- Rules for proving limits
- Problems on Proving Limits
- Explain Infinite Sequences
- Properties of Convergent Sequence
- Explain Convergent Sequences
- Stirling formula
- Introduction to integer sequences
- Introduction of sequence theory
- Types of Sequence Theory
- Problems on Sequence Theory
- Introduction of Calculus Series
- What is Series Calculus
- Problems on Calculus series
- Explain Convergent series
- Convergent Series example
- Infinite Series
- Convergence of Infinite Series
- Explain Finite Series
- Sum of Geometric finite series
- Problems on Finite Geometric Series
Tangent of Cirle
Tangent of a circle is the point where the tangent and the circle intersect with each other.
Two or more tangents can be drawn on a circle and if they have crossed, the lengths of the tangents from the point where they touch the circle to the point will be the same.
1. There is one and only one tangent at a point on a circle.
2. The tangent at any point is perpendicular to the radius through the point of contact of the circle.
3. The tangents length which can be drawn from an external point to a circle are equal.
4. Circle center lies on the bisector of the angle between the two tangents.
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