HOME
algebra 2 exponential functions 4
powers 3
linear equations 7
simple trinomials products binomials 4
adding fractions unlike denominators 1
laws exponents dividing monomials 1
solving equations 15
multiplying polynomials 7
multiplying dividing rational expressions 4
algebra 2 solving systems linear inequalities 3
mixed numbers notation 1
linear equations inequalities one variable 1
quadratic formula 3
fractions decimals 2
algebra 2 graphing logarithmic functions 1
multiplying numbers 13
fractions 11
solving systems equations two lines 3
algebra 2 solving nonlinear equations factoring 4
solving linear systems equations elimination 1
addition method 3
rationalizing denominators 3
simplifying complex fractions 10
factoring trinomials 16
linear relations equations 1
polynomials 3
axis symmetry vertices parabolas 2
equations quadratic form 1
polynomial equations 3
subtracting reverses 1
non linear equations 1
exponents order operations 1
factoring trinomials grouping 4
factoring trinomials 7
distance formula 3
algebra 2 invariants under rotation 1
multiplying dividing monomials 2
algebra 2 solving system three linear equations elimination 1
multiplying numbers 14
algebra 2 powers i 1
solving quadratic polynomial equations 1
slope intercept form equation lines 1
equations lines point slope 2
square roots 2
integral exponents 1
algebra 2 adding subtracting functions 3
product rule radicals 1
solving compound linear inequalities 3
axis symmetry vertices parabolas 1
multiplying rational expressions 3
reducing rational expressions 2
properties negative exponents 1
fractions 6
numbers factors reducing fractions lowest terms 1
solving quadratic equations 6
factoring completely general quadratic trinomials 2
solving formulas variables 1
factoring polynomials 8
decimal numbers fractions 1
multiplication properties exponents 1
multiplying fractions 5
multiplying numbers 12
adding subtracting rational expressions different denominators 5

Multiplication Properties of Exponents

Multiplication Properties of Exponents

1. Property One for exponents: If r and s are any two whole numbers and a is an integer, then it is true that:

ar •as = ar +s

2. Property Two for exponents: If r and s are any two whole numbers and a is an integer, then it is true that:

( ar )s = ars

3. Property Three for exponents: If r is a whole number and a and b are integers, then it is true that:  (ab )r = ar br

4. Simplifying using more than one property: Use the order of operations agreement and the three multiplication properties of exponents to simplify.

   


script generation took $diff s "; ?>