As the wavelength in transverse waves becomes shorter, the frequency ___
A. Decreases
B. Increases
C. Stays the same
I disagree.
speed = freq x wavelength.
If speed is constant, then freq and wavelength are inverse.
B. Increases
To determine how the frequency changes as the wavelength in transverse waves becomes shorter, we need to understand the relationship between frequency and wavelength.
Frequency refers to the number of complete waves that pass a point in a given time. It is measured in hertz (Hz). Wavelength, on the other hand, is the distance between two corresponding points on adjacent waves, such as between two crests or two troughs. It is usually measured in meters (m).
The relationship between frequency and wavelength is given by the formula:
Speed of Wave = Frequency * Wavelength
From this equation, we can conclude that if the speed of the wave remains constant, then an increase in frequency corresponds to a decrease in wavelength, and vice versa. This is because if the frequency increases, more waves will pass a given point in a given time, and since the speed of the wave is constant, the distance between each wave (wavelength) must decrease.
Therefore, as the wavelength in transverse waves becomes shorter, the frequency increases. So, the answer is B. Increases.