A small company manufacturing necklaces and bracelets. The combined number of necklaces and bracelets it can handle per day is at the most 24. A bracelet takes 1 hour to make and necklace takes half hour to be made. Maximum number of hours available per day is 16. If the number of necklaces and bracelets made per day is x and y respectively then the time constraints for the L.P.P. |
$x+y ≤ 24$ $x+2y≤32$ $x ≥ 0\, \, y ≥ 0$ $2x+ y ≤ 32$ |
$x+2y≤32$ |
The correct answer is Option (2) → $x+2y≤32$ from questions $x+y≤24$ $\frac{x}{2}+y≤16⇒x+2y≤32$ |