P- Q- R- S- T- U and V are seven possible integers and P -Q -R - S -T - U - V is odd- Maximum how many of these integers can be odd-

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Quantitative Aptitude

Base Systems

P, Q, R, S, T...

Question

P, Q, R, S, T, U and V are seven possible integers and (P $\times$ Q $\times$ R $\times$ S $\times$ T $\times$ U $\times$ V) is odd. Maximum how many of these integers can be odd?

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Solution

The correct option is D 7
(d)
All integers should be odd to get odd result.

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P, Q, R, S, T, U and V are seven possible integers and (P ×Q ×R × S ×T × U × V) is odd. Maximum how many of these integers can be odd?

The correct option is D 7(d) All integers should be odd to get odd result.

P, Q, R, S, T, U and V are seven possible integers and (P $\times$ Q $\times$ R $\times$ S $\times$ T $\times$ U $\times$ V) is odd. Maximum how many of these integers can be odd?

The correct option is D 7
(d)
All integers should be odd to get odd result.