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tejal777
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A Terminating decimal is one which terminates unline 0.333333 or values of pi

In this case all the three values of x when substituted in x/32 have definite number of values after the decimal point and hence the answer is all three

Its easy but lengthy as 3/32 and 5/32 have more than 3 decimal places.
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Are there any universal rules regarding terminating decimals that are helpful?
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IanStewart
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If you want to know if a fraction represents a terminating decimal:

1. reduce your fraction completely
2. prime factorize the denominator. If the only prime divisors of the denominator are 2, 5, or both, the decimal will terminate. Otherwise it will not.

So 7/32 = 7/2^5 terminates, as does 11/40 = 11/(2^3)(5), and as does 8/125 = 8/5^3. On the other hand, 7/72 = 7/(2^3)(3^2) and 11/60 = 11/(2^2)(3)(5) are both repeating decimals, since they are reduced fractions, and a prime different from 2 or 5 divides the denominator.
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IanStewart's posts are nuggets of gold. By the way, how do you happen to know all these tricks?



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