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8090 [49]
3 years ago
11

Entries to Correct Errors The following errors took place in journalizing and posting transactions: Insurance of $20,000 paid fo

r the current year was recorded as a debit to Insurance Expense and a credit to Prepaid Insurance. Dividends of $17,000 were recorded as a debit to Wages Expense and a credit to Cash. Journalize the entries to correct the errors. If an amount box does not require an entry, leave it blank.
Business
1 answer:
raketka [301]3 years ago
8 0

Answer:

A. Dr Prepaid Insurance 40,000

Cr Insurance Expense 20,000

Cr Cash 20,000

Dr Prepaid Insurance 20,000

Cr Insurance Expense 20,000

Dr Prepaid Insurance 20,000

Cr Cash 20,000

b. Dr Dividends 17,000

Cr Wages Expense 17,000

Explanation:

Preparation of the journal entries to correct the errors.

A. Dr Prepaid Insurance 40,000

(20,000+20,000)

Cr Insurance Expense 20,000

Cr Cash 20,000

Dr Prepaid Insurance 20,000

Cr Insurance Expense 20,000

Dr Prepaid Insurance 20,000

Cr Cash 20,000

b. Dr Dividends 17,000

Cr Wages Expense 17,000

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Answer:

B

Explanation:

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Sally agrees to roof a house for Bob.After doing his research,Bob chooses Sally based on her great reputation for being conscien
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Answer:

B) They are employees.

Explanation:

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Suppose that the market demand curve for bean sprouts is given by P = 1,660 - 4Q, where P is the price and Q is total industry o
a_sh-v [17]

Answer:

In equilibrium, total output by the two firms will be option e= 300.  

Q = q_{1} + q_{2}

Q = 100 + 200

Q = 300

Explanation:

Data Given:

Market Demand Curve = P = 1660-4Q

where, P = price and Q = total industry output

Each firm's marginal cost = $60 per unit of output

So, we know that Q =  q_{1} + q_{2}

where q_{} being the individual firm output.

Solution:

P = 1660-4Q

P = 1660- 4(q_{1} + q_{2})

P = 1660 - 4q_{1} - 4q_{2}

Including the marginal cost of firm 1 and multiplying the whole equation by q_{1}

Let's suppose new equation is X

X =  1660q_{1} - 4q_{1} ^{2} - 4q_{1}q_{2} - 60q_{1}

Taking the derivative w.r.t to q_{1}, we will get:

X^{'} = 1660 - 8q_{1} - 4q_{2} - 60 = 0

Making rearrangements into the equation:

8q_{1} + q_{2} = 1660 - 60

8q_{1} + q_{2} = 1600

Dividing the whole equation by 4

2q_{1} +q_{2} = 400

Solving for q_{1}

2q_{1} = 400 - q_{2}

q_{1} = 200 - 0.5 q_{2}  

Including the marginal cost of firm 1 and multiplying the whole equation by q_{2}

P = 1660 - 4q_{1} - 4q_{2}

Let's suppose new equation is Y

Y =  1660q_{2} - 4q_{1}q_{2} -4q_{2} ^{2} - 60q_{2}

Pugging in the value of q_{1}

Y =  1660q_{2} - 4q_{2}(200 - 0.5 q_{2}) -4q_{2} ^{2} - 60q_{2}

Y =  1660q_{2} - 800q_{2} +2q_{2} ^{2} -4q_{2} ^{2} - 60q_{2}

Y =  1600q_{2} - 800q_{2} -2q_{2} ^{2}

Taking the derivative w.r.t q_{2}

Y^{'} = 1600 - 800 - 4q_{2} = 0

Solving for q_{2}

4q_{2} = 800

q_{2} = 200

q_{1} = 200 - 0.5 q_{2}

Plugging in the value of q_{2} to get the value of q_{1}

q_{1} = 200 - 0.5 (200)

q_{1} = 200 - 100

q_{1} = 100

Q = q_{1} + q_{2}

Q = 100 + 200

Q = 300

Hence, in equilibrium, total output by the two firms will be option

e= 300.

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A firm has net income of $197,400, a return on assets of 8.4 percent, and a debt-equity ratio of .72. What is the return on equi
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Answer:

C 14.45

Explanation:

Return on equity = .084 ×(1 + .72) = .1445, or 14.45 percent

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