Multiplying Rational and Irrational Numbers

They can be of any size and type.

They must be multiplied first.

They must have the same size and type.

They must be divided first.

It has no significance.

It makes the radicals rational.

It tells the total number of groups or parts.

It determines the size of the radicals.

By their inability to form ratios.

By their irrational nature.

By their non-repeating decimals.

By their repeating decimals.

They are always rational.

They can be written as ratios of integers.

They have repeating decimals.

They cannot be written with repeating decimals.

6√15, an irrational number

A rational number

Zero

A negative number

Always zero

Sometimes rational, sometimes irrational

Always irrational

Always rational

72, a rational number

A negative number

An irrational number

Zero

The result is sometimes rational.

The result is always irrational.

The result is zero.

The result is always rational.

The product is always irrational.

The product is always zero.

The product is always rational.

The product can be either rational or irrational.

A rational number

A negative number

6√3, an irrational number

Zero