Using the metal of integration find the area bounded by the curve `|x|+|y|=1.`

Using the method of integration find the area bounded by the curve |x|+|y|=1.

Using the method of integration find the area bounded by the curve |x|+|y| = 1 .[Hint: The required region is bounded by lines x + y = 1, x -y = 1, -x + y = 1 and -x -y = 1]dot

Find the area bounded by the curves x+2|y|=1 and x=0 .

Find the area bounded by the curves x+2|y|=1 and x=0 .

Find the area bounded by the curve |x|+y=1 and axis of x.

Find the area bounded by the curve |y|+1/2 le e^(-|x|) .

Using integration, find the area bounded by the curves y = |x-1| and y = 3-|x| .

Using integration, find the area bounded by the curves y = |x-1| and y = 3-|x| .

Using the method of integration, find the area of the region bounded by the lines 3x\ -\ 2y+1=0,\ 2x+3y\ -\ 21=0\ a n d\ x\ -\ 5y+9=0.

Using the method of integration, find the area of the region bounded by the following lines 3x -y-3=0, 2x+y-12=0, x-2y-1=0 .