Parabolas constitute fascinating geometric structures. They possess a unique characteristic: every location on a parabola is equidistant from a special point called the focus. This property gives rise to the classic shape of a parabola, often illustrated as a balanced curve that extends either sideways. In geometry, parabolas have many uses. They

In calculus, determining the area under a parabola represents a fundamental concept. This area is limited by the parabola's curve, the x-axis, and two specific x- lines representing the boundaries of integration. To calculate this area, we employ the definite integral, which provides a precise measurement of the area under the curve. The result of