Question:

I need a little help with this math problem?

by Guest44924  |  earlier

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Trying to solve this problem but can't quite seem to get it

q^-2 – r^-2/q^-1 –r^-1

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14 ANSWERS


  1. charge and radius perhaps.... just = -q + r .....


  2. you want to simplify this expression?

    you need to use brackets too in order for us to help you solve it correctly:

    do you mean (q^-2 - r^-2) / (q^-1 - r^-1)

    or

    q^-2 - (r^-2/q^-1) - r^-1

    ?

  3. q^-3 / r^-3 ?

  4. zxc

  5. But what do you want done with it? solve it means there should be an " = " sign with something on the other side. Like " = 0"

  6. This is reading it as:

    (q^-2 – r^-2)/(q^-1 –r^-1)

    It MIGHT be:

    q^-1 – r^-1

    It's a guess, but I assume that you just cancel out.

  7. hmm, i think it's just on the index laws....what does the slash mean..that's the part i don't get, maybe this will help...

    basic index rules-

    a^b x a^c = a^b+c

    eg/ 2^3 + 2^5= 2^8

    next index law-

    a^b/a^c = a^b-c

    i just got that the slash was a fraction, i am thinking that you just need to simplify...

    would q^-1 - r^-1  be the correct answer?

  8. the answer is q^-1 - r^-1. You change the signs of the exponents on the bottom and add them to the exponents on top. -2 + 1 = -1.

  9. q^-2 – r^-2/q^-1 –r^-1 = a very confused me  

  10. (q^-2 – r^-2) / (q^-1 –r^-1)

    = [(r^2 - q^2) / (qr)^2] / [(r - q) / qr]

    = qr(r^2 - q^2) / (r - q)(qr)^2

    = (r + q) / qr

    = 1/q + 1/r

    = q^(-1) + r^(-1)

  11. No idea

  12. If this is an equation, it needs two sides. So, I'll assume the one you gave above became like this:

    (q^2 -r^2)/(q^1-r^1)=0

    <=> (q-r)*(q+r)/(q-r)=0 (q is different from r)

    <=>q=-r

    (Not a teacher! )

  13. this is not a problem

    I think this is what you mean

    [q^-2 – r^-2]/[q^-1 –r^-1}

    let p = q^-1 & v= r^-1

    (p^2-v^2)/(p-v) = (p+v )(p-v)/(p-v) = p+ v if p<>v

    so  q^-2 – r^-2/q^-1 –r^-1 = 1/q + 1/r  q <>r

    = (r+q)/qr

  14. I think the answer is Q, but I have not done this in awhile.

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