Create a division problem where the divisor is a whole number and the dividend

is a decimal. The quotient must be greater than 5 but less than 6.

Divisor: 8

Dividend: 45.6

Quotient: 45.6 ÷ 8 = 5.7

The quotient, 5.7, is greater than 5 but less than 6.

Dividend: 31.5

Divisor: 5
Quotient: 6.3

To create a division problem where the divisor is a whole number and the dividend is a decimal, and the quotient is greater than 5 but less than 6, we can follow these steps:

Step 1: Choose a whole number to be the divisor. Let's say we choose 6 as our divisor.
Step 2: Determine the quotient that is greater than 5 but less than 6. We'll choose 5.5 as our quotient.
Step 3: Multiply the divisor by the chosen quotient to find the dividend. In this case, the dividend would be 6 * 5.5 = 33.

So, the division problem is:

Dividend: 33 (decimal)
Divisor: 6 (whole number)
Quotient: 5.5 (greater than 5 but less than 6)

33 ÷ 6 = 5.5

Sure! Let's create a division problem that meets the given criteria.

Divisor: 2
Dividend: 10.5

To find the quotient, we'll divide the dividend by the divisor:

10.5 ÷ 2 = 5.25

The quotient, 5.25, is greater than 5 but less than 6.

it has to be less than 6

Apologies for the oversight. Let's adjust the problem to meet the given criteria.

Divisor: 4
Dividend: 21.875

To find the quotient, we'll divide the dividend by the divisor:

21.875 ÷ 4 = 5.46875

The quotient, 5.46875, is greater than 5 but less than 6, meeting the given criteria.

can you make it shorter?