The decimal expansion of the rational number $\frac{37}{2^{2} \times 5}$ will terminate after

(a) one decimal place (b) two decimal places

(c) three decimal places (c) four decimal places

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Solution

(b) two decimal places

$\frac{37}{2^{2}} \times 5$ = $\frac{185}{100}$ = 1.85

So, the decimal expansion of the rational number will terminate after two decimal places.

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The decimal expansion of the rational number $\frac{14587}{1250}$ will terminate after

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Question 10
The decimal expansion of the rational number $\frac{14587}{1250}$ will terminate after

A) One decimal place
B) Two decimal places
C) Three decimal places
D) Four decimal places

Q. The decimal expansion of the number

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will terminate after

(a) one decimal place
(b) two decimal place
(c) three decimal place
(d) four decimal place

Q. The decimal expansion of the rational number

\frac{14587}{1250}

will terminate after _____ decimal place(s).

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The decimal expansion of the rational number 3722×5 will terminate after (a) one decimal place (b) two decimal places (c) three decimal places (c) four decimal places

(b) two decimal places 3722×5=185100 = 1.85 So, the decimal expansion of the rational number will terminate after two decimal places.

The decimal expansion of the rational number $\frac{37}{2^{2} \times 5}$ will terminate after

(a) one decimal place (b) two decimal places

(c) three decimal places (c) four decimal places

(b) two decimal places

$\frac{37}{2^{2}} \times 5$ = $\frac{185}{100}$ = 1.85

So, the decimal expansion of the rational number will terminate after two decimal places.