If r, s, and t are all positive integers, what is the remainder of 2^p/10, if p = rst?
(1) s is even
(2) p = 4t
(1) s is even
(2) p = 4t
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i would got for B for thisddm wrote:If r, s, and t are all positive integers, what is the remainder of 2^p/10, if p = rst?
(1) s is even
(2) p = 4t
sudhir3127 wrote:i would got for B for thisddm wrote:If r, s, and t are all positive integers, what is the remainder of 2^p/10, if p = rst?
(1) s is even
(2) p = 4t
P= rst
statement 1. s is even .
thus from this we know rst will so will be even
but then
assume rst =4
2^4 /10 = 6 as remainder
2^6 /10 = 4 as remainder
hence insufficient
Statement B
p =4t
thus we know P is a factor of 4
2^ any factor of 4 divided by 10 will always leave a remainder of 6.
hence B is sufficient.
thus B.
hope that helps..
ddm wrote:If r, s, and t are all positive integers, what is the remainder of 2^p/10, if p = rst?
(1) s is even
(2) p = 4t
ddm wrote:If r, s, and t are all positive integers, what is the remainder of 2^p/10, if p = rst?
(1) s is even
(2) p = 4t
No, 0 is not a positive integer - it's the only integer that's neither positive nor negative! Without that positive constraint, you're right, the answer here would have been E. But with it, statement (2) is sufficient.indiheats wrote:Why can T not be zero ? Making this 1/10 - and therefore a different remainder ... ?
O is a positive integer, is it not ?
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