(x^(3)+x^(4))e^(x)log x

If f((3t-4)/(3t+4))=t+2 then int f(x)dx= (A) e^(x-2)log((3x-4)/(3x+4))(B)-(8)/(3)log|1-x|+2(x)/(3)+c(C)(8)/(3)log|1-x|+(x)/(3)+c(D)e^(x+2)log|(1+x)/(1-x)|+c

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

If g(x)=|[a^(-x),e^(x log_e a),x^2],[a^(-3x),e^(3x log_e a),x^4],[a^(-5x),e^(5x log_e a),1]| , then

If g(x)=|[a^(-x),e^(x log_e a),x^2],[a^(-3x),e^(3x log_e a),x^4],[a^(-5x),e^(5x log_e a),1]| , then

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)_(e)x))/(e^(3(log)_(e)x-e^(2log x)))dx