Answer:
Answer for the question:
Harry's competitive math team has been ranked the number one team for the past 40 days. His team competes in a math competition at least once per day and competes in no more than 60 competitions in these 40 days. Show that there is some day $i$ and some day $j$ such that between $i$ and $j$, exactly 19 matches have been played.
is given in the attachment.
Explanation:
Answer:
$100, $700, $800
Explanation:
Calley Journal entries would include:
Debiting $100 to the cash account
Debit the $700 to the receivables account
Credit $800 to the revenue account
This follows the double entry rule that a credit in one account must correspond to at least one debit in another account.
We debit all asset accounts(receivables,cash) when increased and credit all liabilities account when increased. We credit all income account(revenue) when increased and debit all expenses account when increased.
The bundle that is going to maximize profit is going to be Late
<h3>How to find the bundle that would maximize profit</h3>
we have the net profit from early to be 7 + 5 = 12
We have the net profit from late to 6 + 10 = 16
We can see that the value for late is greater at 16 compared to that of the early.
Hence we can say that late has the greatest profit.
Next we have to solve for the profit that is made. This is the net profit.
The solution is given as 16 - 12 = 4
<h3>What is profit maximization</h3>
This is the process where by businesses would try to get the best output possible from the given inputs that they would use in the business. It goal is to be able to maximize the returns that they would make.
Read more on profit maximization here:
brainly.com/question/13464288
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Answer:
4%
Explanation:
Interest included in $918000 is for six months from 10/1/18 to 4/1/12.
Interest for first three month period from 10/1/18 to 31/12/18 = $9000.
This implies that :
Interest from 1/1/19 to 4/1/19 = $9000.
Principal amount excluding interest due:
= Baker's obligation amount - Accrued interest - Accrued interest
= $918,000 - $9,000 - $9,000
= $900,000
Interest rate:
= [($9,000 × 12/3) ÷ 900000] × 100
= 4%