Dividing Monomials Lesson Slides: 2 Slides

2 Slides • 5 Questions

1

Dividing Monomials (Quotient Rule)

2

Quotient Rule

Divide coefficients
Subtract Exponents
Example:
$\left(\frac{x^5}{x^3}\right)=\ x^{5-3}=x^2$
Ex: $\left(\frac{x^{10}y^7z^3}{x^2y^4z^2}\right)=x^{\left(10-2\right)}y^{\left(7-4\right)}z^{\left(3-2\right)}=x^8y^3z$
Ex: $\left(\frac{36c^2d^5}{4c^2d^3}\right)=\left(\frac{36}{4}\right)\left(c^{2-2}\right)\left(d^{5-3}\right)=9d^2$

3

Multiple Choice

Using the quotient rule, what operation do we do to combine exponents

1

Add

2

Subtract

3

Divide

4

Multiply

4

Multiple Choice

$\left(\frac{x^7}{x^5}\right)$ =?

1

2x

2

$x^{12}$

3

$x^2$

4

x

5

Multiple Choice

$\left(\frac{p^7q^{16}}{p^4q^{12}}\right)$ =?

1

$p^4q^3$

2

11p+28q

3

$p^3q^4$

4

$pq$

6

Multiple Choice

$\left(\frac{14r^2s^2}{7rs}\right)$ =?

1

2

$2r^2s^2$

3

$7rs$

4

2rs

7

Multiple Choice

$\left(-\frac{36c^2d^5}{4c^2d^3}\right)$

1

$-9d^2$

2

9cd

3

$-4c^2d$

4

$-12cd^2$

Dividing Monomials (Quotient Rule)

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