Understanding Place Value Relationships

What mathematical concept is Mr. Dill explaining?

• Addition and Subtraction

• Place Value Relationships

• Multiplication and Division

• Fractions and Decimals

When a digit moves one place value to the left on a place value chart, how does its value change?

• It becomes 1/10 smaller.

• It becomes 10 times larger.

• It remains the same.

• It is divided by 100.

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

• It becomes 10 times larger.

• It becomes 1/10 smaller.

• It remains the same.

• It is multiplied by 100.

Consider the number 11,523. How does the value of the '1' in the Thousands place relate to the value of the '1' in the Ten Thousands place?

• The '1' in Thousands is 10 times larger than the '1' in Ten Thousands.

• The '1' in Thousands is 1/10 of the '1' in Ten Thousands.

• The '1' in Thousands is 100 times larger than the '1' in Ten Thousands.

• The '1' in Thousands is equal to the '1' in Ten Thousands.

If a digit is in the Hundreds place and moves one place value to the left, which place value does it occupy?

• Tens place

• Thousands place

• Ones place

• Ten Thousands place

What is the result of 500 multiplied by 10?

• 50

• 500

• 5,000

• 50,000

For the number 15,523, what is the relationship between the value of the '5' in the Thousands place and the value of the '5' in the Hundreds place?

• The '5' in Thousands is 1/10 of the '5' in Hundreds.

• The '5' in Thousands is 100 times larger than the '5' in Hundreds.

• The '5' in Thousands is 10 times larger than the '5' in Hundreds.

• The '5' in Thousands is equal to the '5' in Hundreds.

If a digit's value becomes 1/10 smaller, in which direction did it move on the place value chart?

• To the left

• To the right

• Upwards

• Downwards