Correct Answer - B
In figure A, two springs are connected in parallel. The effective spring constant is, `k_("eff")=k_(1)+k_(2)`
`thereforeT=2pisqrt((m)/(k_(1)+k_(2))),A-s`
In figure B, two identical springs are connected in parallel. The effective spring constant is
`k_("eff")=k+k=2k therefore T=2pisqrt((m)/(2k)),B-r`
In figure C, two sprins are connected in series. the effective spring constant is
`(1)/(k_("eff"))=(1)/(k_(1))+(1)/(k_(2))=(k_(2)+k_(1))/(k_(1)k_(2))` or `k_("eff")=(k_(1)k_(2))/(k_(1)+k_2)`
`therefore=T=2pisqrt((m(k_(1)+k_(2)))/(k_(1)k_(2)),C-p`
In figure D, two identical springs are connected in series the effective spring constant is
`k_("eff")=((k)(k))/(k+k)=(k)/(2)thereforeT=2pisqrt((2m)/(k)),D-q`