The correct answer is:

B. Wave B has a shorter wavelength than Wave A.

Explanation:

The relationship between frequency ($f$) and wavelength ($\lambda$) is given by the wave equation: $v = f \cdot \lambda$ where $v$ is the wave speed.

Assuming both waves travel at the same speed, a higher frequency will correspond to a shorter wavelength, and a lower frequency will correspond to a longer wavelength. Since Wave B has a higher frequency (10 waves per second) than Wave A (5 waves per second), it will have a shorter wavelength than Wave A.

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Related Questions:

1. How does wave speed affect the relationship between frequency and wavelength?
2. If Wave A’s frequency doubled, how would its wavelength change?
3. What is the relationship between energy and frequency for transverse waves?
4. How can we calculate the wavelength if we know wave speed and frequency?
5. Why is wavelength inversely proportional to frequency in wave equations?

Tip: For waves in the same medium, increasing frequency always results in a decrease in wavelength.