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  2. 5 days ago · To calculate the time it takes to travel to a specific star or galaxy using the space travel calculator, follow these steps: Choose the acceleration: the default mode is 1 g (gravitational field similar to Earth's). Enter the spaceship mass, excluding fuel.

  3. Choose Universe Model. Acceleration. Spaceship Mass. Distance. Aim. Journey Details. Time Passed. Maximum Velocity. Required Fuel Mass. Advanced mode. Calculate how long it would take to reach planets, stars, or galaxies, as well as fuel mass, velocity and more!

  4. Sep 9, 2022 · Created by Davide Borchia. Last updated: Sep 09, 2022. Table of contents: Traveling in space: an introduction. Before Einstein: non-relativistic space travel. How to calculate the travel time: speed of light as ultimate speed limit. Travel in a relativistic spaceship: calculations for time and speed.

  5. Combined effect of velocity and gravitational time dilation. Daily time dilation (gain or loss if negative) in microseconds as a function of (circular) orbit radius r = rs / re, where rs is satellite orbit radius and re is the equatorial Earth radius, calculated using the Schwarzschild metric.

  6. Mar 12, 2024 · Example 1: For an input parameter of x light-years and a spacecraft speed of y, the Space Travel Calculator estimates the journey time to be z years. Example 2: If the departure is from Earth (parameter x) to Mars (parameter y) at an ideal alignment, the calculator will output the optimal travel duration based on current propulsion technologies.

  7. Problem 203: Light Travel Times-Students determine the time it takes light to reach various objects in space. [Grade: 6-8| Topics: Scientific Notation; Multiplication; time = distance/speed.] [Click here]

  8. Lorentz factor. where and v is the relative velocity between two inertial frames . For two frames at rest, γ = 1, and increases with relative velocity between the two inertial frames. As the relative velocity approaches the speed of light, γ → ∞. Time dilation (different times t and t' at the same position x in same inertial frame)

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