Phase shift of √3 cosx + sinx
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Step-by-step explanation:
Determine the amplitude and phase shift of f(x)=3–√cos2x−sin2x
Attempted solution:
The amplitude can be calculated by:
A=(3–√)2+(−1)2−−−−−−−−−−−−√=4–√=2
The sine and cosine of the phase shift then becomes
sinδ=3–√2, cosδ=−12
because the factor before cosine goes into the sine equation and vice versa.
The δ that fulfills these two criteria is π3. In other words,
A=2
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