(sin2x)/(sin5x sin3x)

int(sin 2x)/(sin5x*sin3x)dx=.....+c

If int (sin2x)/(sin 5 x sin 3x)dx= (1)/(3) log |sin 3x|- (1)/(5) log |f(x)|+C , then f(x)= ____

lim_(x rarr0)(sin2x+sin6x)/(sin5x-sin3x)

Find the value of : lim_(xrarr0)(sin2x+sin6x)/(sin5x-sin3x)

int("sin"2"x")/(sin5x sin3x)dx a. 1/3ln|sin3x|+1/5ln|sin5x|+c b. 1/3ln|sin3x|+1/5ln|cos5x|+c c. 1/3ln|sin3x|-1/5ln|cos5x|+c d. 1/3ln|sin3x|-1/5ln|sin5x|+c

int("sin"2"x")/(sin5x .sin3x)dx a. 1/3ln|sin3x|+1/5ln|sin5x|+c b. 1/3ln|sin3x|+1/5ln|cos5x|+c c. 1/3ln|sin3x|-1/5ln|cos5x|+c d. 1/3ln|sin3x|-5ln|sin5x|+c

(sin x) / (sin2x sin3x) + (sin x) / (sin3x sin4x) + (sin x) / (sin4x sin5x) + .... n