푎x² + 푏x + 푐 = 0
where,
highest degree is 2 ,
a ≠ 0 ,
a, b, c are constant, and
푥 ∈ ℝ is a variable.
SummarySummary
KeypointsKeypoints NotesNotes
QUADRATIC EQUATIONQUADRATIC EQUATION
DEFINITION OF QUADRATIC EQUATION
Quadratic equation can be defined as a polynomial
equation of a second degree or the highest degree
of any variable is 2.
GENERAL FORM OF QUADRATIC EQUATION
A quadratic can be
represented as a
product of linear
expressions.
Factorization method
Completing the square
Quadratic formula
Methods of solving quadratic equation
SOR: SUM OF ROOTS
POR: PRODUCT OF
ROOTS
REMEMBER
- baca
SOR: - b/a
POR: c/a
TYPE OF ROOTS
Two different real roots
Two equal real roots
no real roots
FORM QUADRATIC EQ FROM GIVEN ROOTS
In quadratic equations, the graph of a quadratic function is a U-shaped
curve called a parabola. The vertex is the extreme point on the graph. A
quadratic equation has at most two solutions. If there is only one
solution, it is called a double root. If all the coefficients are real
numbers, then there are either two real solutions, one real double root,
or two complex solutions