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tresset_1 [31]
2 years ago
15

A client is withdrawing $105.83. He would like $40 in $10 bills and the rest in the fewest number of bills and coins possible. S

elect the appropriate number of bills and coins to give the client.
Mathematics
1 answer:
Gennadij [26K]2 years ago
6 0

Answer:

Step-by-step explanation:

The client starts with 105.83 dollars

He requests 40 of which to be subtracted in denominations of 10, meaning 4 10 dollar bills are being removed.

After this he has 65.83 more dollars to withdraw, the next biggest bill denomination is a 50, so lets subtract 50 from our account.

Now he is left with 15.83, subtract another 10 dollar bill.

That leaves us with 5.83, subtract one 5 dollar bill.

Leaving us with 0.83, subtract 3 quarters

That leaves us with 8 cents, lets subtract one nickel, leaving us with 3 cents.

Now with those 3 cents we can subtract 3 pennies.

Meaning the least amount of denominations required is:

1 50-Dollar bill

5 10-Dollar bills

1 5-Dollar bill

3 Quarters

1 Nickel

3 Pennies

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Basically what I did was look at the first number, 12, and the answer to the equation and saw that 12 x 10 would be 120. And 360 + 10 would be 370.

It fits in perfectly.

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\boxed{area \: of \: rectangle = length \times breadth}

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