$\frac{p}{q}$ is a rational number and for non-negative integers $m$ and $n$,$q = 2^{m} 5^{n}$ if and only if the decimal form of $\frac{p}{q}$ is $\ldots \ldots \ldots \ldots$
- Aa terminating decimal expansion
- Bnon-recurring decimal expansion
- Crecurring decimal expansion
- Dinteger form
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Similar Questions
Which of the following groups correctly matches the data of Part $I$ with the data of Part $II$?
Part $I$ Part $II$ $1. \text{l.c.m.}(8, 16, 24)$ $a. 36$ $2. \text{g.c.d.}(8, 16, 24)$ $b. 48$ $3. \text{l.c.m.}(6, 12, 18)$ $c. 8$ $4. \text{g.c.d.}(6, 12, 18)$ $d. 12$ $e. 6$
| Part $I$ | Part $II$ |
| $1. \text{l.c.m.}(8, 16, 24)$ | $a. 36$ |
| $2. \text{g.c.d.}(8, 16, 24)$ | $b. 48$ |
| $3. \text{l.c.m.}(6, 12, 18)$ | $c. 8$ |
| $4. \text{g.c.d.}(6, 12, 18)$ | $d. 12$ |
| $e. 6$ |
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$847, 2160$
$847, 2160$
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View SolutionWrite whether every positive integer can be of the form $4q + 2$,where $q$ is an integer. Justify your answer.
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