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1A-6 a) Express in the form Asin(x + c) Can anyone give me some pointers on this, i have no idea how to start, are there trig identies and substitution that has to happen?
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\[\sin(A+B)=sinAcosB+cosAsinB\] This is an identity, so that means \[A*\sin(x+c)=A*(\sin x \cos c+\cos x \sin c)\] To solve this we need to find values for A and c.
We need \[A \sin x \cos c+A \cos x \sin c=\sin x+\sqrt{3} \cos x\] so \[A \cos c=1\] \[A \sin c=\sqrt{3}\]
That gives us two equations and two unknowns.
Personally, I would square both and then add them together. Factoring out A^2 can then help solve them.
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