
Mark M. answered 01/18/21
Mathematics Teacher - NCLB Highly Qualified
Given only sin a and sin b use the identities:
sin a = cos (π/2 - a)
sin b = cos (π/2 - b)
Then cos (a + b) =
[cos (π/2 - a)] [cos (π/2 - b)] - (sin a)(sin b)
Raveena K.
asked 01/18/21Mark M. answered 01/18/21
Mathematics Teacher - NCLB Highly Qualified
Given only sin a and sin b use the identities:
sin a = cos (π/2 - a)
sin b = cos (π/2 - b)
Then cos (a + b) =
[cos (π/2 - a)] [cos (π/2 - b)] - (sin a)(sin b)
Raymond J. answered 01/18/21
Patient with Ability to Explain in Many Ways
Use the identity cos(u + v) = cos(u)cos(v)-sin(u)sin(v)
So here you get
cos(a + b) = cos(a)cos(b)-sin(a)sin(b)
Then work in the sin(a) and sin(b)
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