The point at which the maximum value of \[(x+y)\] subject to the constraints \[2x+5y\le 100\], \[\frac{x}{25}+\frac{y}{49}\le 1\], \[x,\ y\ge 0\] is obtained, is

\[\left( \frac{50}{3},\ \frac{40}{3} \right)\]

The point at which the maximum value of \[(x+y)\] subject to the const

1.	The point at which the maximum value of \[(x+y)\] subject to the constraints \[2x+5y\le 100\], \[\frac{x}{25}+\frac{y}{49}\le 1\], \[x,\ y\ge 0\] is obtained, is
A.	(10, 20)
B.	(20, 10)
C.	(15, 15)
D.	\[\left( \frac{50}{3},\ \frac{40}{3} \right)\]
Answer» E.

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The point at which the maximum value of \[(x+y)\] subject to the constraints \[2x+5y\le 100\], \[\frac{x}{25}+\frac{y}{49}\le 1\], \[x,\ y\ge 0\] is obtained, is

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