2. Given the following equations: Show the LHS corresponds to the general quadratic equation ax2+bx+c by establishing i
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2. Given the following equations: Show the LHS corresponds to the general quadratic equation ax2+bx+c by establishing i
2. Given the following equations: Show the LHS corresponds to the general quadratic equation ax2+bx+c by establishing i ) a,b and c. ii) Then find two factors of c that sum to b and show the calculations. iii) If a=1 then the factored form of ax2+bx+c can be written (x+…)(+−), where the blank spaces are the factors of c that satisfied ii. Use this fact to get the RHS of the equation. a) x2+9x−36=(x−3)(x+12) b) x2−2x−63=(x−9)(x+7) c) x2+3x−54=(x+9)(x−6) d) x2−x−56=(x−8)(x+7)
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