Identifying Place Value in Mathematics

The video tutorial explains the concept of place value, demonstrating how each place to the left is 10 times greater and each place to the right is one-tenth of the previous place. It uses a place value chart to illustrate these patterns and applies them to solve problems, including those involving decimals.

What happens to the value of a digit when you move one place to the left in a place value chart?

• It remains the same

• It decreases by one-tenth

• It increases by 10 times

• It decreases by 10 times

How many tens are needed to make one hundred?

• 5

• 1

• 10

• 100

If a digit is in the hundreds place, what place is 10 times greater?

• Millions place

• Ones place

• Thousands place

• Tens place

What is the value of the place to the right of the millions place?

• The same as the millions place

• One hundred times the millions place

• One-tenth of the millions place

• Ten times the millions place

If a digit is in the 100,000 place, what place is one-tenth of it?

• Millions place

• 10,000 place

• Hundreds place

• Thousands place

What mnemonic device can help remember the place value patterns?

• Number line

• Value chart

• Decimal point

• Arrow ball

How does the value change when moving one place to the right in a decimal place value chart?

• It decreases by 10 times

• It decreases by one-tenth

• It increases by one-tenth

• It increases by 10 times

In a decimal place value chart, what is the value of the hundredths place compared to the tenths place?

• The same as the tenths place

• One-tenth of the tenths place

• 10 times greater

• One hundred times greater

If a digit is in the tenths place, what place is one-tenth of it?

• Ones place

• Hundredths place

• Tens place

• Thousands place

What is the value of the thousandths place compared to the hundredths place?

• One hundred times greater

• 10 times greater

• One-tenth of the hundredths place

• The same as the hundredths place