A tightrope walker stands in the middle of a high wire that is stretched 10 m between the two platforms at the ends of the wire. The tightrope walker bounces up and down, creating a standing wave with a single antinode and a period of 2.0 s.

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Complete Question:

A tightrope walker stands in the middle of a high wire that is stretched 10 m between the two platforms at the ends of the wire. The tightrope walker bounces up and down, creating a standing wave with a single antinode and a period of 2.0 s.

a. What is the wavelength of the wire wave been produced?

b. What is the frequency of this wave?

c. What is the speed of this wave?

a. Wavelength of the wire wave been produced = 20m

b. Frequency of this wave = 0.5Hz

c. Speed of this wave = 10m/s

Explanation:

a. Wavelength of the wire wave been produced is calculated as

2 × L

Where L is the length of the wire

Wavelength = 2 × 10m

Wavelength = 20m

b. Frequency of this wave can be calculated as:

1÷T

Where T = period = 2.0s

Frequency = 1÷2.0s

Frequency = 0.5Hz

c. Speed of this wave is calculated as

Wavelength × Frequency

Wavelength = 20m

Frequency = 0.5Hz

Speed of the wave = 20m × 0.5Hz

= 10m/s

there are no contact forces mentioned on the list of choices that you've provided.

can u provide the graph and if its not possible

then i can tell u the segment where the

average time interval starts degrading is the segment where the car is slowing down