The area bounded between the curves `y=f(x)` , `y=g(x)`where `f(x)=x^(3)` and `g(x)={{:(x^(5) ,if -1 <= x <= 0),( x , if 0 <= x <= 1) :}` is

The area bounded between curves y^(2)=x and y=|x|

The area bounded by the curve y=|x-1| and y=3-|x|

Area bounded by the curves y=x^(2)-1,x+y=3 is

Area bounded by the curve y=(x-1) (x-5) and the X-axis is

Statement-1: The area bounded by the curves y=x^2 and y=2/(1+x^2) is 2pi-2/3 Statement-2: The area bounded by the curves y=f(x), y=g(x) and two ordinates x=a and x=b is int_a^b[f(x)-g(x)]dx , if f(x) gt g(x) . (A) Both 1 and 2 are true and 2 is the correct explanation of 1 (B) Both 1 and 2 are true and 2 is not correct explanation of 1 (C) 1 is true but 2 is false (D) 1 is false but 2 is true

The area bounded by the curve y=f(x) (where f(x)>=0) ,the co-ordinate axes & the line x=x_(1) is given by x_(1).e^(x_(1)). Therefore f(x) equals

Given f(x) = int_(0)^(x)e^(t)(ln sec t - sec ^(2) t ) dt, g(x)= - 2e^(x) tan x Find the area bounded by the curves y = f(x) and y = g(x) between the ordinates x = 0 and x = pi/3

The area bounded by the curve y=f(x) ,above the x-axis, between x=a and x=b is modulus of: