Download presentation

1
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable

2
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “x” :

3
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “x” : No factoring needed so set denominator = 0 and solve.

4
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “x” : No factoring needed so set denominator = 0 and solve. Answer

5
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “m” :

6
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “m” : No factoring needed so set denominator = 0 and solve.

7
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “m” : No factoring needed so set denominator = 0 and solve. Answer

8
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “a” :

9
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “a” : No factoring needed so set denominator = 0 and solve. There is a short cut for denominators like The answer is

10
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “a” : In this case c = 2 and d = 9 There is a short cut for denominators like The answer is

11
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “a” : In this case c = 2 and d = 9 There is a short cut for denominators like The answer is Answer

12
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “x” :

13
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “x” : Factored denominator

14
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “x” : Set each expression = 0 and solve…

15
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “y” :

16
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “y” : Factored denominator

17
**Rational Expressions – Restrictions**

When working with rational expressions, we must remember that it is not possible to divide by zero. So we will identify / define values that are “NON-PERMISSIBLE “. Steps : Factor completely ( if needed ) 2. Set your denominator = 0 and solve for your variable Example : Find the non-permissible replacement for “y” :

Similar presentations

OK

10.6 Solving Rational Equations Rational Equation An equation containing one or more rational expressions.

10.6 Solving Rational Equations Rational Equation An equation containing one or more rational expressions.

© 2018 SlidePlayer.com Inc.

All rights reserved.

To ensure the functioning of the site, we use **cookies**. We share information about your activities on the site with our partners and Google partners: social networks and companies engaged in advertising and web analytics. For more information, see the Privacy Policy and Google Privacy & Terms.
Your consent to our cookies if you continue to use this website.

Ads by Google

Ppt on online examination system project in java Ppt on software quality in software project management Ppt on therapeutic environment in nursing Ppt on earth dam stability Download ppt on global warming for free Ppt on fire alarm system Ppt on personality development and motivation Download ppt on northern plains of india Ppt on paintings and photographs related to colonial period clothing Ppt on history of olympics rings