Question:

Year 10 maths problem ?

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-x(squared) +6x +2=0?

what is x? thanks. also please show working out

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  1.    ax²+bx+c=0

    where

       a=-1

       b=6

       c=2

    x = [-b ± √(b²-4ac)] / (2a)

       = [-(6) ± √((6)² - 4(-1)(2))] / 2(-1)

       = [-6 ± √(44)] / -2

       = [-6 ± 2√11] / -2

       = -3 ± √(11)

       = 3 ± 3.317

    x₁ = 3 + 3.317 = 6.317

    x₂ = 3 - 3.317 = -0.317


  2. -x^2 + 6x + 2 = 0

    (multiply by -1)

    x^2 - 6x - 2 = 0

    At this point you'll need to use the quadratic formula to solve it.

    x = (6 +/- sqrt(36 +8))/2

    = (6 +/- sqrt(44))/2

    = 3 +/- sqrt(11)


  3. looks hard

  4. the equation is the same as

    x^2-6x - 2 = 0

    using quadratic formula

      x = 3 + sqrt. 11 & 3 - sqrt. 11

  5. I would use the quadratic formula x = [-b ± sqrt(b² - 4ac)]/(2a).  To use the quadratic formula, the equation must be in this form: ax² + bx + c = 0.

    a = -1, b = 6, c = 2

    x = [-6 ± sqrt(6² - (4 * -1 * 2)]/(2 * -1)

    x = [-6 ± sqrt(36 + 8)]/(-2)

    x = [-6 ± sqrt(44)]/(-2)

    x = [-6 ± sqrt(4 * 11)]/(-2)

    x = [-6 ± 2sqrt(11)]/(-2)

    x = (-6/-2) ± [2sqrt(11)]/-2

    x = 3 ± sqrt(11)

  6. Multiplying though by -1 gives

    x^2 - 6x - 2 = 0

    There's no way to factor this, since the only factors of 2 are 1 and 2, an there's no way to add or subtract 1 or 2 to get 6.  So use the quadratic formula or completing the square.

    Go here to learn about it:

    http://mathforum.org/library/drmath/view...

  7. the * is squared

    -x* + 6x +2= 0

    -x* +6x + (6/2)* = -2 + (6/2)*

    -x* + 6x + (3)* = 7

    (-x + 3)* = 7

    (-x + 3) = square root 7

    -x = -3 plus or minus square root 7

    then u could maybe put them over the minus and cancel it out?

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