If `A = sin^2x + cos^4 x`, then for all real x :

If A= sin^(2) x + cos^(4) x then for all real x

If A = sin^(2)x +cos^(4)x , then for all real x

If A = "sin"^(2)x + cos^(4)x then for all realx :

If A=sin^(2)x+cos^(4)x, then for all real x:

If A=sin^(2)x+cos^(4)x, then for all real x: (1) (3)/(4)<=A<=1(2)(13)/(16)<=A<=1(3)1<=A<=2(4)(3)/(4)<=A<=(13)/(16)

If A""=""sin^2x""+""cos^4x , then for all real x : (1) 3/4lt=Alt=1 (2) (13)/(16)lt=Alt=1 (3) 1lt=Alt=2 (4) 3/4lt=Alt=(13)/(16)

Let y=sin^(2)x+cos^(4)x . Then, for all real x (a) the maximum value of y is 2 (b) the minimum value of y is 3/4

Let y=sin^(2)x+cos^(4)x . Then, for all real x (a) the maximum value of y is 2 (b) the minimum value of y is 3/4

Let y=sin^(2)x+cos^(4)x . Then, for all real x (a) the maximum value of y is 2 (b) the minimum value of y is 3/4