Answer:
Explanation:
FASB amended the rules to improve the comparability of the information about business combinations provided in financial reports. A variable interest entity is a legal business.
The Financial Accounting Standards Board issued SFAS 141(R) in 2007 December, to substitute the SFAS 141. Evaluating the comment letters, articles and industry publications, they analyzed issues that were with SFAS 141 from the perspective of professionals, users and the FASB; it was evaluated 141(R) to ascertain these weaknesses and they were corrected with solutions been profound in 141(R).
Answer:
All the options might convince to an employer to choose a nonqualified retirement plan over a quialified plan.
en A). the owner of the corporation would use a nonqualified plan because the income tax rate of the business is lower than the owner´s tax rate.
B) Is a true statement. as nonqualified plans are typycally only stablised to benefit the executive and there are no requirements to benefit thr rank and file
C)
would cause an employer to choose a nonqualified plan because a nonqualified plan requires less administrative costs than a profit sharing plan
a CTSO for students taking marketing classes
a club providing hands-on laboratory experience for students taking a science class
an agricultural organization for students in an agricultural school
Answer:
You would want to work for one because it had a lower chance of getting closed or loosing money. A positive is wiser spending. A con is not taking all the risks.
Explanation:
Hope this helps!
Answer: $6581.58
Explanation:
Based on the information given in the question, the mortgage payment per month will be calculated thus:
= [P x I x (1+I)^N]/[(1+I)^N-1]
where,
P = Principal = $750000
I = Interest rate per month = 10%/12 = 0.10/12 = 0.008333
N = number of installments = 30 × 12 = 360
Then, the equated monthly installment will be:
= [750000 × 0.008333 × 1.008333^360] / [1.008333^360-1]
= [750000 × 0.008333 × 19.8350386989] / [19.8350386989 - 1]
= 123964/18.835
= 6581.58
Under this loan proposal, your mortgage payment will be $6581.58 per month.