Because it leads to the limit concept which in turn leads to concept of derivative...
Although normally it is the line that is considered to be tangent to an arc, an arc can be tangent to infinitely many lines and so the answer to the question is: in infinitely many ways.
parallel lines never touch, never get any closer or any further apart. tangent lines touch at one point
You can have a tangent line for every point on a circle, so the answer is theoretically infinite.
A secant line touches a circle at two points. On the other hand a tangent line meets a circle at one point.
An ellipse does not have any parallel lines in the traditional sense, as it is a continuous curved shape. However, if you consider the tangent lines to an ellipse at different points, there can be pairs of tangent lines that are parallel to each other. In general, the concept of parallel lines is not applicable to the entire structure of an ellipse.
no
Although normally it is the line that is considered to be tangent to an arc, an arc can be tangent to infinitely many lines and so the answer to the question is: in infinitely many ways.
parallel lines never touch, never get any closer or any further apart. tangent lines touch at one point
Two lines tangent to a circle at the endpoints of its diameter are parallel. See related link for proof.
You can have a tangent line for every point on a circle, so the answer is theoretically infinite.
A secant line touches a circle at two points. On the other hand a tangent line meets a circle at one point.
An ellipse does not have any parallel lines in the traditional sense, as it is a continuous curved shape. However, if you consider the tangent lines to an ellipse at different points, there can be pairs of tangent lines that are parallel to each other. In general, the concept of parallel lines is not applicable to the entire structure of an ellipse.
Tangent to the curve.
Tangent.
Tangent.
Infinte
Tangent is used in calculus to compute the slope of a curve. Because curves do not have uniform slopes, unlike lines, their slopes change. A tangent is the slope of a curve at a specific point.