SOLUTION: Solve for 0≤x<2pi: cosx·sinx = sin^2(x)
Algebra.Com
Question 1138385:  Solve for 0≤x<2pi: cosx·sinx = sin^2(x) 
Answer by KMST(5328)   (Show Source): You can put this solution on YOUR website!
 
One of those 2 factor must be zero for the product to be zero.
 if and only if 
When  ,
 if and only if  or  , and
 if and only if  or  
RELATED QUESTIONS
Solve the following for 0 < x < 2pi
(sin x + cos x)^2 =... (answered by lwsshak3,Alan3354)
Please solve the equation for the interval [0, 2pi]:
{{{2sin^2(x)-sin(x)-1=0}}}... (answered by josgarithmetic)
I need to solve this equation for the interval [0, 2pi) :
-sin^2(x) =... (answered by Boreal)
Solve sin 2x = sin x for x between 0 and 2pi.  (answered by stanbon)
Solve all equations for (0, 2pi)
sin(x + (pi/4)) + sin(x - (pi/4)) = 1
 (answered by lwsshak3)
Solve: sin(x) + 2^(1/2) = -sin(x); domain (0,... (answered by stanbon)
Please help me solve this equations:
1. {2 sin x-1=0}
2. graph {f(x)=sin(x-2pi)-1}... (answered by stanbon)
Solve csc(x) +2 =0 for 0 <= x <=... (answered by stanbon,Alan3354)
Please explain hoe to solve the equation for exact solutions over the interval [0, 2pi).
 (answered by Fombitz)