`int3^(-log_9 x^2)dx`

`int_(-3) ^(3) log ((9-x)/(9+x)) dx=`

#50 ||問題#9 || [4, 5.2] で ∫ 〖𝒍𝒐𝒈𝒙 𝒅𝒙〗 を評価します || || 6 つの等しいストリップを取る ||ウェドルの法則 ||

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#iitjee_mains2024 ,if the domain of function f(x)=log(2x+3/4x^2+x-3)+cos^-1(2x-1/x+2)is(alpha,beta ]

Solve the following equation for x: `9^(log_3(log_2x))=log_2 x- (log_2 x)^2+1`

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`sqrt(log_3(3x^2)dotlog_9(81 x))=log_9x^3`

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If 4^(log_9(3)) + 9^log_2(4) = 10^log_x(83), then x equals

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`3^(log_3log sqrtx) -log x + (log x)^2 - 3 =0`