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Update Quadratic Equations.md
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@ -78,10 +78,6 @@ $`4w^2 + 30w = 54`$
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$`2w^2 + 15w - 27 = 0`$
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$`2w^2 + 15w - 27 = 0`$
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$`2 \quad \quad -3`$
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$`1 \quad \quad 9`$
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$`(2w-3)(w+9) = 0`$
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$`(2w-3)(w+9) = 0`$
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$`w = \dfrac{3}{2}, -9`$
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$`w = \dfrac{3}{2}, -9`$
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@ -118,10 +114,6 @@ Use discriminant, where $`D = b^2 - 4ac`$.
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$`y = 12x^2 - 5x - 2`$
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$`y = 12x^2 - 5x - 2`$
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$`3 \quad \quad -2`$
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$`4 \quad \quad 1`$
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$`y = (3x-2)(4x+1)`$
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$`y = (3x-2)(4x+1)`$
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$`\therefore`$ The $`x`$-intercepts are at $`\dfrac{2}{3}, \dfrac{-1}{4}`$
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$`\therefore`$ The $`x`$-intercepts are at $`\dfrac{2}{3}, \dfrac{-1}{4}`$
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@ -192,7 +184,7 @@ $`t = \dfrac{12.8 \pm \sqrt{151.04}}{6.4}`$
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$`\because t \ge 0`$
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$`\because t \ge 0`$
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$`\therefore t = \dfrac{12.8 \pm sqrt{151.04}}{6.4}`$
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$`\therefore t = \dfrac{12.8 \pm \sqrt{151.04}}{6.4}`$
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$`\therefore t \approx 3.9`$
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$`\therefore t \approx 3.9`$
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@ -206,10 +198,6 @@ $`16t^2 - 96t + 128 = 0`$
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$`t^2 - 6t + 8 = 0`$
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$`t^2 - 6t + 8 = 0`$
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$`1 \quad \quad -2`$
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$`1 \quad \quad -4`$
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$`(t-2)(t-4)`$, at seconds $`2`$ and $`4`$, the rocket reaches $`128m`$.
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$`(t-2)(t-4)`$, at seconds $`2`$ and $`4`$, the rocket reaches $`128m`$.
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