Answer:
It is $18,290.24
Explanation:
Profit after Tax (65%) = addition to retained earnings+dividend paid
= $411 + $285
= $ 696
Profit before Tax = [100/65] * $ 696
= $1070.76
Tax (35%) = 35% * $1070.76
= $374.77
Gross Profit = Profit before tax + Total expenses
= $1070.76 + [ $4,370+ $103+ $812]
= $6355.76
Cost of Sales= $24,646 -$6355.76
= $18,290.24 .
Note
-Dividend is paid is paid from profit after tax
Answer:
b. both firms will reduce their price.
Explanation:
The Nash equilibrium is a decision-making theorem that lies inside the game theory where the player could attain the expected result by not deviating to the beginning strategy. In this, the strategy of the each player is optimal at the time when the other player decisions are relevant
So as per the given situation, both the firm should decrease their price
hence the option b is correct
Answer:
difference between supplies = $4.68
Explanation:
cost of merchandise from manufacturer if paid within discount period:
$1,200 x (1 - 40%) = $720
$720 x (1 - 10%) = $648
freight cost = $648 x 2.5% = $16.20
discount for early payment = $648 x 2% = $12.96
total cost = $651.24
cost of merchandise from wholesaler if paid within discount period:
$1,200 x (1 - 40%) = $720
$720 x (1 - 8%) = $662.40
discount for early payment = $648 x 1% = $6.48
total cost = $655.92
difference between supplies = $4.68
Answer:
having fun
Explanation:
thank you have fun I'm stuck on the same one
The total different ways are 65536.
How many ways can you buy 8 fruit?
8 choices from 4 options with repetition, so the number of ways is (8+4 − 1 4 − 1 ) = (11 3 ) = 165.
<h3>What is the rule of permutation and combination?</h3>
If the order doesn't matter then we have a combination, if the order do matter then we have a permutation.
One could say that a permutation is an ordered combination.
The number of permutations of n objects taken r at a time is determined by the following formula: P(n,r)=n!.
Learn more about permutation and combination here:
<h3>
brainly.com/question/2790592</h3><h3 /><h3>#SPJ4</h3>
