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General
Mathematics
Representation of
Functions
Functions
Functions
•Domain – it is the set of all the variables of the
first coordinates (also called as the x).
•Range - it is the set of all the variables of the
second coordinates (also called as the y).
Functions
It is a relation in which element of the domain (x)
corresponds to exactly one element of the range
(y).
Ordered Pairs
It is a pair of numbers or coordinates arranged
according to their position in the number line. They
are usually enclosed with a parentheses.
Ex: (-1,3), (1,5), (3,7)
How will you know if a
given expression or
equation is a Function?
Vertical Line Test
It is a method to test if the given relation is really a
function by using an imaginary vertical line. If the
graph touches the vertical line on 1 point, it is a
function. But if it touches the graph on 2 or more
points, it is not a function.
Seatwork:
Carefully examine the image of the graph that will be
presented. Tell whether it is a graph of a function or not.
Use the Vertical Line Test as a guide.
Seatwork:
1.) 𝑦 = 𝑥3
Seatwork:
2.) f x = 3𝑥 − 4
Seatwork:
3.) 𝑦2
= 4𝑥 − 2
Types of Functions
(according to its
degree)
Linear Function
It is a type of function that its highest exponent is
equal to 1.
Quadratic Function
It is a type of function that its highest exponent is
equal to 2.
Parabola – name of the graph of the quadratic
function
Cubic Function
It is a type of function that its highest exponent is
equal to 3.
Example of a Cubic
Functionf(x) = 𝑥3
− 5𝑥2
+ 7
Piecewise and
Absolute Value
Functions
Piecewise Function
It is a type of function that are defined by multiple
sub-functions, and each sub-function applying to a
certain interval of the main function’s domain.
Example of Piecewise
Function
𝑓 𝑥 =
−𝑥 + 3 𝑖𝑓 𝑥 < 0
3𝑥 − 3 𝑖𝑓 𝑥 > 0
Absolute Value Function
It is a type of function that are enclosed to an
absolute value sign. The vertex of the graph is
usually 0.
Example of an Absolute Value
Function
f(x) = 2𝑥

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