If \int\text{\log}(a^2+x^2)dx=h(x)+c,then h(x)=

Correct Answer is : xlog(a2+x2)−2x+2atan−1(xa)

x\text{\log}(a^2+x^2)+2\text{\tan}^{-1}(x/a)

x^2\text{\log}(a^2+x^2)+x+a\text{\tan}^{-1}(x/a)

x\text{\log}(a^2+x^2)-2x+2a\text{\tan}^{-1}(x/a)

x^2\text{\log}(a^2+x^2)+2x-a^2\text{\tan}^{-1}(x/a)

AP EAMCET Engineering 2016 Code C Paper

Section: Mathematics

Question : 48 of 160

Marks: +1, -0

If ∫log(a2+x2)dx=h(x)+c,then h(x)=

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