The area under the curve `y=sinx , y=cosx` , y-axis is `A_1` , `y=sinx , y=cosx` , x-axis is `A_2` then `A_1:A_2` is

The angle between the curves y = sinx and y = cosx is

The area between the curves y=cosx, x-axis and the line y=x+1, is

If A_1 is area between the curve y=Sinx , y=Cosx and y-axis in 1st quadrant and A_2 is area between y=Sinx , y=Cosx x= pi/2 and x-axis in 1st quadrant . Then find A_2/A_1

The angle at which the curves y=sinx " and " y= cosx intersect in [0,pi], is

Simplify : y = ( sinx + cosx ) times ( sinx - cosx )

Area enclosed by the curves y=sinx+cosx and y=abs(cosx-sinx) and the lines x=0 and x= pi/2