Diviseurs of 1551

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Here we will define what « the divisors of 15 » means and show you how to find the divisors of 15.

First, note that in a division problem like x divided by y equals z, x is the dividende, y is the divisor, and z is the quotient as illustrated here:

Dividend / Divisor=Quotient

Diviseurs of 15 are all the unique whole number divisors that make the quotient a whole number if you make the dividende 15:

15 / Divisor=Quotient

To find all the divisors of 15, we first divide 15 by every whole number up to 15 like so:

15 / 1=15
15 / 2=7.5
15 / 3=5
15 / 4=3.75
etc…

Then, we take the divisors from the list above if the quotient was a whole number. This new list is the Diviseurs of 15.

The Diviseurs of 15 are as follows:

1, 3, 5, and 15.

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Here we will define what « the divisors of 16 » means and show you how to find the divisors of 16.

First, note that in a division problem like x divided by y equals z, x is the dividende, y is the divisor, and z is the quotient as illustrated here:

Dividend / Divisor=Quotient

Diviseurs of 16 are all the unique whole number divisors that make the quotient a whole number if you make the dividende 16:

16 / Divisor=Quotient

To find all the divisors of 16, we first divide 16 by every whole number up to 16 like so:

16 / 1=16
16 / 2=8
16 / 3=5.33
16 / 4=4
etc…

Then, we take the divisors from the list above if the quotient was a whole number. This new list is the Diviseurs of 16.

The Diviseurs of 16 are as follows:

1, 2, 4, 8, and 16.

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