The sine and cosine curves intersect infinitely many times , bounding regions of equal areas . Sketch one of these regions and find its area .

Statement-I: The sine and cosine curves intersect infinitely many tmes, bounding regions of equal areas. Statement-II : The area of the figure bounded by the curves y=cos x and y=sin x and the ordinates x = 0 and x=(pi)/(4) is sqrt(2)-1 sq. units. Which of the above statement is correct.

Statement-I: The sine and cosine curves intersect infinitely many tmes, bounding regions of equal areas. Statement-II : The area of the figure bounded by the curves y=cos x and y=sin x and the ordinates x = 0 and x=(pi)/(4) is sqrt(2)-1 sq. units. Which of the above statement is correct.

The curves y= sin x and y= cos x intersect infinitely many times giving bounded regions of equal areas. The area ( in square unit ) of one such region is-

Sketch the region bounded by the curves y=sqrt(5-x^2) and y=|x-1| and find its area.

Sketch the region bounded by the curves y=sqrt(5-x^(2)) and y=|x-1| and find its area.

Sketch the region bounded by the curves y=sqrt(5-x^2) and y=|x-1| and find its area.

Sketch the region bounded by the curves y=sqrt(5-x^2) and y=|x-1| and find its area.

Consider the curve y = x^(2) and the straight line y = 2x + 3 . (i) Find the points of intersection of the given curve and the straight line. (ii) Find the area of the region bounded by the given curve and the straight line.

Sketch the curves and identity the region bunded by y=1nx, and y=2^(x). Find the area of this region.

The area of the region bounded by the curves x=y^(2)-2 and x=y is