The decimal expansion of dfrac-131-120- will terminate after how many places of decimal-123will not terminate

Question

Toppr Admin · Accepted Answer

We have given the fraction-xA0-131120On solving it we get-xA0-131120-1-0916666666666666666- upto infinitySo the decimal expansion will not termiateHence- option D is correct-

The decimal expansion of $\frac{131}{120}$ will terminate after how many places of decimal?
$1$
$2$
$3$
will not terminate

We have given the fraction
$\frac{131}{120}$

On solving it we get
$\frac{131}{120} = 1.0916666666666666666..............$ upto infinity

So the decimal expansion will not termiate

Hence, option $D$ is correct.

The decimal expansion of 131120 will terminate after how many places of decimal?123will not terminate

We have given the fraction 131120On solving it we get 131120=1.0916666666666666666.............. upto infinitySo the decimal expansion will not termiateHence, option D is correct.

The decimal expansion of $\frac{131}{120}$ will terminate after how many places of decimal?
$1$
$2$
$3$
will not terminate

We have given the fraction
$\frac{131}{120}$

On solving it we get
$\frac{131}{120} = 1.0916666666666666666..............$ upto infinity

So the decimal expansion will not termiate

Hence, option $D$ is correct.