The minimum value of `|sinx+cosx+tanx+cscx+secx+cotx|` is

The minimum value of 2^sinx+2^cosx

The minimum value of |sinx+cosx+tanx+secx+"cosec"x+cotx| , is

The minimum value of |sinx+cosx+tanx+secx+"cosec"x+cotx| , is

The minimum value of 2^(sinx)+2^(cosx) is -

Minimum value of 2^(sinx)+2^(cosx) is

If lambda be the minimum value of , y=(sinx+cosecx)^2+(cosx+secx)^2+(tanx+cotx)^2 where x∈R . Find lambda-6

Prove that sinx cosx [tanx + cotx] = 1

If lambda be the minimum value of y= (sinx+"cosec"x)^(2)+(cosx+secx)^(2)+(tanx+cot x)^(2) where x in R . Find lambda-6 .

If lambda be the minimum value of y= (sinx+"cosec"x)^(2)+(cosx+secx)^(2)+(tanx+cot x)^(2) where x in R . Find lambda-6 .

If lambda be the minimum value of y= (sinx+"cosec"x)^(2)+(cosx+secx)^(2)+(tanx+cot x)^(2) where x in R . Find lambda-6 .