Answer:
The remaining part of the question is:
Which statement is TRUE?
A. The registered representative needs no further licenses to sell managed accounts
B. The registered representative must pass either the Series 65 or Series 66 examination to sell managed accounts
C. The registered representative must post a surety bond prior to selling managed accounts
D. The registered representative is prohibited from selling managed accounts
<u>Correct Answer:</u>
B. The registered representative must pass either the Series 65 or Series 66 examination to sell managed accounts
.
Explanation:
Managed or wrap accounts are defined as "investment advisers" in most states. As such, the firm selling managed accounts must register as an investment adviser; and the individuals selling managed accounts for these firms must register as "investment adviser representatives" and pass either the Series 65 or Series 66 examination.
Answer:
$150,000
Explanation:
Given that
Total revenue = $800,000
Explicit cost = $450,000
Implicit cost = $200,000
The computation of the accounting profit is as shown below :-
= Total revenue - Total cost
= $800,000 - $650,000
= $150,000
Total cost = Explicit cost -Implicit cost
= $450,000 + $200,000
= $650,000
Therefore for calculating the accounting profit we simply deduct the total cost from total revenue.
Just by looking at the answer you can take out D because C already offers no tax and 5% off, do C is better than D, so we only have to do t math for A, B, and CA is 800 plus tax, with $75 back800×1.05 (because it's 5% tax) -75 =$765B is 800×.90 (because 10% off means he's paying 90%)×.05=$756C is 800×.95 (because 5% off means he's paying 95%) =760A=765B=756C=760So B is the best deal
:)
Answer:
the allocation rate is $3 per machine hour
Explanation:
<em>Step 1 Find the to total Machine hours</em>
Total Machine Hours
3.0×15,000 = 45,000
5.0×20,000 = 100,000
Total = 145,000
<em>Step 2 Determine the Overhead allocation rate</em>
Overhead allocation rate = Budgeted Overheads / Total Machine Hours
= $435,000/145,000
=$3 per machine hour
