Answer:
III. I, II, III, and IV.
- I. It is part of the double-entry procedure that keeps the accounting equation in balance.
- II. It represents a decrease to assets.
- III. It represents an increase to liabilities.
- IV. It is on the right side of a T-account.
Explanation:
The debit-credit balance is necessary for maintaining the accounting equation in balance, i.e. all the debits must have a corresponding credit.
Asset accounts increase when they are debited and decrease when they are credited.
Liabilities accounts decrease when they are debited and increase when they are credited.
Debits are on the left side of a t-account and credits are on the right side.
False. Phishing is usually considered emails that are sent that look genuine but are actually from scammers trying to obtain personal or financial information.
Answer:
The Total Budgeted Sales of May is $944,000
Explanation:
Budgeted sales are those sales which a business estimated in a particular period of time. While budgeting the future value company calculated the sales cost and other expenses to minimize the uncertainty and prepare for the future.
As per given data
In May
Budgeted sales Volume = 3,200 cookwares
Budgeted price per unit = $295
Budgeted Sale value = Budgeted Volume x Budgeted Sales price = 3,200 cookwares x $295 = $944,000
Cash Sales = $944,000 x 25% = $236,000
Credit Sales = $944,000 x 75% = $708,000
Answer:
B. The amount of equity reported by Frankfort Corporation is $672,000
Explanation:
Equity earnings
= Frankfort's share in net income of Bradley
= 1,680,000 * 40%
= 672,000
Option B
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Answer:
Debit income summary $30,00
Explanation:
Closing entries are used to move balances from temporary accounts to permanent baccounts so that a business can recognise income or loss made during an accounting period.
2/3 profit and loss is for Dana, that is (2/3)* 30,000= $20,000
1/3 of profit is assigned to Emile that is (1/3)* 30,000= $10,000
So the close out entries will be
A debit to income summary of $30,000
A credit to Dana of $20,000
A credit to Emile of $10,000