Math 50 3.6 – Introduction to Factoring 1. 2 Dividing Monomials.
-
Upload
shannon-valentine-chambers -
Category
Documents
-
view
222 -
download
0
Transcript of Math 50 3.6 – Introduction to Factoring 1. 2 Dividing Monomials.
2
Since , we know that .
In general, ________________ the exponents when dividing exponential factors with same base.
So, for ,
Dividing Monomials
3
Since , we know that .
In general, ________________ the exponents when dividing exponential factors with same base.
So, for ,
Dividing Monomials
4
Since , we know that .
In general, ________________ the exponents when dividing exponential factors with same base.
So, for ,
Dividing Monomials
subtract
5
Since , we know that .
In general, ________________ the exponents when dividing exponential factors with same base.
So, for ,
Dividing Monomials
subtract
6
Since , we know that .
In general, ________________ the exponents when dividing exponential factors with same base.
So, for ,
Dividing Monomials
subtract
Ex 1.Divide:
7
Since , we know that .
In general, ________________ the exponents when dividing exponential factors with same base.
So, for ,
Dividing Monomials
subtract
Ex 1.Divide:
22
To divide monomials with same variable:1. ___________ coefficients.2. _____________ exponents of variables (top exponent minus bottom exponent). Ex 4.Divide: Ex 5.Divide:
Dividing Monomials
23
To divide monomials with same variable:1. ___________ coefficients.2. _____________ exponents of variables (top exponent minus bottom exponent). Ex 4.Divide: Ex 5.Divide:
Dividing Monomials
Divide
24
To divide monomials with same variable:1. ___________ coefficients.2. _____________ exponents of variables (top exponent minus bottom exponent). Ex 4.Divide: Ex 5.Divide:
Dividing Monomials
DivideSubtract
25
To divide monomials with same variable:1. ___________ coefficients.2. _____________ exponents of variables (top exponent minus bottom exponent). Ex 4.Divide: Ex 5.Divide:
Dividing Monomials
DivideSubtract
147 6−2
26
To divide monomials with same variable:1. ___________ coefficients.2. _____________ exponents of variables (top exponent minus bottom exponent). Ex 4.Divide: Ex 5.Divide:
Dividing Monomials
DivideSubtract
147 6−2
13−132−4
27
Since ,we know that .
If we wanted to divide by (without knowing the answer), we could divide each term by . It would look like this:
In general, to divide a polynomial by a monomial, divide each term by the monomial.
Divide Polynomial by Monomial
28
Since ,we know that .
If we wanted to divide by (without knowing the answer), we could divide each term by . It would look like this:
In general, to divide a polynomial by a monomial, divide each term by the monomial.
Divide Polynomial by Monomial
29
Since ,we know that .
If we wanted to divide by (without knowing the answer), we could divide each term by . It would look like this:
In general, to divide a polynomial by a monomial, divide each term by the monomial.
Divide Polynomial by Monomial
30
Since ,we know that .
If we wanted to divide by (without knowing the answer), we could divide each term by . It would look like this:
In general, to divide a polynomial by a monomial, divide each term by the monomial.
Divide Polynomial by Monomial
33
When a number or expression is written as product of factors it is in __________________.
ex: is factored form for
34
When a number or expression is written as product of factors it is in __________________.
ex: is factored form for
factored form
35
When a number or expression is written as product of factors it is in __________________.
ex: is factored form for
factored form
36
1. Find GCF of terms of polynomial.2. Rewrite polynomial like this:
3. Divide inside the parentheses.
How to factor monomial GCF out of a polynomial