for \(mprtz\) to be positive there must be an even number of negative numbers
The following are the possibilities for \(m < p < r < t < z\)
1.
\(-m*-p*r*t*z\)
\(mp, rt\) & \(tz\) are positive
2.
\(-m*-p*-r*-t*z\)
\(mp, rt\) are positive, but \(tz\) is negative.
So \(mp, rt\) must be positive
Answer is C
The following are the possibilities for \(m < p < r < t < z\)
1.
\(-m*-p*r*t*z\)
\(mp, rt\) & \(tz\) are positive
2.
\(-m*-p*-r*-t*z\)
\(mp, rt\) are positive, but \(tz\) is negative.
So \(mp, rt\) must be positive
Answer is C
Statistics : Posted by tgsankar10 • on 09 Jun 2024, 19:39 • Replies 1 • Views 398









