Precalculus Camp

In mathematics, a parabola is a two-dimensional, mirror-symmetrical curve, which is approximately U-shaped when oriented, but which can be in any orientation in its plane. The parabola has many important applications, from an antenna (parabolic antenna) to a ballistic parabola.

In mathematics, a parabola is a curve that is in the form of U-shaped approximately. In parabola, the focus is the point where the curve of the parabola is closest to the "x"-axis, the directrix is the line containing the focus and perpendicular to the axis of symmetry of the parabola and the latus rectum is the chord of the parabola which passes through the focus and is parallel to the directrix.

In mathematics, a parabola is a curve that is in the form of U-shaped approximately. In parabola, the focus is the point where the curve of the parabola is closest to the "x"-axis, the directrix is the line containing the focus and perpendicular to the axis of symmetry of the parabola and the latus rectum is the chord of the parabola which passes through the focus and is parallel to the directrix.

In mathematics, a parabola is a curve that is in the form of U-shaped approximately. In parabola, the focus is the point where the curve of the parabola is closest to the "x"-axis, the directrix is the line containing the focus and perpendicular to the axis of symmetry of the parabola and the latus rectum is the chord of the parabola which passes through the focus and is parallel to the directrix.

In mathematics, a parabola is a curve that is in the form of U-shaped approximately. In parabola, the focus is the point where the curve of the parabola is closest to the "x"-axis, the directrix is the line containing the focus and perpendicular to the axis of symmetry of the parabola and the latus rectum is the chord of the parabola which passes through the focus and is parallel to the directrix.

In mathematics, the circle is a simple closed curve in Euclidean space. The distance between any of the points and the centre is called the radius. The point opposite to the centre is called the centre. The diameter is the length of the line segment between the centre and the perimeter. Circles may also be subdivided into arc segments.

In mathematics, the circle is a simple closed curve in Euclidean space. The distance between any of the points and the centre is called the radius. The point opposite to the centre is called the centre. The diameter is the length of the line segment between the centre and the perimeter. Circles may also be subdivided into arc segments.

In mathematics, the circle is a simple closed curve in Euclidean space. The distance between any of the points and the centre is called the radius. The point opposite to the centre is called the centre. The diameter is the length of the line segment between the centre and the perimeter. Circles may also be subdivided into arc segments.

In mathematics, the circle is a simple closed curve in Euclidean space. The distance between any of the points and the centre is called the radius. The point opposite to the centre is called the centre. The diameter is the length of the line segment between the centre and the perimeter. Circles may also be subdivided into arc segments.

In mathematics, the circle is a simple closed curve in Euclidean space. The distance between any of the points and the centre is called the radius. The point opposite to the centre is called the centre. The diameter is the length of the line segment between the centre and the perimeter. Circles may also be subdivided into arc segments.

In mathematics, the circle is a simple closed curve in Euclidean space. The distance between any of the points and the centre is called the radius. The point opposite to the centre is called the centre. The diameter is the length of the line segment between the centre and the perimeter. Circles may also be subdivided into arc segments.

In mathematics, the circle is a simple closed curve in Euclidean space. The distance between any of the points and the centre is called the radius. The point opposite to the centre is called the centre. The diameter is the length of the line segment between the centre and the perimeter. Circles may also be subdivided into arc segments.

In mathematics, the circle is a simple closed curve in Euclidean space. The distance between any of the points and the centre is called the radius. The point opposite to the centre is called the centre. The diameter is the length of the line segment between the centre and the perimeter. Circles may also be subdivided into arc segments.

In mathematics, the circle is a simple closed curve in Euclidean space. The distance between any of the points and the centre is called the radius. The point opposite to the centre is called the centre. The diameter is the length of the line segment between the centre and the perimeter. Circles may also be subdivided into arc segments.

In mathematics, an ellipse is a curve in a plane surrounding two focal points such that the sum of the distances to the two focal points is constant for every point on the curve. The two focal points (also called the foci) are the endpoints of the major axis of the ellipse. The length of the major axis is called the "semimajor axis" of the ellipse, and the distance between the two focal points is called the "semiminor axis". The shape of an ellipse is represented by its eccentricity, which for an ellipse can be any number from 0 (a circle) to arbitrarily close to, but not equal to, 1 (a line). The eccentricity of an ellipse is the ratio of the distance between the foci to the length of the semimajor axis. A circle has an eccentricity of exactly one, and an ellipse can have an eccentricity that is any real number greater than zero.

In mathematics, an ellipse is a curve in a plane surrounding two focal points such that the sum of the distances to the two focal points is constant for every point on the curve. The two focal points (also called the foci) are the endpoints of the major axis of the ellipse. The length of the major axis is called the "semimajor axis" of the ellipse, and the distance between the two focal points is called the "semiminor axis". The shape of an ellipse is represented by its eccentricity, which for an ellipse can be any number from 0 (a circle) to arbitrarily close to, but not equal to, 1 (a line). The eccentricity of an ellipse is the ratio of the distance between the foci to the length of the semimajor axis. A circle has an eccentricity of exactly one, and an ellipse can have an eccentricity that is any real number greater than zero.

In mathematics, an ellipse is a curve in a plane surrounding two focal points such that the sum of the distances to the two focal points is constant for every point on the curve. The two focal points (also called the foci) are the endpoints of the major axis of the ellipse. The length of the major axis is called the "semimajor axis" of the ellipse, and the distance between the two focal points is called the "semiminor axis". The shape of an ellipse is represented by its eccentricity, which for an ellipse can be any number from 0 (a circle) to arbitrarily close to, but not equal to, 1 (a line). The eccentricity of an ellipse is the ratio of the distance between the foci to the length of the semimajor axis. A circle has an eccentricity of exactly one, and an ellipse can have an eccentricity that is any real number greater than zero.

In mathematics, an ellipse is a curve in a plane surrounding two focal points such that the sum of the distances to the two focal points is constant for every point on the curve. The two focal points (also called the foci) are the endpoints of the major axis of the ellipse. The length of the major axis is called the "semimajor axis" of the ellipse, and the distance between the two focal points is called the "semiminor axis". The shape of an ellipse is represented by its eccentricity, which for an ellipse can be any number from 0 (a circle) to arbitrarily close to, but not equal to, 1 (a line). The eccentricity of an ellipse is the ratio of the distance between the foci to the length of the semimajor axis. A circle has an eccentricity of exactly one, and an ellipse can have an eccentricity that is any real number greater than zero.

In mathematics, an ellipse is a curve in a plane surrounding two focal points such that the sum of the distances to the two focal points is constant for every point on the curve. The two focal points (also called the foci) are the endpoints of the major axis of the ellipse. The length of the major axis is called the "semimajor axis" of the ellipse, and the distance between the two focal points is called the "semiminor axis". The shape of an ellipse is represented by its eccentricity, which for an ellipse can be any number from 0 (a circle) to arbitrarily close to, but not equal to, 1 (a line). The eccentricity of an ellipse is the ratio of the distance between the foci to the length of the semimajor axis. A circle has an eccentricity of exactly one, and an ellipse can have an eccentricity that is any real number greater than zero.

In mathematics, a parabola is a curve in a plane that is defined by a quadratic function, y = x (a = 0). A parabola is a conic section (a plane curve resulting from the intersection of a cone with a plane parallel to an element of the cone).

In mathematics, a parabola is a curve in a plane that is defined by a quadratic function, y = x (a = 0). A parabola is a conic section (a plane curve resulting from the intersection of a cone with a plane parallel to an element of the cone).

In mathematics, a parabola is a curve in a plane that is defined by a quadratic function, y = x (a = 0). A parabola is a conic section (a plane curve resulting from the intersection of a cone with a plane parallel to an element of the cone).

In mathematics, a parabola is a curve in a plane that is defined by a quadratic function, y = x (a = 0). A parabola is a conic section (a plane curve resulting from the intersection of a cone with a plane parallel to an element of the cone).