MCQ
Let a variable line of slope $m > 0$ passing through the point $(4, –9)$ intersect the coordinate axes at the points $A$ and $B$. the minimum value of the sum of the distances of $A$ and $B$ from the origin is
- A25
- B30
- C15
- D10
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"Maximize $z=x+4 y$
subject to $3 x+6 y \leq 6,4 x+8 y \geq 16$ and $x \geq 0, y \geq 0$."