How Long Does It Take for a Rocket to Return After Stopping Its Initial Ascent?

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In summary: You're not even answering the question. The question is asking for the total time from the end of the initial acceleration to when the rocket hits the ground.
  • #1
Physicsnoob90
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Homework Statement


A model rocket takes off from ground level accelerating upward at a = 3.0 g. This upward acceleration lasts for a time τ = 15 s. Afterward the rocket continues upward, eventually stops rising, then falls back to the ground.
How much time passes from the initial upward acceleration stopping to the rocket returning to the ground?

Homework Equations


constant acceleration

The Attempt at a Solution


i broke them down to two different moments (1. during the blast off, 2. when it comes back down.)

moment 1: let t = τ , vf = aτ , ∆y = 1/2 aτ^2

moment 2 : 1) ∆y = vot + 1/2at^2
aτ^2 = aτ - 1/2gt^2
 
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  • #2
Physicsnoob90 said:

Homework Statement


A model rocket takes off from ground level accelerating upward at a = 3.0 g. This upward acceleration lasts for a time τ = 15 s. Afterward the rocket continues upward, eventually stops rising, then falls back to the ground.
How much time passes from the initial upward acceleration stopping to the rocket returning to the ground?

Homework Equations


constant acceleration

The Attempt at a Solution


i broke them down to two different moments (1. during the blast off, 2. when it comes back down.)

moment 1: let t = τ , vf = aτ , ∆y = 1/2 aτ^2

moment 2 : 1) ∆y = vot + 1/2at^2
aτ^2 = aτ - 1/2gt^2
And?

The "attempt at a solution" means, you know, actually working out the solution, not just throwing a few equations out at random.
 

1. How do you calculate the time it takes for a rocket to reach a specific destination?

The time it takes for a rocket to reach a specific destination is calculated using the distance formula, which is distance = rate x time. In this case, the distance is the distance between the starting point and the destination, and the rate is the speed of the rocket. By rearranging the formula, we can calculate the time as time = distance / rate.

2. What factors affect the time it takes for a rocket to reach its destination?

The time it takes for a rocket to reach its destination can be affected by several factors, including the distance to the destination, the speed and acceleration of the rocket, atmospheric conditions, and any obstacles or gravitational forces along the way. The type of fuel used and the efficiency of the rocket's engine can also play a role in the overall time of the journey.

3. Can the time of a rocket's journey be predicted accurately?

While we can make calculations and estimations based on known factors, the exact time of a rocket's journey cannot be predicted with complete accuracy. There are many variables and unforeseen circumstances that can affect the time, such as changes in weather conditions or technical malfunctions. However, with advanced technology and precise measurements, we can make very accurate predictions.

4. How does the rotation of the Earth affect the time of a rocket's journey?

The rotation of the Earth can affect the time of a rocket's journey in several ways. First, the rotation of the Earth creates a natural force that can be used to propel rockets into orbit, which saves time and fuel. Additionally, the rotation of the Earth can also affect the trajectory and speed of the rocket, which can impact the overall time of the journey. However, with advanced navigation systems and precise calculations, the rotation of the Earth can also be used to optimize the time of a rocket's journey.

5. How do scientists account for the time it takes for a rocket to travel in space?

When calculating the time it takes for a rocket to travel in space, scientists must consider the speed of light and the distance between the rocket and its destination. This is because the speed of light is the fastest known speed, and any distance beyond our solar system would require significant time for the light to reach us. Therefore, scientists use advanced technology and mathematical models to estimate the time it takes for a rocket to travel in space, taking into account the speed of light and the distance to its destination.

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