Draw the curve `y=e^([x])`

Plot the curve y=[e^([x])]; when -4

The angle between the curve 2y=e^(-x/2) and the y - axis is

Write the angle between the curves y=e^(-x) and y=e^x at their point of intersection.

The ratio of the length of tangent to the length of normal to the curve y=3e^(5x) at the intersection point of curve and y -axis is

The ratio of the length of tangent to the length of normal to the curve y=3e^(5x) at the intersection point of curve and y-axis is

The ratio of the length of tangent to the length of normal to the curve y=3e^(5x) at the intersection point of curve and y -axis,is

Find the length of sub-tangent to the curve y=e^(x/a)

The minimum distance between a point on the curve y=e^(x) and a point on the curve y=log_(e)x is

The minimum distance between a point on the curve y=e^(x) and a point on the curve y=log_(e)x is -