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" The number of solutions of the equation "log_((-x^(2)-6x)/(10))^((sin3x+sin x))=log_((-x^(2)-6x)/(10))^((sin2x))" is "

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Find the solution set of the equation log_((-x^(2)-6x)/(10))(sin3x+sin x)=log_((-x^(2)-6x)/(10))(sin2x)

Solve : (log)_((-x^(2)-6x)/10)(sin3x+sin x)=(log)_((-x^(2)-6x)/10)(sin2x)

Solve : (log)_((-x^2-6x)//10)(sin3x+sinx)=(log)_((-x^2-6x)//10)(sin2x)

Solve : (log)_((-x^2-6x)//10)(sin3x+sinx)=(log)_((-x^2-6x)//10)(sin2x)

Solve : (log)_((-x^2-6x)//10)(sin3x+sinx)=(log)_((-x^2-6x)//10)(sin2x)

If log _((-x^(2) - 6 x)//10)(sin 3 x + sin x) = log_((x^(2) - 6x)//10)(sin 2 x) then x =

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The number of solution of the equation (x+2)^(log_(x+2)(6+x-x^(2)))=(x-3)|x| is equal to