Application of ...

Let $$f\left( x \right) =maximum\quad \left\{ { x }^{ 2 },\left( 1-x \right) ^{ 2 },2x\left( 1-x \right)  \right\} $$ where $$x\epsilon \left[ 0,1 \right] $$. The area of the  region bounded by the curve $$v$$ and the lines $$y=0,x=0,x=1$$ 

The area of the region bounded by the limits x = 0,$$x\quad =\quad \frac { \pi  }{ 2 } $$ and f(x)=sinx, g(x) = cos x is:-

The area bounded by the curve $${ x }^{ 2/3 }+{ y }^{ 2/3 }={ a }^{ 2/3 },+vex-axis\& +vey-axis\quad is$$ :-

The area bounded by the curve $$y^2=4x$$ with the line x=1,x=9 is

The area bounded by the curve $$y= x+\sin x$$ and its inverse function between the ordinates $$x= 0$$ and $$x= 2\pi$$ is 

Area bounded by $$y|y|-x|x|=1,\ y|y|+x|x|=1$$ and $$y=|x|$$ is

The area $$(in sq. Units)$$ of the region $$\left\{ \left( x,y \right) :x\ge 0,x+y\le 3,{ x }^{ 2 }\le 4y and y\le 1+\sqrt { x }  \right\}$$ is:

The area of the region enclosed by $$y={ x }^{ 3 }-{ 2x }^{ 2 }+2$$ and $$y=3x+2$$ is 

The area of region $$\{ (x,y):{ x }^{ 2 }+{ y }^{ 2 }\le 1\le x+y\} $$ is:

The area enclosed by $$|x - 1| + |y - 3| = 1$$ is equal to