Exploring Place Value Relationships

This video tutorial explores the concept of place value relationships using base ten and place value charts. It begins with an introduction to the basic units of ones, tens, and hundreds, and then expands to include thousands and ten thousands. The video emphasizes the pattern of each digit becoming ten times larger as it moves to the left on the place value chart. Practical examples are provided to illustrate these concepts, and students are given homework to reinforce their understanding.

What is the base system used to understand place value relationships in this lesson?

• Base hundred

• Base twenty

• Base five

• Base ten

What does a single unit represent?

• One thousand

• One hundred

• One

• Ten

How many single units are equivalent to one long?

• One

• One hundred

• Ten

• One thousand

What does ten longs equate to?

• One hundred

• Ten

• One thousand

• One

What place value is introduced after hundreds?

• Tens

• Thousands

• Millions

• Billions

How many thousands make a ten thousand?

• One thousand

• Ten

• One

• One hundred

What is the relationship between ten thousand and one hundred thousand?

• 100:1

• 1:100

• 10:1

• 1:10

How does the value of a digit change as it moves to the left on the place value chart?

• It doubles

• It remains the same

• It increases by ten times

• It decreases by ten times

What happens to the value of a digit when it moves to the right on the place value chart?

• It decreases by ten times

• It increases by ten times

• It remains the same

• It doubles

What is the pattern observed when moving a digit to the left on the place value chart?

• It becomes one hundred times smaller

• It becomes ten times larger

• It becomes one hundred times larger

• It becomes ten times smaller