MCQ
Solution set of the inequality $2x + y\, >\, 5$ is $.......$
- AThe half plane containing origin
- ✓The open half plane not containing origin
- C$xy$- plane excepts the points on the line $2x + y = 5$
- DNone of these
No points on the line $2 x+y=5$ are included.
For $\mathrm{O}\,(0,0), 0+0\,>\,5 \mathrm{which}$ is not true.
$\therefore$ The open half plane not containing origin in the solution set of $2 x+y\,>\,5$
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| List$-I$ | List$-II$ |
| $(I) \ 2 h + k$ | $(P) \ 6$ |
| $(II) \ \frac{\text { Length of } ZW }{\text { Length of } XY }$ | $(Q) \ \sqrt{6}$ |
| $(III) \ \frac{\text { Area of triangle } MZN }{\text { Area of triangle ZMW }}$ | $(R) \ \frac{5}{4}$ |
| $(IV) \ \alpha$ | $(S) \ \frac{21}{5}$ |
| $(T) \ 2 \sqrt{6}$ | |
| $(U) \ \frac{10}{3}$ |