Oscillations

Question: A block is placed on a frictionless horizontal table. The mass of the block is m and springs are attached on either side with force constants ${{K}_{1}}$ and ${{K}_{2}}$. If the block is displaced a little and left to oscillate, then the angular frequency of oscillation will be



1) ${{\left( \frac{{{K}_{1}}+{{K}_{2}}}{m} \right)}^{1/2}}$
2) ${{\left[ \frac{{{K}_{1}}{{K}_{2}}}{m({{K}_{1}}+{{K}_{2}})} \right]}^{1/2}}$
3) ${{\left[ \frac{{{K}_{1}}{{K}_{2}}}{({{K}_{1}}-{{K}_{2}})m} \right]}^{1/2}}$
4) ${{\left[ \frac{K_{1}^{2}+K_{2}^{2}}{({{K}_{1}}+{{K}_{2}})m} \right]}^{1/2}}$
Solution: Explanation: No Explanation
Spring mass system combination of springs

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