
For the current value of stock, we have:
Cv= Fd* Pv of discounting factor
Where Cv = current value of stock
Fd = future dividend
Pv = Present value of discounting factor
Therefore,
=$9.6871382455
≈ $9.687
The value of stock today =
$9.687
Answer:
3X + 5Y = 100
Explanation:
Given that a consumer has $ 100 to spend on two goods X and Y with prices $ 3 and $ 5 respectively, the equation that represents this distribution is the following:
3X + 5Y = 100
Thus, the consumer may consume different combinations of products, as long as the sum of both amounts is $100 as a final result. For instance:
3x20 + 5X8 = 100
60 + 40 = 100
3x5 + 5x17 = 100
15 + 85 = 100
I assumed you typo 821 by $21 per unit, then the answer will be
1- financial disadvantage of accepting the special order is loss of $60,000
2- a minimum selling price for these units should be $14.00
Explanation:
Loss of $60,000 = 15,000 x (14,000 – (5.1+3.8+1+4.2+1.5+2.4))
a minimum selling price for these units is $14.00 per unit because it’s the price the company can earn if accept a special order, though lower than cost of producing and selling at $18.00
She should choose to<span> take a lump-sum of $271,000 now. This is the best option since the other option would have a present value less than $271,000. If you use the present value annuity calculator, you can get the present value of the installment option to be </span>$259,768.60. Therefore, the the lump – sum payment option is the most appropriate.<span> </span>
