" Find "int((e^(5log x)-e^(4log x)))/(e^(3log x)-e^(2log x))dx

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int(e^(6log x)-e^(5log x))/(e^(5log x)-e^(3log x))dx

Integrate the functions (e^(5log x)-e^(4log x))/(e^(2log x)-e^(2log x))

Evaluate : int (e^(6log x)- e^(4logx))/(e^(3logx)- e^(log x))dx

The value of int(e^(6log x)-e^(5log x))/(e^(4log x)-e^(3log x))dx is equal

Evaluate: int(e^(5(log)_e x)-e^(4(log)_ex))/(e^(3(log)_e x)-e^(2logx))dx

The value of int (e^(6 log x) - e^(5 log x))/(e^(4 log x) - e^(3 log x))dx is equal to

int(e^(6log x) -e^(5log x ))/(e^(4log x) -e^(3log x)) dx= ax^(3) +bx^(2) +c

int(e^(6 log x) - e^(5 log x))/(e^(4 log x) - e^(3 log x)) dx ……………. .