Two springs of spring constants`K_(1)` and `K_(2)` are joined in series. The effective spring constant of the combination is given by

Two spring of spring constant k_(1) and k_(2) are joined in series The effective spring constant of the combination is given by

Two springs of spring constant k_(1)" and "k_(2) are joined in series. Hence its equivalent spring constant of the combination is…………

Two massless springs of force constant K_(1) and K_(2) are joined end to end. The resultant force constant K of the system is

If two similar springs each of spring constant K_1 are joined in series, the new spring constant and time period would be changed by a factor:

Two springs having spring constant k_(1)" and "k_(2) is connected in series, its resultant spring constant will be 2 unit. Now if they connected in parallel its resultants spring constant will be 9 unit, then find the value of k_(1)" and "k_(2) .

Two identical springs of force constant "k" are joined one at the end of the other (in series). Find the effective force constant of the combination.

Force constant of two springs are K_1 and K_2 . If they are joined end to end then the force constant of the combination will be

Consider two springs whose force constants are 1Nm^(-1) and 2N m^(-1) which are connected in series. Calculate the effective spring constant (k_(s)) and comment on k_(s) .