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SK SABBIR ALI
NORTH WESTERN UNIVERSITY
BANGLADESH
Quadratic equation is in the form
Where
a, b, & c = real-number constants
a & b = numerical coefficient or
simply coefficients
a = coefficient of x2
b = coefficient of x
c = constant term or simply constant
a cannot be equal to zero while either b or
c can be zero
Quadratic equation
Quadratic equation
Steps for Solving Quadratic Equations by Factoring
1. Write the equation in standard form:
2. Factor completely.
3. Apply the Zero Product Rule , by setting each factor containing a variable to zero. If ab = 0,
then a = 0 or b = 0.
4. Solve the linear equations in step 3.
5. Check.
Note: Most quadratic equations have 2 solutions . The 2 solutions correspond to the x-
intercepts of the graph of a quadratic function.
Examples of Quadratic Equation
Examples of Quadratic Equation
Examples of Quadratic Equation

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Solving Quadratic Equations

  • 1. WELCOME SK SABBIR ALI NORTH WESTERN UNIVERSITY BANGLADESH
  • 2. Quadratic equation is in the form Where a, b, & c = real-number constants a & b = numerical coefficient or simply coefficients a = coefficient of x2 b = coefficient of x c = constant term or simply constant a cannot be equal to zero while either b or c can be zero
  • 5. Steps for Solving Quadratic Equations by Factoring 1. Write the equation in standard form: 2. Factor completely. 3. Apply the Zero Product Rule , by setting each factor containing a variable to zero. If ab = 0, then a = 0 or b = 0. 4. Solve the linear equations in step 3. 5. Check. Note: Most quadratic equations have 2 solutions . The 2 solutions correspond to the x- intercepts of the graph of a quadratic function.