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Poorvi05
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Poorvi05
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rb5457
The OA should be A

1) According to this statement m is divisible by 4.. Therefore R will be equal to 0

2) the last three digit are 4,6 and 8.. In this case, if the order is 468 then m is not divisible by 4.. If the order is 684, then m will be divisible by 4. (Hence, the statement is insufficient)

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It is mentioned that the order is same. So, won't it be D?
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Poorvi55
rb5457
The OA should be A

1) According to this statement m is divisible by 4.. Therefore R will be equal to 0

2) the last three digit are 4,6 and 8.. In this case, if the order is 468 then m is not divisible by 4.. If the order is 684, then m will be divisible by 4. (Hence, the statement is insufficient)

Posted from my mobile device

It is mentioned that the order is same. So, won't it be D?

It is mentioned in the question that there is some order and not "same order"
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Poorvi05
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Apt0810
Poorvi55
rb5457
The OA should be A

1) According to this statement m is divisible by 4.. Therefore R will be equal to 0

2) the last three digit are 4,6 and 8.. In this case, if the order is 468 then m is not divisible by 4.. If the order is 684, then m will be divisible by 4. (Hence, the statement is insufficient)

Posted from my mobile device

It is mentioned that the order is same. So, won't it be D?

It is mentioned in the question that there is some order and not "same order"

Sorry mistook it for a
Thanks for pointing out my mistake!
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From (1) m is divisible by 8

So m is divisible by 4 and so remainder will be 0


From (2)

If the last 3 digits of m is 468, m is divisible by 4

If the last 3 digits of m is 486, m is not divisible by 4

Insufficient

Answer is (A)
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