Recent content by teetar

  1. teetar

    Determining phase shift of two frequencies

    Thanks for the help! I definitely need to spend more time studying waves. If anyone passes by this thread and knows of any good resources, could you reply to me with them, or PM me them? I looked all over Google trying to answer this question and didn't find many relevant sources.
  2. teetar

    Determining phase shift of two frequencies

    So, is it as simple as saying that the waves are completely out of shift when 10,000πt - 8,000πt = π, meaning that t = 1/2,000? I must be oversimplifying this without fully understanding the fundamental ideas behind it. Am I evaluating the change in the cosine equal to π rads (cos(10,000πt) -...
  3. teetar

    Determining phase shift of two frequencies

    Homework Statement I'm given two frequencies: 4,000 Hz, and 5,000 Hz. They are completely in-shift at time ##t=0##. I am to find the time it takes them to get completely out of phase. Homework Equations The Attempt at a Solution I've not gotten waves very well thus far in physics. My teacher...
  4. teetar

    Solving trigonometric equation of a sum of unknowns

    OHH okay, I was skipping over a pretty fundamental idea there, but I think I get it now. Makes my question, about why we know it's a right triangle, seem pretty silly now. Thanks for all the input in helping me find the answer, everyone!
  5. teetar

    Solving trigonometric equation of a sum of unknowns

    Thanks a bunch for your response! First issue, I was so tired last night that I mixed up secant and cosecant. Correctly transforming secant into cosine (instead of sine) would let me use the sum-difference formula: \sin (x+y) = \sin (x)\cos (y) + \cos (x)\sin (y). I have values for \sin (x) and...
  6. teetar

    Solving trigonometric equation of a sum of unknowns

    Homework Statement \sin (x) = \frac{2}{3} and \sec (y) = \frac{5}{4}, where x and y lie between 0 and \frac{\pi}{2} evaluate \sin (x + y) Homework Equations Looked over some trig laws, don't think I saw anything that's too relevant. There \sec (x) = \frac{1}{\sin (x)} The Attempt at a...
  7. teetar

    Problem with conducting loop and magnetic field

    Homework Statement A rectangular conducting loop of wire is approximately half-way into a magnetic field B (out of the page) and is free to move. Suppose the magnetic field B begins to increase rapidly in strength. What happens to the loop? Homework Equations Not sure which ones are relevant...
  8. teetar

    B Absolute Value Inequalities: Solving for x

    If the last image were correct, you could just solve it with the nominator equivalent to zero, and even if it weren't, you could still multiply through by the denominator leaving the nominator less than or equal to 0, right? Assuming what I said is correct, then it shouldn't be too difficult to...
  9. teetar

    Law of Conservation of Energy of a wind turbine

    Don't take my word for these, but consider that in a real life situation for 1, there would be friction in the moving turbine, and in situation 2 the energy that is moving them down the slope is coming from somewhere. I don't answer often, so hopefully I've not given too little or too much...
  10. teetar

    How to prove b^2 > 24c for a cubic with 1 max/1 min

    Sorry I'm not replying until now, been busy. Thanks! Guess I just needed to clear my head, now it makes sense. I appreciate the help! Thanks a bunch! I don't know why I missed this the entire time, but it is indeed the solution. Of course, due to my organization on paper, I put b in instead of...
  11. teetar

    How to prove b^2 > 24c for a cubic with 1 max/1 min

    You must solve for 0 = 24x^2 + 2bx + c, right? How do I get an inequality out of that?
  12. teetar

    How to prove b^2 > 24c for a cubic with 1 max/1 min

    I could get the gradient of the tangent from the first derivative \frac{dy}{dx} = m = 24x^2 + 2bx + c, and I believe the equation of the line would then be y - y_1 = m(x - x_1), right? Sorry, I'm not picking up on where to go next.
  13. teetar

    How to prove b^2 > 24c for a cubic with 1 max/1 min

    Homework Statement The cubic curve y = 8x^3 + bx^2 + cx + d has two distinct points P and Q, where the gradient is zero. Show that b^2 > 24c Homework Equations None that I can think of. The Attempt at a Solution There's two distinct points where the gradient is zero, since it's third degree...
  14. teetar

    Need help w/ understanding electric potential

    Thanks, I was able to figure it out! Once I recalled electrons were negative (maybe I shouldn't be doing this so late at night) the numbers made significantly more sense. I wrote up my original post a little hastily, but I do typically put in units. I was able to solve it using total energy...
  15. teetar

    Need help w/ understanding electric potential

    Homework Statement An electron moves from a point in space where the potential is 100 V to another point where the potential is 200 V. If it started from rest, what is its speed at the end of the trip? Homework Equations I'm not sure what's relevant and what's irrelevant at this point. The...
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