if Tua (tarson) is zero at a point, the curve is Plane| Differentinal Geometry| Lecture 31

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import questions in Differential Calculus | Vector Calculus | in Hindi /Urdu

If S1 is the arc length of the locus of the... | Differentinal Geometry by Kamran Ahmed| lecture 46

tengent of the locus of curvature is parallel | Differentinal Geometry by Kamran Ahmed| lecture 45

Equation of the locus of the curve in Differentinal Geometry lecture 44

If m1, m2, m3 are the moment about the origin of| Differentinal Geometry by Kamran Ahmed| lecture 42

if P is the plane of curvature at every point of| Differentinal Geometry by Kamran Ahmed| lecture 41

How to find curvature and torsion of a curve... | Differentinal Geometry by Kamran Ahmed| lecture 40

For a curve.. | Differentinal Geometry by Kamran Ahmed | Lecture 39

If the position vector of the current point is a function of any parameter u and.. | lecture 38

Differential geometry by Kamran Ahmed | Lecture 37

Prove that the shortest distance between the principal normal at consecutive points.. | lecture 36

Radius of Torsion in Differentinal Geometry | Lecture 35b

Show that the principal normal at consecutive points don't intersect unless Tue=0| lecture 35

Differential geometry by Kamran Ahmed| lecture 34

Differential geometry by Kamran Ahmed | Lecture 33

Domain and range student paper mistake

Necessary and Sufficient condition for a curve to be plan is | Differentinal Geometry | Lecture 32

if Tua (tarson) is zero at a point, the curve is Plane| Differentinal Geometry| Lecture 31

show that If K curvature is zero at all points, the curve is a stright line|D G| Lecture 30