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The steps to derive the quadratic formula are shown below: Step 1 ax2 + bx + c = 0 Step 2 ax2 + bx = − c Step 3 x2 + b over a times x equals negative c over a Step 4 Provide the next step to derive the quadratic formula.
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By step 3, the equation reads: \[x^2 + \dfrac{b}{a}x = -\dfrac{c}{a},\qquad\textrm{with } a \neq 0.\] In order to derive the quadratic formula, one should now complete the square. That means we should add a suitable term to both sides of the equation so as to use the write the LHS under the form of the square of a binomial, using: \[(y+z)^2 = y^2 + 2yz + z^2.\] Can you see what term does just that? \(\ddot{\smile}\)
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