A non-uniform rope of mass `M` and length `L` has a variable linear mass density given by `mu = kx`, where `x` is the distance from one end of the wire and `k` is constant.
`t = sqrt((pML//9F))` where `F` (constant) is the tension in the wire then and `p`

A non-uniform wire of length l and mass M has a variable linear mass density given by mu = kx , where x is distance from one end of wire and k is a constant. Find the time taken by a pulse starting at one end to reach the other end when the tension in the wire is T .

A non-uniform wire of length l and mass M has a variable linear mass density given by mu = kx , where x is distance from one end of wire and k is a constant. Find the time taken by a pulse starting at one end to reach the other end when the tension in the wire is T .

Find coordinates of mass center of a non-uniform rod of length L whose linear mass density lambda varies as lambda=a+bx, where x is the distance from the lighter end.

Find coordinates of mass center of a non-uniform rod of length L whose linear mass density lambda varies as lambda=a+bx, where x is the distance from the lighter end.

Find coordinates of mass center of a non-uniform rod of length L whose linear mass density lambda varies as lambda=a+bx, where x is the distance from the lighter end.

A uniform rope of mass M and length L , on which a force F is applied at one end, then find stress in the ropw at a distance x form the end where force is applied?

The centre of mass of a non-uniform rod of length L whose mass per unit length lambda is proportional to x^2 , where x is distance from one end

The centre of mass of a non-uniform rod of length L whose mass per unit length lambda is proportional to x^2 , where x is distance from one end