The correct answer of the given statement above would be TRUE. It is true that estimated <span>payments are often used by individuals who are self-employed, have investments, or other income where employer withholding is not offered. Hope this is the answer that you are looking for.</span>
Answer:
41.49 approx 42 months
Explanation:
To calculate the number of months, we use the formula for loan
p = r(pv) / 1 - (1+r)-n
make n subject of the formula
p ( 1 - ( 1+r) ^-n) = r(pv)
p - p (1+r)^-n = r(pv)
p (1+r)^-n = p-r(pv)
(1+r)^-n = (p-r(pv)) / p
( 1+r)^n = p / (p-r(pv))
n In( 1+r) = In (p / (p-r(pv))
n = In ( p/ ( p - r(pv)) / In ( 1 +r)
n is the number of months, p is the payment per months
pv is the present value of 5000
substitute the values given into the equation
n = (In ( 150 / (150 - ( 0.129 / 12 × 5000)) / ( In ( 1 + ( 0.129 / 12) = 41.49 approx 42 months
Answer:
The amount of cash for the payment of dividends during the year is B. $40,000
Explanation:
To Determine the amount of cash for the payment of dividends during the year, we open a Dividends Payable T - Account and find the amount via <em>missing figure approach</em> as follows:
Debits :
Cash (<em>Balancing figure</em>) $40,000
Ending of year Dividends Payable $15,000
Totals $55,000
Credits :
Beginning of year Dividends Payable $10,000
Dividends declared during the year $45,000
Totals $55,000
Answer:
a) 0.0358
b) 0.0395
c) 0.1506
Explanation:
Number of clues "daily doubles" = 3
Determine the probabilities
<u>a) P(single contestant finds all three ) </u>
assuming event A= a returning champion gets the "daily double" in first trial
P(A) = 1/30 , P(~A) = 29/30
assuming event B = any player picks up "daily double" after the first move
P(B |~A ) = 1/3
hence : P ( B and ~A ) = 29/30 * 1/3 = 29/90
<em>considering second round </em>
P(player chooses both daily doubles ) = 1/3 * 1/3 = 1/9
∴ P(single contestant finds all three ) = 29/90 * 1/9 = 0.0358
<u>B) P ( returning champion gets all three ) </u>
= (1/30 + 29/90 )* 1/9
= 32 / 810 = 0.0395
<u>c) P ( each player selects only one )</u>
P = 32/405 + 29/405
= 61 / 405 = 0.1506
Answer: The answer is $ 49,950
Explanation:
The profit for the first year is $45,000
The increase in profit is 5.5%
Increase in profit
= 5.5/100*45,000
= $2,475
To calculate the profit for the second year
Profit + increase in profit
$45,000 +$2,475
= $47,475
To calculate the profit for the third year
Profit + increase in profit
$ 47,475 + $ 2,475
= $ 49 950
Therefore, The profit for the first year is $ 45,000, The second year profit is $47,475, For the third year the profit is $ 49,950
