`x^2ge 169`

x^(2)>=169

2x+y ge 8, x+2y ge 10

2x+y ge 8, x+2y ge 10

The minimum value of z = 2x + 4y subject to constraints x+2y ge 10, 3x+y ge 10, x ge 0, y ge 0 is ………..

Maximize z= x+2y subject to contraints x+y ge 5, x ge 3 , x+2y ge 6,y ge 0 is this LPP solvable? Justify your answer

If 5 ^(x) + (2 sqrt3) ^(2x) -169 le 0 is true for x lying in the interval :