Mathematics, 26.10.2020 17:00 keasiabrown25
Determine whether the integral is convergent or divergent. 1 35 ln x x dx 0 convergent divergent Incorrect: Your answer is incorrect.
Answers: 1
![\int\limits^{\infty}_1 {35 \frac{ln(x)}{x} } \, dx = 35 [\frac{u^2}{2} ] | \left {\infty } } \atop {1}} \right.](/tpl/images/0840/2656/51491.png)
![\int\limits^{\infty}_1 {35 \frac{ln(x)}{x} } \, dx = \frac{35}{2} [(ln (x))^2] | \left {\infty } } \atop {1}} \right.](/tpl/images/0840/2656/bb372.png)
![\int\limits^{\infty}_1 {35 \frac{ln(x)}{x} } \, dx = \frac{35}{2} [ [(ln (\infty))^2] - [(ln (1))^2] ]](/tpl/images/0840/2656/989bd.png)
![\int\limits^{\infty}_1 {35 \frac{ln(x)}{x} } \, dx = \frac{35}{2} [ \infty - [(ln (1))^2] ]](/tpl/images/0840/2656/76933.png)
![\int\limits^{\infty}_1 {35 \frac{ln(x)}{x} } \, dx = \frac{35}{2} [ \infty ]](/tpl/images/0840/2656/1c431.png)
then it mean that the integral is divergent 
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Determine whether the integral is convergent or divergent. 1 35 ln x x dx 0 convergent divergent Inc...
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