Parabolas constitute fascinating geometric figures. They exhibit a unique characteristic: every location on a parabola is at an equal distance from a designated point called the vertex. This feature gives rise to the classic appearance of a parabola, often described as a symmetrical curve that opens either upwards. In geometry, parabolas have var

In calculus, determining the area under a parabola represents a fundamental concept. This space is enclosed within the parabola's curve, the x-axis, and two specific vertical lines representing the boundaries of integration. To compute this area, we employ the definite integral, which provides a precise quantification of the area under the curve. T