Exploring Pendulum's Shadow on C: V vs PHz

  • Thread starter Hippasos
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In summary: An FTL shadow could theoretically be used to transmit information FTL, but this would require that the shadow be created instantly and transported to its destination.
  • #1
Hippasos
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Let's experiment with:

A = a very distant source of light

B = pendulum at a given distance from the light source

C = a huge white wall

Let's suppose the pendulum vibrates at PHz.

Let's suppose the white wall is moving in the line of the light source and the pendulum at the very high speed of V.

Would the pendulum's shadow vibrate at the same speed (PHz) on the C regardless of V?

Thanks!
 
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  • #2
if the pendulum and light source are stationary and the wall is moving toward the pendulum then the answer is no.
 
  • #3
Would it be error then if we say:

If the wall is traveling at half light speed towards the light source and the light source is traveling also at half light speed towards the wall the pendulum's (pendulum stationary at the middle) shadow would vibrate at the speed of light?

What would happen to the shadow if both were traveling say like 55% of speed of light?

Thanks again!
 
  • #5
There is no conflict with relativity, since no actual particles are moving faster than light here, and an FTL shadow cannot be used to transmit information FTL.

Allow me to double check why. If someone is on the earth, and they speak to someone on the moon through a radio, that is approximately light speed communication. Now if I am flashing a laser dot on the moon, I can make the dot on the moon travel faster the light, but I am still not communicating faster then light, because it takes the time for the laser light to get to the moon before the effect is noticed, in this case, also at light speed.
 

Related to Exploring Pendulum's Shadow on C: V vs PHz

1. What is a pendulum and how does it work?

A pendulum is a weight suspended from a pivot point, allowing it to swing back and forth. It works due to the force of gravity and the principle of inertia, where an object in motion will stay in motion unless acted upon by an external force.

2. What is the significance of exploring the shadow of a pendulum on C: V vs PHz?

Exploring the shadow of a pendulum on C: V vs PHz allows scientists to study the relationship between the length of a pendulum and its period of oscillation, which can be used to make accurate time measurements. This can also help us understand the laws of motion and gravity.

3. How is the shadow of a pendulum on C: V vs PHz measured?

The shadow of a pendulum on C: V vs PHz is measured by recording the length of the pendulum and the time it takes to complete one full swing, also known as its period. This data is then plotted on a graph to observe the relationship between the two variables.

4. What is the ideal length of a pendulum on C: V vs PHz?

The ideal length of a pendulum on C: V vs PHz is approximately 9.8 meters, as this length corresponds to a period of one second. This is known as a "seconds pendulum" and is often used in timekeeping devices.

5. How does the shadow of a pendulum on C: V vs PHz change at different locations on Earth?

The shadow of a pendulum on C: V vs PHz may change at different locations on Earth due to variations in the strength of gravity. This is because the force of gravity is affected by factors such as altitude and the density of the Earth's crust. Additionally, the Earth's rotation can also affect the period of a pendulum.

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