Find at least two x
that make this equation true: sin(x+π3+2π6−−√π2+π2+ππθ)=cos(x+(−1)162−log2(8–√)3)

Question

Find at least two x that make this equation true: sin(x+π3+2π6−−√π2+π2+ππθ)=cos(x+(−1)162−log2(8–√)3)

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Find at least two x that make this equation true: sin(x+π3+2π6−−√π2+π2+ππθ)=cos(x+(−1)162−log2(8–√)3)

Find at least two x
that make this equation true: sin(x+π3+2π6−−√π2+π2+ππθ)=cos(x+(−1)162−log2(8–√)3)

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Find at least two x that make this equation true: sin(x+π3+2π6−−√π2+π2+ππθ)=cos(x+(−1)162−log2(8–√)3)

Find at least two x that make this equation true: sin(x+π3+2π6−−√π2+π2+ππθ)=cos(x+(−1)162−log2(8–√)3)

1 Answers

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Other Related Questions on 10 grade maths

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Find at least two x
that make this equation true: sin(x+π3+2π6−−√π2+π2+ππθ)=cos(x+(−1)162−log2(8–√)3)