" i) "sin sqrt(2x)

Differentiate each of the following from first principle: sin sqrt(2x)

bb"Statement I" The maximum value of sin sqrt(2)x+sin ax cannot be 2 (where a is positive rational number). bb"Statement II "sqrt(2)/a is irrartional.

bb"Statement I" The maximum value of sin sqrt(2)x+sin ax cannot be 2 (where a is positive rational number). bb"Statement II "sqrt(2)/a is irrartional.

bb"Statement I" The maximum value of sin sqrt(2)x+sin ax cannot be 2 (where a is positive rational number). bb"Statement II "sqrt(2)/a is irrartional.

bb"Statement I" The maximum value of sin sqrt(2)x+sin ax cannot be 2 (where a is positive rational number). bb"Statement II "sqrt(2)/a is irrartional.

solve :sin((sqrt(x))/(2))+cos((sqrt(x))/(2))=sqrt(2)sin sqrt(x)

If cos x+sin x=sqrt(2)cos x, prove that that cos x-sin x=sqrt(2)sin x

f(x)=x^(2)-2sqrt(sin*sqrt(3)-sin sqrt(2))x-(cos sqrt(3)-cos sqrt(2))

Solve the inequality sin2x>sqrt(2)sin^(2)x+(2-sqrt(2))cos^(2)x

cos x+sin x=sqrt(2)cos x then