Home
Class 11
MATHS
Point A lies on the curve y = e^(x^2) a...

Point A lies on the curve `y = e^(x^2)` and has the coordinate `(x,e^(-x^2))` where `x>0.` Point B has the coordinates `(x, 0).` If `'O'` is the origin, then the maximum area of the `DeltaAOB` is

Promotional Banner

Similar Questions

Explore conceptually related problems

The area bounded by the curve y=e^x , y=e^(-x) and the ordinates x=0 and x=2 is :

or the curve y=3x^2 + 4x , find the slope of the tangent to the curve at a point where x-coordinate is -2

Compute the area bounded by the curve y=e^(-2x)(atxgt0) and the axes of coordinates.

Find the area bounded by the curve y = x^(2) - 2x + 5 , the tangent to it at the point (2,5) and the axes of the coordinates.

Point O has coordinates (0, 0), point P lies on the graph of y = 6-x^(2) , and point B has coordinates (2sqrt(3),0) . If OP = BP , the area of triangle OPB is

The area bounded by the curve y=xe^(-x),y=0 and x=c, where c is the x-coordinate to the curve's inflection point, is

The area bounded by the curve y=xe^(-x);xy=0 and x=c where c is the x-coordinate of the curve's inflection point, is