
Mark M. answered 04/01/20
Mathematics Teacher - NCLB Highly Qualified
Sum Formula:
cos(x + π/2)
cos x cos π/2 - sin x sin π/2
cos x (0) - sin x (1)
-sin x
.
Alanna M.
asked 04/01/20to prove the identity above
Mark M. answered 04/01/20
Mathematics Teacher - NCLB Highly Qualified
Sum Formula:
cos(x + π/2)
cos x cos π/2 - sin x sin π/2
cos x (0) - sin x (1)
-sin x
.
Mark I. answered 04/01/20
EMT Turned Teacher
This one you have to know your identities. My professor made me memorize some of the more fundamental ones.
cos(A+B) = cosAcosB – sinAsinB: A = x, B = pi/2, once you plug and chug it's really easy
Therefore, cos (x + pi/2) = cosxcos(pi/2) – sinxsin(pi/2) =
0 - sinx(1) = -sinx
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Alanna M.
Great, I knew which identity to use I just got confused after that. Thanks!04/01/20