int_(pi)^(10 pi)|sin x|dx=

int_(pi)^(10pi) |sin x| dx=

int_pi^(10 pi) |sin x| dx is :

int_(0)^(10 pi)|sin x|dx is

int_(pi)^(16pi) |sin x| dx =

int_(pi)^(10n) |sin x|dx is equla to

int_(pi)^(10n) |sin x|dx is equla to

int_(0)^(10 pi)(|sin x|+|cos x|)dx is equal to

Evaluate: int_(-pi/2)^( pi/2)|sin x|dx

Arrange the following according to their values in ascending order A) int_(0)^(pi) |sin x| dx B) int_(0)^(2pi) |sin x | dx C) int_(0)^(3pi) |sin x| dx

int_(0)^( pi)xf(sin x)dx=(pi)/(2)int_(0)^( pi)f(sin x)dx