[" The curve "y=sin x" and "y=cos x" intersect each other at many points enclosing "],[" regions of equal area,then "],[" 1) Compute one such area "]

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-

y=sin x and y=cosx intersect at many points.If area enclosed by them between two consecutive intersection points is A find A^(4) .

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.

Find the area bounded by the curves y=sin x and y=cos x between two consecutive points of the intersection.

Find the area bounded by the curves y=sin x and y=cos x between two consecutive points of the intersection.

Find the area bounded by the curves y=sin x and y=cos x between two consecutive points of the intersection.

The area enclosed by the curves: y=sin x+ cos x and y=cos x- sin x| over the interval [0,pi/2] is:

Find the area bounded by the curves y=sin x and y=cos x between two consecutive points of their intersection.

The area enclosed by the curves y=sin x + cos x and y |cos x -sin x| over the interval [0,pi//2] is :