Solving Rational Equations

The video tutorial covers solving 2-step equations and the challenges students face when fractions are introduced. It explains the importance of eliminating fractions by using a common multiplier and demonstrates how to apply the distributive property to simplify equations. The tutorial aims to make solving multi-step equations more accessible to students.

What is a common challenge students face when solving 2-step equations with fractions?

• Understanding the order of operations

• Finding the correct answer

• Identifying the variable

• Dealing with fractions

What is the purpose of finding a common multiplier when dealing with fractions in equations?

• To make the equation longer

• To eliminate the fractions

• To add more variables

• To change the equation type

Which number is a common multiplier for the denominators 4, 3, and 12?

• 6

• 15

• 12

• 9

What property is applied to simplify the equation after multiplying by the common multiplier?

• Commutative Property

• Distributive Property

• Associative Property

• Identity Property

After applying the distributive property and combining like terms, what type of equation is produced?

• A polynomial equation

• A 2-step equation

• A linear equation

• A quadratic equation