If `sqrt(3).sinx + cosx= sqrt(3)`, then the general solution is x=

sqrt(3) sinx + cosx = sqrt(2)

3sinx+4cosx-6=0 then the general solution of x =

Solve sqrt(2)(sinx+cosx)=sqrt(3)

Solve sqrt(2)(sinx+cosx)=sqrt(3)

Consider the equation sqrt3sinx-cosx=sqrt2 Prove that the general solution of the given equation x=npi+(-1)^n((pi/4)+(pi/6)) : ninZ

cosx + sqrt(3)sinx = 1

Solve that sqrt(2)(sinx+cosx)=sqrt(3)

Solve : sqrt3sinx+cosx=2

sqrt(3)cosx+sinx=1