Find the area of the region bounded by the curves y=x+2andy=x+11 between the lines x=0 and x=2.
Consider the function defined implicity by the equation y2−2yesin−1x+x2−1+[x]+e2sin−1x=0(where [x] denotes the greatest integer function).
The area of the region of curve and line x=0andx=21 is
Area bounded by the relation [2x]+[y]=5,x,y>0 is__ (where [.] represents greatest integer funciton).
If f:[−1,1]→[−21,21],f(x)=1+x2x, then find the area bounded by y=f−1(x),x axis and lines x=21,x=−21.