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"Graphical" Vector Problem (What are they asking for?) |
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| Nov14-10, 04:14 PM | #1 |
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"Graphical" Vector Problem (What are they asking for?)
1. The problem statement, all variables and given/known data
Here is the problem statement. I honestly don't understand what it is they are asking for? Do they want actual numbers? Am I supposed to measure the lengths with a ruler or something? I know it's easy once I interpret the question correctly ![]() ![]() How would you interpret this one? |
| Nov14-10, 05:25 PM | #2 |
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Hey, that vector A in part (c) is bent. Must have a non-zero curl
![]() Yup, that's what I would do. Draw them carefully, construct the corresponding parallelograms and figure out the alpha and beta by measuring to scale things. "Trace" them certainly suggests that. |
| Nov14-10, 09:35 PM | #3 |
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Thanks LCKurtz! Don't quit your day job (assuming you have one!)!
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| Nov14-10, 09:50 PM | #4 |
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Mentor
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"Graphical" Vector Problem (What are they asking for?)
By "graphical means" they mean for you to extend the vectors A and B so that the lengthened vectors form two sides of a parallelogram whose diagonal is C. You'll need to find the lengths of A and B with a ruler so that you can determine the values of [itex]\alpha[/itex] and [itex]\beta[/itex] so that [itex]\alpha[/itex]A + [itex]\beta[/itex]B = C.
For example, if you have to double the lengths of A and B to form the parallelogram, then [itex]\alpha[/itex] = [itex]\beta[/itex] = 2. Your mileage may vary... |
| Nov15-10, 11:55 PM | #5 |
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I must be an idiot. I cannot see a way to extend or shorten A and B such that C becomes the diagonal of the parallelogram. My brain keeps making B the diagonal since it is more intuitive to me.
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| Nov16-10, 11:20 AM | #6 |
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Don't forget that your coefficients of A and/or B may be negative so you also have to consider the opposite of A or B when making your parallelogram.
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