
(a)
To state:
The properties of the algebraically equation.
(a)

Explanation of Solution
Given:
The algebraic equation:
Concept used:
Commutative property of addition and multiplication:
Calculation:
Commutative property:-The commutative property of addition.
That is two numbers are being added, their order can be changed without affecting the sum.
Counter example :-
The commutative property of multiplication.
That is two numbers are being multiplied, their order can be changed without affecting the product.
Counter example :-
Definition of algebraic equation: an algebraic equation or polynomial equation is an of the form
An algebraic equation is univariate which means that it involve only one variable.
(b)
To state:
The properties of the graphically equation.
(b)

Explanation of Solution
Given:
The associative property:
Concept used:
Associative property of addition and multiplication:
Calculation:
Associative property:-The associative property of addition.
That is three numbers are being added, their order can be changed without affecting the sum.
Counter example :-
The associative property of multiplication.
That is three numbers are being multiplied, their order can be changed without affecting the product.
Counter example :-
Definition of geometrically equation :in graph theory , graph equation are equations in which the unkown are graphs.
To graph the equation of a line we plot at least two points whose coordinates satisfy the equation and then connect the points with a line.
Chapter 1 Solutions
Precalculus - A Custom Text for UNLV
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