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  1. Step 1 why is there only 1 "v" on the right? Step 2 how do I remove the square root from "1-v^2 / c^2?" And how does "v + xt" become positive? Is there a latex guide to this site? Do you know or have any idea where I can find examples of this difficulty of algebra to practice?
  2. I can't understand in step 1 how you get (gamma)x' and (gamma)t'. Doesn't the x' and t' start on the left side. I can either divide x' and t' from the left side or - from the left. Where did I go wrong? Formatting incorrect.
  3. I think I may have gotten x = -ct or something really similar. I just got confused because I don't know the value of x and t. What are the values of x and t?
  4. I am having trouble solving the equation could you show the steps? Also do you have any tips when solving equations like these?
  5. I drew the matrix as the image below. My biggest problem is I don't what to do next. I n the video it deals with a 4 by 3 matrix. I don't know how to apply Gauss elimination unless the matrix is 4 by 3. How do I apply it to different size matrices? I think I screwed up the matrix in this example. I used this video. https://www.youtube.com/watch?v=eYSASx8_nyg
  6. I don't know matrices but have been finding them quite easy to learn so far. What videos from the organic chemistry tutor should I watch to understand the video you linked. So far I have watched https://www.youtube.com/watch?v=yRwQ7A6jVLk https://www.youtube.com/watch?v=vzt9c7iWPxs Also what branch of math is matrices?
  7. Lily's car has a fuel efficiency of 88 liters per 100100100 kilometers. What is the fuel efficiency of Lily's car in kilometers per liter? My initial reaction is to go (8 L/ 100 km) (?km/?L). The question marks just represent some variables in algebra. I just seem to drawing a blank what the numbers are. It is probably pretty obvious. https://www.khanacademy.org/math/algebra/x2f8bb11595b61c86:working-units/x2f8bb11595b61c86:rate-conversion/v/dimensional-analysis-units-algebraically I am using the link above to learn about dimensional analysis.
  8. I don't know gauss elimination. What are the prerequisites to learn gaus elimination? If I know the requirements I could just look up a video.
  9. Consider the situation where we want to combine the space-time diagrams of Alice and Bob, where Bob is moving at a speed of 0.4c to the right (positive x direction). If we draw Alice’s x_A axis as horizontal and t_A axis as vertical, answer the following questions.(a) What is the equation, written in terms of x_A and t_A, that describes Bob's t_B axis (the world line where x_B = 0) on Alice’s diagram? a) What is the equation, written in terms of x_A and t_A, that describes Bob’s t_B axis (the world line where x_B = 0) on Alice’s diagram? I assume I want to change from Bob's frame to Alice's frame. Is this correct. here are the relevant equation. t' = y(t-vx/c^2) x' = y(x-vt) How do I transform from the equations t' to t equation? I.O.W I want the non primed time equation. If I made any mistakes in my assessment of the answer correct me. Thanks.
  10. I think I get it now. I am just going to the do the math. t = d/v. t = 20.5 if memory is correct. Since Bob is moving I perform the Lorentz transform for time. T = gamma(T' - (v/c^2)(x) Gamma is = 7.14 if memory serves correct. 20.5 year = 7.14 (T' - .99c/c^2)(20.3) = T = 7.14 (T' - 20.1) = T = 7.14( -20.1T' ) I think I made a mistake T' = gamma(T - (v/c^2)(x). The mistake x = 0. T = 7.14 (20.5 years) - .(99c/c^2)(0) = T = gamma (T') = T' = T / gamma = T' = 20.5 / 7.14 = 2.87 Is this correct? Any further questions I will ask.
  11. I think your comment and my comment state Bob always has to be stationary. Is this correct? Another member mentioned I should use rotate instead of twist. So since I rotate the graph XB = 0. X_B is different to 0 compared to the non rotated graph giving a value different then 0. Is this correct? Or are you stating something different?
  12. Let me clarify because my first situation was not explained well. Please refer to the picture from imgur. Find the time of Alice's clock when B reaches planet 2? Find the time of Bob's clock when B reaches planet 2? First question I think I understand . I just use d= vt t = d/v Second question. Shouldn't the time of B = A? But I know this is wrong because moving clocks tick slow. Why do I have to perform the Lorentz transform when from my picture it shows it as the same time but I know the Lorentz transform must be performed because Alice is moving. I think the answer is because I can only measure things in stationary frames and the Lorentz transform does this transform but also twists the graph . Since the graph is twisted during a Lorentz transform even if it is on the T_B axis T_B = 0 isn't 0. Is this correct? https://imgur.com/a/eWjTaT4 Should be X_A not X_B in Alice's frame.
  13. Let's say I am in Alice's frame.Alice is located on earth. A planet called planet 2 is located 20.3 Light years away. Bob is on a ship that starts on earth and is travelling at a constant velocity .99c. Ignore the acceleration of the ship to get .99c Alice and Bob's ship's clock reads 0 when they reach earth. Bob travels to the planet 2. Alice observers the time it takes for Bob to reach planet 2 using Alice's clock. What is this elapsed time? Is the Lorentz transform only used during switching frames? Let me define switching frames. I may have a mistake in my definition. Please correct me if I am wrong. In this example I have 2 frames Alice and Bob. Alice is stationary Bob is moving. I can calculate Bob's velocity in Alice's frame. I simply do t= d /v. 20.3 / .99c = 20.5 years. This gives me the elapsed time. If I wanted to know the time in Alice's frame. Here is where I get confused. I have a stationary frame. A moving frame I can switch between frames. When do I switch the stationary frame to become the moving frame, and the stationary frame becomes the moving frame? When do I stay in the same frame but use the moving frame or the stationary frame? What is the difference between the two previous questions? Thanks.
  14. These notes are from a class. How can this be wrong?
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