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Volume of Tetrahedron
5:37
Volume of Tetrahedron
Volume of Parallelopiped
7:39
Volume of Parallelopiped
Section Formula
5:36
Section Formula
Lecture 1
23:10
Lecture 1
Circle: Lecture 19
7:15
Circle: Lecture 19
Circle: Lecture 18
6:07
Circle: Lecture 18
Circle: Lecture 17
9:28
Circle: Lecture 17
Circle: Lecture 16
8:21
Circle: Lecture 16
Circle: Lecture 15
8:54
Circle: Lecture 15
Circle: Lecture 14
6:25
Circle: Lecture 14
Circle: Lecture 13
7:07
Circle: Lecture 13
Circle: Lecture 12
10:41
Circle: Lecture 12
Circle: Lecture 11
6:47
Circle: Lecture 11
Circle: Lecture 10
8:08
Circle: Lecture 10
Circle: Lecture 9
6:21
Circle: Lecture 9
Circle: Lecture 8
9:52
Circle: Lecture 8
Circle: Lecture 7
9:30
Circle: Lecture 7
Circle: Lecture 6
7:44
Circle: Lecture 6
Circle: Lecture 5
10:26
Circle: Lecture 5
Circle:  Lecture 4
11:02
Circle: Lecture 4
Circle: Lecture 3
17:44
Circle: Lecture 3
Circle: Lecture 2
14:11
Circle: Lecture 2
Circle: Lecture 1
15:10
Circle: Lecture 1
Integration of 1/(x^2 + a^2)^2
6:34
Integration of 1/(x^2 + a^2)^2
Integration of log(sinx) from 0 to pi/2
10:41
Integration of log(sinx) from 0 to pi/2
Find locus of foot of perpendicular drawn from centre to any tangent to Ellipse.
4:25
Find locus of foot of perpendicular drawn from centre to any tangent to Ellipse.
Using vectors, Prove that cos(A -B) = cosAcosB + sinAsinB
5:23
Using vectors, Prove that cos(A -B) = cosAcosB + sinAsinB
cos(A-B) = cosAcosB + sinAsinB
8:56
cos(A-B) = cosAcosB + sinAsinB
Eccentricity of ellipse: Property
8:06
Eccentricity of ellipse: Property
If the normal at t1  to 𝒚^𝟐=𝟒𝒂𝒙 meets the parabola again at t2 , then t2 = -t1 - 𝟐/𝒕_𝟏
4:34
If the normal at t1 to 𝒚^𝟐=𝟒𝒂𝒙 meets the parabola again at t2 , then t2 = -t1 - 𝟐/𝒕_𝟏
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