$$\pi$$

$$\frac{1}{3}$$

$$0$$

$$\sqrt[]{225}$$

Whole

Rational

Natural

Integer

Rational

Irrational

Integer

Whole

Natural

True

False

$$\frac{13}{4}$$

$$-\frac{18}{6}$$

$$3.1\times10^2$$

$$3.2\times10^{-2}$$

$$\sqrt[]{3}$$

$$5.13\times10^{-1}$$

$$\frac{5}{9}$$

$$\frac{1}{2}$$

$$53\%$$

$$\sqrt[]{3}$$

$$5.13\times10^{-1}$$

$$\frac{5}{9}$$

$$\frac{1}{2}$$

$$53\%$$

$$\sqrt[]{49}\ and\ \sqrt[]{64}$$

$$\sqrt[]{47}and\ \sqrt[]{68}$$

$$\sqrt[]{7}and\ \sqrt[]{8}$$

$$\sqrt[]{52}\ and\ \sqrt[]{62}$$

A

B

C

D

A

B

C

D

False, because $$5.\overline{8}$$ equals $$5\frac{8}{10}$$

False, because $$5.\overline{8}$$ means $$5.888888...$$ which is larger than $$5\frac{8}{10}$$

True, because $$5.\overline{8}$$ means $$5.08$$ which is smaller than $$5\frac{8}{10}$$

$$-26\ and\ -25$$

$$-25\ and\ -24$$

$$-8\ and\ -7$$

$$-7\ and\ -6$$

$$142\%$$

$$\sqrt[]{2}$$

$$1.25\times10^2$$

$$1\frac{4}{7}$$