The speed \( v \) of a wave is related to its frequency \( f \) and wavelength \( \lambda \) by the equation: \[ v = f \times \lambda \] where:
- \( f = 600 \, {Hz} \) is the frequency of the wave,
- \( \lambda = 0.5 \, {m} \) is the wavelength.
Substituting the values: \[ v = 600 \times 0.5 = 300 \, {m/s} \] Now, to find the time \( t \) it takes for the wave to travel a distance of 200 m, we use the equation: \[ v = \frac{{distance}}{{time}} \quad \Rightarrow \quad t = \frac{{distance}}{v} \] Substitute the values: \[ t = \frac{200}{300} = 0.67 \, {s} \] Thus, the time taken for the wave to travel 200 m is \( 0.67 \, {s} \).
Therefore, the correct answer is option (B), 0.67 s.
Kepler's second law (law of areas) of planetary motion leads to law of conservation of
Kepler's second law (law of areas) of planetary motion leads to law of conservation of