A spring of length `'l'` has spring constant `'k'` is cut into two parts of length `l_(1)` and `l_(2)`. If their respective spring constahnt are `K_(1)` and `k_(2)`, then `(K_(1))/(K_(2))` is:
A spring of force constant k is cut into two pieces of lengths l_(1) and l_(2). Calculate force constant of each part.
A spring of constant K is cut into two parts of length in the ratio 2 : 3 . The spring constant of large spring is
A spring has length'l' and spring constant 'k'. It is cut into two pieces of lengths l_(1) and l_(2) such that l_(1)=nl_(2) . The force constant of the spring of length l_(1) is
A spring of certain length and having spring constant k is cut into two pieces of length in a ratio 1:2 . The spring constants of the two pieces are in a ratio :
If a spring of stiffness 'k' is cut into two parts 'A' and 'B' of length l_(A):l_(B)=2:3 , then the stiffness of spring 'A' is given by
If a spring of spring constant K is vcut into two parts A and B having lengths in the ratio of 1 : 4 .Calculate the ratio of spring constants of Aand B .
A simple spring has length l and force constant K. It is cut into two springs of lengths l_(1) "and" l_(2) such that l_(1) = n l_(2) (n = an integer). The force constant of spring of length l_(1) is
A spring of force constant k is cut into two pieces whose lengths are in the ratio 1:2. The force constant of the longer piece?
A spring has length l and force constant k it is cut into two springs of legnth l_(1) and l_(2) such that l_(1) =nl_(2) (n = an integer). Mass 'm' suspended form l_(1) oscillates with time period.
A spring of spring constant k is cut in three equal pieces. The spring constant of each part will be
