Натурал сандар жиыны

Бүтін сандар жиыны

Нақты сандар жиыны

Жай сандар жиыны

$$3<\sqrt[]{7}$$  

$$-\sqrt[]{2}<-\sqrt[]{3}$$  

$$\left|-\frac{\sqrt[]{3}}{2}\right|>\left|-\frac{\sqrt[]{3}}{6}\right|$$  

$$3\sqrt[]{2}>3\sqrt[]{11}$$  

$$\sqrt[]{\frac{3}{5}}<\sqrt[]{\frac{4}{5}}$$  

$$\sqrt[]{2,5}\ ,\ 0,5\sqrt[]{11},\ \ 2\sqrt[]{0,7}$$  

$$0,5\sqrt[]{11},\ \ \sqrt[]{2,5}\ ,\ \ 2\sqrt[]{0,7}$$  

$$0,5\sqrt[]{11},\ \ 2\sqrt[]{0,7},\ \ \sqrt[]{2,5}$$  

$$\ \sqrt[]{2,5}\ ,\ \ 2\sqrt[]{0,7},\ 0,5\sqrt[]{11}$$  

$$\pi$$  

$$2\frac{3}{4}$$  

$$-0,6$$  

$$\sqrt[]{3}$$  

$$3,87298320864.....$$  

$$\sqrt[]{3,25};\ \sqrt[]{4,802};\ \sqrt[]{6,032};\ \sqrt[]{0,38}$$  

$$\sqrt[]{0,38};\ \sqrt[]{6,032};\ \sqrt[]{4,802};\ \sqrt[]{3,25}$$  

$$\sqrt[]{6,032};\ \sqrt[]{3,25};\ \sqrt[]{0,38};\ \sqrt[]{4,802}$$  

$$\sqrt[]{6,032};\ \sqrt[]{4,802};\ \sqrt[]{3,25};\ \sqrt[]{0,38}$$  

$$<$$  

$$>$$  

$$\ge$$  

$$=$$  

$$\sqrt[]{2}<\sqrt[]{3}<\sqrt[]{4}$$  

$$4<\sqrt[]{27}<6$$  

$$12<\sqrt[]{13}<14$$  

$$\sqrt[]{3}<\sqrt[]{3,8}<-\sqrt[]{6}$$  

$$9,2<\sqrt[]{85}<9,3$$  

$$N$$  

$$Z$$  

$$Q$$  

$$R$$  

$$I$$  

$$N$$  

$$Z$$  

$$Q$$  

$$R$$  

$$I$$