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16 Dec 2018, 13:25
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C
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
65%
(hard)
Question Stats:
53% (01:42) correct
47%
(01:27)
wrong
based on 116
sessions
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If \(z\) is a positive two-digit even number, what is the ones digit of \(z\)?
1) both digits of \(z\) are the same
2) The ones digit of \(z\) is the same as the ones digit of \(z^2\)
1) both digits of \(z\) are the same
2) The ones digit of \(z\) is the same as the ones digit of \(z^2\)
23 Dec 2018, 02:24
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Mahmoudfawzy83
If \(z\) is a positive two-digit even number, what is the ones digit of \(z\)?
1) both digits of \(z\) are the same
2) The ones digit of \(z\) is the same as the ones digit of \(z^2\)
1) both digits of \(z\) are the same
2) The ones digit of \(z\) is the same as the ones digit of \(z^2\)
To find: One's digit of the two-digit even number.
As it is a two digit even number, the one's digit has to either 0,2,4,6,8.
Statement 1) The number can be 22,44,66,88. Clearly, Insufficient.
Statement 2) The square of the number will have one's digit of the square of one's digit of the number. e.g. Square of 42 will have one's digit of square of 2 i.e. 4 because any two digit number can be expressed as 10x+y, Squaring (10x+y) equals 100x^2+y^2+20xy, as 100x^2 and 20xy will only impact tens and hundreds digit. One's digit will be y^2. So, One's digit of a square of a two digit number would be the square of one's digit. Following that logic, only 6 and 0 follow. The could have 6 or 0 as its one's digit. Insufficient.
(1)+(2), The one's digit has to be 6, since from (2), 00 can't be a two digit number. Hence, one's digit would be 6. Sufficient.
IMO, Option C.
23 Dec 2018, 03:03
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Why are we considering statement 1, when it clearly states that we need to find the ones digit of a 2 digit number?
Statement 2 clearly mentions that "the ones digit of z is the same as the ones digit of z2" and that is only possible for 6, i.e. when 6 is at units place.
So, why is the answer C?
Statement 2 clearly mentions that "the ones digit of z is the same as the ones digit of z2" and that is only possible for 6, i.e. when 6 is at units place.
So, why is the answer C?
