<h3>
Answer:</h3>
Debiting salaries Expense $400 and Crediting Salaries payable $400.
<h3>
Explanation:</h3>
We are given;
1 employees earns $ 100 a day
Therefore;
2 employees will earn $ 200 a day
The month ends on Tuesday, but the two employees works on Monday and Tuesday.
- Therefore, the month-end adjusting entry to record will be the amount earned by the two employees on the two days.
Two employees for 2 days = $200/day × 2 days
= $400
- But, salary is an expense, and in the accounts an increase in expense account is debited.
- According to the rule of double entry, an increase in salaries expense decreases the salaries payable. Therefore, we debit salaries expense account and credit salaries payable account.
- Therefore, the month-end adjusting entry to record the salaries earned but unpaid would be;
Debiting salaries Expense $400 and Crediting Salaries payable $400.
Answer: $112,000
Explanation:
Jimmy is able to withdraw the entire $112,000 tax-free.
This is because to be able to Withdraw tax-free, one must have deposited money in the IRA for a minimum of 5 years and the person must be at least 59.5 years of age.
Those 2 criteria are met by Jimmy who deposited for 18 years and is now aged 65.
Answer:
c. low and banks are unable to loan out all of their excess reserves. d
Explanation:
Lower required reserve ratio means banks have more money to lend. When banks are able to lend all its excess money, then money supply increases for citizens.
Answer:
65 firms will be in the industry at the new long run equilibrium
Explanation:
in the long run the P=ATC
quantity before the change is
200 = 1000-4Q
4Q = 800
Q= 200
each firm output = Q/number of firms = 200 / 50
q = 4
new quantity is
200 = 1240-4Q
4Q = 1040
Q = 260
number of firms=new Q/q
=260/4 = 65
the number of firms is 65 in the long run.
Answer:
The beta of the portfolio is 1.22
Explanation:
In calculating the beta of the whole portfolio, we can calculate the weighted average beta of each stock .The sum of all weighted betas give the beta of the entire portfolio.
Beta of portfolio=amounted in first stock/entire amount invested*beta of the first+amount invested in second stock/entire amount invested *beta of the second stock
Beta of portfolio=($32000/($32000+$42000))*1.1+($48000/($32000+$48000))*1.3
Beta of portfolio=1.22
