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What's on the worksheet
- Solve each equation that has a product on one side and 0 on the other.(m + 8)(m - 15) = 0(6 - 5r)(r + 2) = 07v(3v - 1) = 0\left(x + \dfrac{1}{2}\right)(4x - 1) = 0-(2k + 5)^2 = 0
- Get 0 on one side, factor and solve each equation.x^2 + 3x - 28 = 0u^2 - 13u + 42 = 05d^2 = -30d3x^2 - 10x - 8 = 012y^2 + 5y - 2 = 0
- Rearrange each equation so one side is 0, then solve and check.2x(x - 3) = x - 3(n + 2)^2 = 5n + 16\dfrac{1}{2}a^2 - a = 12(3p - 1)(p + 2) = (p + 2)(p + 5)
- Check Jin's answers and find the mistake in solving a product equal to 8.
- Explain why x equals 4 is always a solution, then find the value of k for a condition.
- Find b from a known x-intercept, then find the other crossing point.
- Frozen sample warming test: find when the temperature is zero.
- Find three consecutive even whole numbers that are the sides of a right triangle.
- Hannah's chess club tournament: use the number of games to find how many players there are.
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The free lesson teaches it with worked examples and practice problems.
Solving quadratics by factoring: the lesson ›More Chapter 11 worksheets: Solving quadratic equations
- 11.1Solving quadratics by factoring
- 11.2Solving quadratics with square roots
- 11.3Completing the square
- 11.4Completing the square, leading coefficient not one
- 11.5Vertex form: reading, converting and graphing
- 11.6Factored form
- 11.7Reading a quadratic in its three forms
- 11.8Deriving the quadratic formula
- 11.9Using the quadratic formula
- 11.10The discriminant and the number of real solutions
- 11.11Maximum, minimum and projectile problems
- 11.12Systems with a curve