Answer: $5,000
Explanation:
Per the requirements of qualified plans that permit loans, the maximum amount that an individual can withdraw is whichever is lesser between $50,000 and 50% of their Vested Account Balance.
Vance in this scenario has a vested account balance of $40,000.
50% of that would be $20,000.
That means that he can be loaned $20,000. However, he already has an outstanding loan balance that must be accounted for of 15,000.
Subtracting those figures we have,
= 20,000 - 15,000
= $5,000
The maximum loan that Vance can take from the qualified plan is $5,000
Answer:
The solution to this question can be defined as follows:
Explanation:
In point a:
When consumer interest decreases, => consumers begin and save less and more, => MPC decreases; => the "IS" curve becomes flatter; => "IS" turns inside. Currently, 'AD' shows together all the goods and financial sector, => as the 'IS' curve adjusts inside the industry, => the 'AD' would also change to the left.
In point b:
Take into account the SR models of "IS-LM" and "AD-AS."
Therefore there is the case of a full job only at the beginning; => its optimum between "IS1" and "LM" in the "IS-LM" model; as well as the main equilibrium among "AD1" and "AS" in the "AD-AS" model "E1'," => the original equilibrium among "Y=Yf," "r=r1" and "P=P1." That now the consumer is reducing the confidence, => the 'IS' curve becomes shifting IMEI 'IS2,' => provided the 'LM' curve, that new balance is 'E2.' That's why the price in the SR is calculated, the AS will change =>, however, the AD also will shift the "AD2" side and "E2'" will become the equilibrium point in the "AD-AS" system, "r=r2 <r1" and "P=P1" throughout the new "Y=Y2 <Yf" balance.
Please find the graph file in the attachment.
Answer:
c. $240,000
Explanation:
Her economic profit is given by her revenue deducted by the explicit costs (I=$150,000) and implicit costs (opportunity cost).
Her monthly revenue is:

Her opportunity cost is:

Her economic profit is:

The answer is c. $240,000.
Answer:
$490,566.04
Explanation:
Calculation for how much will you pay for the policy
Using this formula
Present value of perpetuity= Investment policy Annual inflows/ Required rate of return
Let plug in the formula
Present value of perpetuity=$26,000/0.053
Present value of perpetuity=$490,566.04
Therefore the amount that you will pay for the policy is $490,566.04