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Solve-sinx-cosx-sinx-cosx-3-1-3-1-




Question Number 170752 by balirampatel last updated on 30/May/22
Solve:−  ((sinx + cosx)/(sinx − cosx)) = (((√(3 )) − 1)/( (√(3 )) + 1))
Solve:sinx+cosxsinxcosx=313+1
Answered by Rasheed.Sindhi last updated on 30/May/22
  ((sinx + cosx)/(sinx − cosx)) = (((√(3 )) − 1)/( (√(3 )) + 1))    determinant ((((a/b)=(c/d)⇒((a+b)/(a−b))=((c+d)/(c−d)))))    (((sinx + cosx)+(sinx − cosx))/((sinx + cosx)−(sinx − cosx)))                                = ((((√(3 )) − 1)+((√(3 )) + 1))/( ((√(3 )) − 1)−((√(3 )) + 1)))   ((2sinx)/(2cosx))=((2(√3))/(−2))  tanx=−(√3)  x=−(π/3)+nπ
sinx+cosxsinxcosx=313+1ab=cda+bab=c+dcd(sinx+cosx)+(sinxcosx)(sinx+cosx)(sinxcosx)=(31)+(3+1)(31)(3+1)2sinx2cosx=232tanx=3x=π3+nπ
Answered by Rasheed.Sindhi last updated on 30/May/22
  ((sinx + cosx)/(sinx − cosx)) = (((√(3 ))+(−1))/( (√(3 )) −(−1)))    determinant (((((a+b)/(a−b))=((c+d)/(c−d)) ⇒(a/b)=(c/d))))  ((sinx)/(cosx))=((√3)/(−1))  tanx=−(√3)  x=−(π/3)+nπ
sinx+cosxsinxcosx=3+(1)3(1)a+bab=c+dcdab=cdsinxcosx=31tanx=3x=π3+nπ

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