:._(lambda)[f(x)dx" whese "(1x)=|x-1|-|x-2|+|x-3|in|

Evaluate int_1^4 f(x)dx , where f(x)=|x-1|+|x-2|+|x-3|

Evaluate int_1^4 f(x)dx , where f(x)=|x-1|+|x-2|+|x-3|

Evaluate int_1^4 f(x)dx, where f(x)= |x-1|+|x-2|+|x-3|.

Consider f(x)=|x||x-1|x-2|x-3|AA x in[1,2] and g(x)=|x|+|x1|+|x-2|+|x-3|AA xe in(-oo,oo) If max.f(x)=lambda min g(x) at x=x_(a) then (lambda+x_(a)) is equal to

83.A non-zero function f(x) is symmetrical about the line y=x then the value of lambda (constant) such that f^(2)(x)=(f^(-1)(x))^(2)-lambda xf(x)f^(-1)(x)+3x^(2)f(x) where all x in R^(+)

A non-zero function f(x) is symmetrical about the line y=x then the value of lambda (constant) such that f^(2)(x)=(f^(-1)(x))^(2)- lambda x f(x) f^(-1)(x)+3x^(2)f(x) AA x in R^(+) is

int_ (lambda =) (dx) / (sqrt (1-tan ^ (2) x)) = (1) / (lambda) sin ^ (- 1) (lambda sin x) + C, then

If int((2x-8)/((x-1)(x-3)(x-5)(x-7)+16))dx=lambda-(1)/(f(x)) Where f(x) is of the form of ax^(2)+bx+c , then

int_(ln lambda)^(ln (1/lambda)) (f(x^2/3)(f(x)+f(-x)))/(g(3x^2)(g(x)-g(-x))) dx=