In this lesson, the teacher introduces the concept of adding fractional parts of tenths and hundredths. The lesson reviews how to convert tenths to hundredths by multiplying both the numerator and denominator by ten. The teacher explains that fractions can only be added if they have the same denominator, and demonstrates how to convert fractions to have a common denominator. Several practice problems are provided to reinforce the concept, and the lesson concludes with a recap and encouragement to review the material if needed.

What is the main topic of today's lesson?

• Multiplying fractions

• Adding fractional parts of tenths and hundredths

• Subtracting fractions

• Adding whole numbers

How can tenths be converted to hundredths?

• By subtracting 10

• By multiplying by 10

• By dividing by 10

• By adding 10

What must be done to the numerator when the denominator is multiplied by 10?

• Multiply the numerator by 10

• Divide the numerator by 10

• Subtract 10 from the numerator

• Add 10 to the numerator

What is one-tenth equivalent to in hundredths?

• 20 hundredths

• 15 hundredths

• 10 hundredths

• 5 hundredths

How many hundredths is three-tenths equivalent to?

• 25 hundredths

• 35 hundredths

• 30 hundredths

• 20 hundredths

What is the visual difference between three-tenths and thirty-hundredths?

• Same amount of space shaded

• Different colors

• Different shapes

• Different shading

How many hundredths is eight-tenths equivalent to?

• 70 hundredths

• 80 hundredths

• 90 hundredths

• 100 hundredths

What must be true for fractions to be added together?

• Both numerators and denominators must be different

• Denominators must be the same

• Fractions must be whole numbers

• Numerators must be the same

What is three-tenths plus four-hundredths equivalent to?

• 36 hundredths

• 35 hundredths

• 37 hundredths

• 34 hundredths

Which fraction can be left unchanged when adding nine-tenths and one-hundredth?

• Neither fraction

• Both fractions

• One-hundredth

• Nine-tenths