Learn the easy way how to simplify a complex fraction multiplying by the reciprocal

The video tutorial explains how to simplify complex fractions by first simplifying each numerator and denominator. It covers factoring techniques, including using the distributive property, and emphasizes the importance of multiplying by reciprocals to simplify fractions. The division property is also discussed, highlighting how expressions can be divided to one. The tutorial concludes with final simplification steps, ensuring equivalent fractions are produced.

What is the first step in simplifying a complex fraction?

• Multiply the numerator by the denominator

• Simplify the numerator and denominator

• Subtract the numerator from the denominator

• Add the numerator and denominator

Why is it important to factor out common terms in a fraction?

• To increase the fraction's value

• To simplify the fraction

• To change the fraction's sign

• To make the fraction more complex

What is the purpose of multiplying a fraction by its reciprocal?

• To simplify the fraction

• To add the fractions

• To divide the fractions

• To subtract the fractions

How does the division property help in simplifying fractions?

• By adding terms

• By subtracting terms

• By multiplying terms

• By canceling out terms

What must be done to ensure equivalent fractions when multiplying?

• Multiply only the numerator

• Multiply only the denominator

• Multiply both numerator and denominator by the same value

• Add a constant to the numerator