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verify this identity tan (x+pi/2)= -cotx
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tan(x+pi/2) = sin(x+pi/2)/cos(x+pi/2) = cos(x)/-sin(x) = -cot(x)
understand?
sin(x+pi/2) = cos(x) and cos(x+pi/2) = -sin(x)
@$w3G_Godd how did you get cos(x)/-sin(x)?
tan(anything) = sin(anything)/cos(anything) so tan(2) = sin(2)/cos(2) tan(2x) = sin(2x)/cos(2x) tan(puppy dog) = sin(puppy dog)/cos(puppy dog) so tan(x+pi/2) = sin(x+pi/2)/cos(x+pi/2)
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better?
ya i got that, but why does it then flip to cos(x)/-sin(x)?
sin(x+pi/2) = sin(x)cos(pi/2) + cos(x)sin(pi/2) = 0+cos(x)=cos(x) cos(x+pi/2)= cos(x)cos(pi/2) - sin(x)sin(pi/2)= 0-sin(x)=-sin(x)
sorry i just now saw this
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