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If I have SinA and CosB how do I find Cos(A+B) and Sin(A+B)? (Preferably without a calculator)
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HI!!!
use the "addition angle formula" but you need to find two other numbers first
you need \(\cos(A)\) and \(\sin(B)\) do you know how to find them?
Example: Sin(a)=5/13 Cos(b)=4/5 Find the value of sin(a+b)
if \(\sin(A)=\frac{5}{13}\) then \(\cos(A)=\frac{12}{13}\) assuming A is in quadrant 1
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Yes I apologize I forgot to mention that they are acute angles in the first quadrant
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