SOLUTION: If cosα=0.173 and cosβ= 0.432 with both angles’ terminal rays in Quadrant-I, find the values of cos(α+β)= cos(α-β)= (Your answers should be accura

Algebra.Com
Question 1112994: If cosα=0.173 and cosβ= 0.432 with both angles’ terminal rays in Quadrant-I, find the values of
cos(α+β)=
cos(α-β)=
(Your answers should be accurate to 4 decimal places.

Answer by mananth(16946)   (Show Source): You can put this solution on YOUR website!


=0.173 , we calculate sin =0.9849
=0.432 we can calculate Sin = 0.9019
=
plug the values in the identity

RELATED QUESTIONS

If cosα=0.173 and cosβ= 0.432 with both angles’ terminal rays in... (answered by ikleyn)
If cosα=0.891 and cosβ=0.577 with both angles’ terminal rays in... (answered by ikleyn)
If sin α = 4/5 and cos β = -5/13 for α in Quadrant I and β in... (answered by ikleyn,MathTherapy)
If sin α = 4/5 and cos β = -5/13 for α in Quadrant I and β in... (answered by solver91311)
α and β are quadrant I angles with cos(α) = 15/17 and csc(β) = 41/9 (answered by stanbon)
If sin α = 4/5 and cos β = -5/13 for α in Quadrant I and β in... (answered by ikleyn)
If csc(α) = 3, where 0 < α <π /2, and β is a Quadrant II angle with... (answered by Alan3354,ikleyn)
Find sin( α - β) if cos(α)=1/2 and sin(β)= \frac{ \sqrt{3} }{2} ,... (answered by Boreal)
If cosα=4/5 and cosβ=12/13, find sin(α+β) when α and β are... (answered by drcole)