For the constraints given below, which point is in the feasible solution space of this minimization problem? $$\begin{aligned}
14 x + 6 y & \geq 42 \
x + 3 y & \geq 6
\end{aligned}$$
A) x = .5, y = 5
B) x = 0, y = 4
C) x = 2, y = 5
D) x = 1, y = 2
E) x = 2, y = 1

Question

Quizplus · Accepted Answer

Point (2, 5) satisfies both constraints: 14(2) + 6(5) = 28 + 30 = 58 ≥ 42 and 2 + 3(5) = 2 + 15 = 17 ≥ 6.

For the Constraints Given Below, Which Point Is in the Feasible