Answer:
D. Any of the above, depending on the transactions
Explanation:
The double entry principle simply means that any accounting transaction has two records: one credit, and one debit, and it depends on the nature of the transaction, and of the accounts involved which specific value is credited and which one is debited.
For example, if a firm purchases 100$ of office supplies with cash, the credited account is cash, because cash is reduced by $100, while the office supplies account is debited by the same value.
If a firm sells 100$ of office supplies instead, the office supplies inventory is credited for this value, while the same amount of cash is debited for this same amount.
Answer:
The accounts receivable balance on May 31 is $17850
Explanation:
First we need to determine the amount of credit sales for the month of May. The credit sales for May will be 70% of the total sales for May. Thus, the credit sales for May are,
Credit sales- May = 34000 * 0.7 = $23800
The accounts receivable balance at the end of May will contain the amount due from credit sales that are made in May that are still not collected and will be collected in the next month as per the company's policy.
Accounts receivable at the end of May = 23800 * 0.75 = $17850
Answer:
16650+
have a good day :))))))))))))))))
Explanation:
Answer:
Results are below.
Explanation:
Giving the following information:
Initial investment= $1,000
Annual interest rate= 6% = 0.06
Number of periods= n
<u>To calculate the future value after "n" periods, we need to use the following formula:</u>
FV= PV*(1+i)^n
<u>For example:</u>
n= 6 years
FV= 1,000*(1.06^6)
FV= $1,418.52
Answer:
About the Lagrangian method,
We can use it to solve both consumer's utility maximization and firm's cost minimization problems.
Explanation:
Lagrangian method is a mathematical strategy for finding the maxima and the minima of a function subject to equality constraints. Equality constraints mean that one or more equations have to be satisfied exactly by the chosen values of the variables. Named after the mathematician, Joseph-Louis Lagrange, the basic idea behind the Lagrangian method is to convert a constrained problem into a Lagrangian function.