Math, asked by mohammednabeelf, 1 year ago

the decimal expansion of 51/2^3*5^2 will terminate after how many decimal places?


Answers

Answered by harannv65
109

Answer:


Step-by-step explanation:

51/2^3×5^2

The highest power number is the terminate so it will terminate after 3 numbers

Answered by aquialaska
76

Answer:

Digits after decimal in decimal expansion of \frac{51}{2^3\:5^2} is 3

Step-by-step explanation:

Given Expression is \frac{51}{2^3\:5^2}

To find: No of Digits after decimal in terminating decimal expansion of given expression.

To find No of digits after decimal in decimal expansion, we first simplify the rational no.

Consider,

\frac{51}{2^3\:5^2}

Now find value of each exponent

=\frac{51}{8\,.\,25}

=\frac{51}{200}

=0.255

Therefore, Digits after decimal in decimal expansion of  \frac{27}{2^3\:5^4\:3^2} is 3

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