Recent content by niceboar

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    Multistep combinational problem (binomial expansion)

    doesn't seem like it'd be right either looking at the answers 30C25 -> choose any 25 of the 30 25C4 -> all combinations of the 4 in the group of 25 so would it be 30C25 - 25C4? This isn't exactly an answer but there is 30C25 - 26C4 and 30C25 - 26C25 30C25 -> choose any 25 30-4 = 26 so 26C4...
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    Multistep combinational problem (binomial expansion)

    oh would I do 29C24 + 28C23 + 27C22 + 26C21?
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    Multistep combinational problem (binomial expansion)

    so part 2 of this problem is of the 25 how many groups have at least 1 calculator that needs to be recharged so I need 1 out of the 25 + 2/25 etc so 25C1 * 30C24 + 25C2 * 30C23 + 25C3 * 30C22 + 25C4 * 30C21 ? since I'd choose 1 out of 25 to be broken then choose the remaining 24 to be OK...
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    Multistep combinational problem (binomial expansion)

    26C5 should equal 26C21 although looking at it that way seems more confusing
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    Multistep combinational problem (binomial expansion)

    so 21 blank slots 4 are accounted for already (or the combination doesn't count) in the 25 so I would need to choose 21 calculators from 26 leftover? 26C21? Thank you.
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    Find the Value os Cos Vectors

    the angle should be about 61 degrees you can graph it to verify on a graphing system if you want
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    Find the Value os Cos Vectors

    -1*1 + -1*2 + 1*1 = -1 + -2 + 1 = -2
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    Find the Value os Cos Vectors

    PQ dot PR = |PR| |PQ| cos theta (PQ dot PR) / (|PR| |PQ|) = cos theta should be right post what you got for PQ dot PR and the magnitudes
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    Multistep combinational problem (binomial expansion)

    Homework Statement There are 30 calculators and a teacher selects a group of 25 of them. 4 of them need to be recharged. How many samples of the 25 calculators contain all 4 of the calculators that need to be recharged a. 30C4 b. 25C4 c. 30C25 d. 26C21 e. none Homework Equations nCr...
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    Engineering Rth of Norton's Theorem for circuit analysis

    Yeah I'll try it out next homework problem
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    Engineering Rth of Norton's Theorem for circuit analysis

    Yeah I didn't really see how you could get around that. So it's just to use KVL?
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    Engineering Rth of Norton's Theorem for circuit analysis

    Okay makes sense. Why not just use diffeq?
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    Engineering Rth of Norton's Theorem for circuit analysis

    i(t) is discontinuous, you can't integrate it. Or at least I don't know of a way. It's discontinuous since dv/dt at the flip of the switch goes positive to negative or vice versa.
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