If m and n are integers, is m odd?
(1) n + m is odd.
(2) n + m = n^2 + 5
Can I get help in this problem please?
(1) n + m is odd.
(2) n + m = n^2 + 5
Can I get help in this problem please?
BREAKING: Target Test Prep releases Brand New 2026 On Demand GMAT prep course
Redeem
Scott Woodbury-Stewart’s private virtual classroom — 400 hours of master-class video lessons for the GMAT Focus Edition.
do you mean to say, m has to be Oddaj5105 wrote:n,m are integers.
Statement (1) :
Statement (2) : n + m = n^2 + 5
n^2 - n = 5 - m
n(n - 1) = 5 - m
n(n -1) has to be even.So, m has to be even.
(B)
iamcste wrote:do you mean to say, m has to be Oddaj5105 wrote:n,m are integers.
Statement (1) :
Statement (2) : n + m = n^2 + 5
n^2 - n = 5 - m
n(n - 1) = 5 - m
n(n -1) has to be even.So, m has to be even.
(B)
for a difference to be eve, both should be either even or odd...since 5 is odd, M must be odd
New here Create free account