How quickly can you do this- Fill appropriate sign- -dfrac -6-10-square dfrac -3-5-

Question

Toppr Admin · Accepted Answer

-dfrac -6-10- - -dfrac -3-times 2-5-times 2- - -dfrac -3-5-As the denominators of -dfrac -3-5- and -dfrac -4-5- are same- the fraction having the greater numerator will be greater-Hence- -dfrac -6-10- -lt- -dfrac -4-5-

How quickly can you do this? Fill appropriate sign. $$('<', '=', '>')$$
$$\dfrac {6}{10}\square \dfrac {3}{5}$$

$$\dfrac {6}{10} = \dfrac {3\times 2}{5\times 2} = \dfrac {3}{5}$$
As the denominators of $$\dfrac {3}{5}$$ and $$\dfrac {4}{5}$$ are same, the fraction having the greater numerator will be greater.
Hence, $$\dfrac {6}{10} < \dfrac {4}{5}$$.

How quickly can you do this? Fill appropriate sign. $$('<', '=', '>')$$$$\dfrac {6}{10}\square \dfrac {3}{5}$$

$$\dfrac {6}{10} = \dfrac {3\times 2}{5\times 2} = \dfrac {3}{5}$$As the denominators of $$\dfrac {3}{5}$$ and $$\dfrac {4}{5}$$ are same, the fraction having the greater numerator will be greater.Hence, $$\dfrac {6}{10} < \dfrac {4}{5}$$.

How quickly can you do this? Fill appropriate sign. $$('<', '=', '>')$$
$$\dfrac {6}{10}\square \dfrac {3}{5}$$

$$\dfrac {6}{10} = \dfrac {3\times 2}{5\times 2} = \dfrac {3}{5}$$
As the denominators of $$\dfrac {3}{5}$$ and $$\dfrac {4}{5}$$ are same, the fraction having the greater numerator will be greater.
Hence, $$\dfrac {6}{10} < \dfrac {4}{5}$$.