Question:

C=(2a-b)/(a+d) solve for a?

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Okay I got a=2d/b... however I did not solve it the way the teacher had asked, so can you explain to me the way you would solve it? (P.s. my answer works, but It isn't neccesarily the right one, so it doesn't have to be the same answer).

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  1. c(a+d) = 2a - b

    ca + cd = 2a - b

    ca + cd - 2a = -b

    ca - 2a = -b - cd

    a(c-2) = -b-cd

    a =

    -b-cd

    -------

    c-2


  2. c = (2a - b)/(a + d)

    c(a + d) = 2a - b

    ca + cd = 2a - b

    ca - 2a = - cd - b

    a(c - 2) = - cd - b

    a = - (cd + b)/(c - 2)

    Answer: a = - (cd + b)/(c - 2)

  3. OK

    First, multiply both sides by a+d

    c(a+d) = 2a-b ; now expand

    ca + cd = 2a -b  ;now add b to both side

    ca + cd + b = 2a ; now subtract ca from both sides

    cd + b = 2a - ca ; now factor the right side

    cd + b = a(2-c) ; now divide by 2-c

    (cd + b)/(2-c) = a

    Hope that helps.

  4. set each set equal to zero

    2a - b = 0

    isolate the variable

    2a = b

    divide by 2

    a = 1/2 b

    then the other...

    a + d = 0

    isolate variable

    a = -d

    so a equals both -d and 1/2 b

  5. C=(2a-b)/(a+d)

    ac+cd=2a-b  Multiply both sides with (a+d)

    ac+cd+b=2a  Add b to both sides

    a=ac/2+cd/2+b/2  Divide both sides by 2

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