Recent content by Breadsticks

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    What time interval between wave fronts in S and S'?

    Right, there would be length contraction but what about the distance the train has moved while the wave is moving?
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    What time interval between wave fronts in S and S'?

    Thanks for the reply. If the train was moving at a non-negligible fraction of the speed of light, I would then simply find where the waves meet to figure distance for each then use the above procedure with the modified distances?
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    What time interval between wave fronts in S and S'?

    Homework Statement 1-9: Assume the train is 1.0km long as measured by the observer at C' and is moving at 150km/h. What time interval between the arrival of the wave fronts at C' is measured by the observer at C in S? [/B]Homework EquationsThe Attempt at a Solution The solution from the...
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    Shouldn't these equations produce the same result?

    Homework Statement If a pilot accelerates at more than 4g, he begins to “gray out” but doesn’t completely lose consciousness. (a) Assuming constant acceleration, what is the shortest time that a jet pilot starting from rest can take to reach Mach 4 (four times the speed of sound) without...
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    Calculating Time in Air for a Vertically Thrown Ball

    V0 is the initial velocity for the entire movement. Although the ball's velocity will be -96 when Δy=0, it's not the velocity that is needed for the equation. Just to be clear, it takes 6 seconds for the ball to reach max height and fall back down to the level it was thrown at. Then it takes...
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    Calculating Time in Air for a Vertically Thrown Ball

    Δy=V0t+1/2at2 Using displacement and not the total distance traveled, -80 feet= (96 feet/s)t+(1/2)(-32.17 feet/s2)t2 Solve for t, t= -0.74 s and t=6.7 s. A negative time isn't possible so t=6.7s is the right answer.
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    Calculating Time in Air for a Vertically Thrown Ball

    The shape of the ball's trajectory is a parabola. The ball initially moves upwards then it comes back down. When the ball has fallen back to the level that it was thrown at, Δy=0. If we put this into the equation, then you will get 6 seconds, like you calculated. However, the ball keeps moving...
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    Angular acceleration of a tire....not sure how to find radius

    I don't understand. Isn't the definition that rev=2π?
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    Angular acceleration of a tire....not sure how to find radius

    Homework Statement :[/B] Your car tire is rotating at 3.5 rev/s when suddenly you press down hard on the accelerator. After traveling 200 m, the tire’s rotation has increased to 6.0 rev/s. What was the tire’s angular acceleration? Give your answer in rad/s2. Homework Equations :[/B]...
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    Help with max rocket height. Heights differ with methods.

    Homework Statement A 200 kg weather rocket is loaded with 100 kg of fuel and fired straight up. It accelerates upward at 30 m/s^2 for 30s, then runs out of fuel. Ignore any air resistance effects. What is the rocket’s maximum altitude? Homework Equations Δx=V0t+(1/2)at2 V=V0+at 2aΔx=V2-V02...
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    Two ropes in a vertical plane.... sin(theta) or cos(theta)?

    Okay, thank you. One more question, in this problem's case, the expression for the x-component would be magnitude*tan(theta), right?
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    Two ropes in a vertical plane.... sin(theta) or cos(theta)?

    I must've mistyped on my calculator because I did cos(47)/-cos(133) and got 2. Calculator memory is cleared so I'm not sure what I really typed in. So using the correct substitution, that the magnitudes are equal, I got the right answer. Thank you so much everyone, you've been really helpful...
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    Two ropes in a vertical plane.... sin(theta) or cos(theta)?

    Okay. Is there a way to make it work using x-component=magnitude*cos(theta) and y-component=magnitude*sin(theta) if I use two different angles (47 and 133)? I had A use an angle of 133 and B use 47. Then since they cancel each other out, I did magnitude(A)cos(theta)= -magnitude(B)cos(theta) and...
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    Two ropes in a vertical plane.... sin(theta) or cos(theta)?

    Ah, so I rotate the x,y axis by 90 degrees and I'm left with cos(theta). If I wanted to keep the x,y axis in the traditional location, is there an easy way to modify the equation?
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