theta=(T) degrees=(D)
1)prove:tan(T)-cot(T)/tan(T)+cot(T)=2sin^2(T) - 1
2)prove:1-cos(T)/sin(T)=sin(T)/1+cos(T)
3)prove:1-tan^2(T)/1+tan^2(T)=1 - 2sin^2(T)
the answers for these 3 are in the question im really having troubles with proving.
theta=(T) pie=(P) beta=(B)
1) simplify: (3(P)/2+(T))
2)if tan x = 2 find tan((P)/4+x)
3)if tan(T)= -12/5 and (T) lies in quadrant 2, then what is the value of cos2(T)
4)if cos(B)= -1/3 and (B)is a second quadrant angle find the tan2(B)
5)if sin A= -3/5 in quadrant 3, find cos2A
HERE ARE THE ANSWERS I JUST NEED THE WORK:
1)-cos(T)
2)-3
3)-110/169
4)4root2/7
5)7/25
1)prove:tan(T)-cot(T)/tan(T)+cot(T)=2sin^2(T) - 1
2)prove:1-cos(T)/sin(T)=sin(T)/1+cos(T)
3)prove:1-tan^2(T)/1+tan^2(T)=1 - 2sin^2(T)
the answers for these 3 are in the question im really having troubles with proving.
theta=(T) pie=(P) beta=(B)
1) simplify: (3(P)/2+(T))
2)if tan x = 2 find tan((P)/4+x)
3)if tan(T)= -12/5 and (T) lies in quadrant 2, then what is the value of cos2(T)
4)if cos(B)= -1/3 and (B)is a second quadrant angle find the tan2(B)
5)if sin A= -3/5 in quadrant 3, find cos2A
HERE ARE THE ANSWERS I JUST NEED THE WORK:
1)-cos(T)
2)-3
3)-110/169
4)4root2/7
5)7/25