Answer:
b. $358,500
Explanation:
Given;
Retained Earnings at December 31, 2018 = $300,000
In 2019,
Revenue = $600,000
Expenses = $525,000
Declared and paid dividends = $16,500
Retained earnings on the balance sheet as of December 31, 2019
= $300,000 + $600,000 - $525,000 - $16,500
= $358,500
The right option is b. $358,500
Answer:
A. Heidi submitted her request after Fay
Explanation:
Bonnie before Chac
Doug after Chad and Bonnie
Eileen before Chad and Doug
Fay before Eileen
Greg after Bonnie
Heidi after Greg
if Eileen's request was completed before Greg's:
lets call Fay's request A, Heidi's request B, Eileen's request C and Doug's request D
A before C
C before D
B after D
therefore, B after A and C
Answer: 18.92%
Explanation:
The formula to find the compound amount :-
, where P is the Principal amount, r is the rate of interest and t is the time period.
Given : P= $1500
A = $6000
Time = 8 years
Then 
i.e. 
i
Taking natural log on both sides , we get

Answer: Because 12 = 13 which is not aloud which ends up becoming 14 but is acutally 923
Explanation: Hope that helps1