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\(\frac{A}{B}\) is a fraction in lowest terms. Is its decimal representation a terminating decimal or a repeating decimal?
1 A is a power of 5.
2. B is a multiple of 7.
1 A is a power of 5.
2. B is a multiple of 7.
Chethan92
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08 May 2019, 01:42
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A terminating decimal is one where the denominator contains ONLY 2s and 5s.
From S1:
Clearly INSUFFICIENT.
As we don't know the Denominator.
From S2:
B is a multiple of 7.
Hence A/B cam never be a terminating decimal.
SUFFICIENT.
B is the answer
From S1:
Clearly INSUFFICIENT.
As we don't know the Denominator.
From S2:
B is a multiple of 7.
Hence A/B cam never be a terminating decimal.
SUFFICIENT.
B is the answer
10 Jul 2019, 20:43
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Chethan92
A terminating decimal is one where the denominator contains ONLY 2s and 5s.
From S1:
Clearly INSUFFICIENT.
As we don't know the Denominator.
From S2:
B is a multiple of 7.
Hence A/B cam never be a terminating decimal.
SUFFICIENT.
B is the answer
From S1:
Clearly INSUFFICIENT.
As we don't know the Denominator.
From S2:
B is a multiple of 7.
Hence A/B cam never be a terminating decimal.
SUFFICIENT.
B is the answer
in statement 2, value of a is unknown
what if a is also multiple of 7
in that case, b can b 2,3,5 etc
its not possible to decide terminating or not solely on value of b
