A Star player of a certain basketball team was given special training and handling with ropes were part of his routine. Upon waving it, it expresses a wavelength of 1500 cm and a frequency of 9.3Hz. What is the speed of the wave?

To find the speed of the wave, we use the formula:

\[
\text{Speed} = \text{Wavelength} \times \text{Frequency}
\]

### Given:
- Wavelength \( \lambda = 1500 \, \text{cm} \)
- Frequency \( f = 9.3 \, \text{Hz} \)

### Solution:
\[
\text{Speed} = 1500 \, \text{cm} \times 9.3 \, \text{Hz} = 13950 \, \text{cm/s}
\]

### Answer:
The speed of the wave is **13,950 cm/s**.

Would you like additional details or have any questions?

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1. What is the general relationship between wavelength, frequency, and wave speed?
2. How would changing the wavelength affect the wave speed if the frequency remains the same?
3. What is the impact of frequency on wave speed when wavelength is constant?
4. In what other contexts is this wave equation used besides waves on a rope?
5. How can wave properties be altered by the medium it travels through?

**Tip:** Always check units to ensure they’re consistent before calculating.

Learn how to calculate the speed of a wave with a wavelength of 1500 cm and a frequency of 9.3 Hz. Using the formula Speed = Wavelength × Frequency, this step-by-step solution is ideal for students in Grades 9-12 studying wave mechanics.

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