Saved Bookmarks
| 1. |
Calculate the effective spring constant in each case and hence write the expression for period of oscillation. Ignore the masses of the spring. |
|
Answer» Solution :CASE (1) : `(1)/(K)=(1)/(k_(1))+(1)/(k_(2)+k_(3))+(1)/(k_(4))` `"i.e."(1)/(k)=((k_(2)+k_(3))k_(4)+k_(1)k_(4)+k_(1)k_(4)+k_(1)(k_(2)+k_(3)))/(k_(1)(k_(2)+k_(3))k_(4))` `"&period of oscillation "T=2pisqrt((m)/(k))` Case (II) : `(1)/(k_(eq))=(1)/(2k)+(1)/(k)+(1)/(3k)=(3+6+2)/(6k)=(11)/(6k)` `T.=2pisqrt((11m)/(6k))` |
|