All Common Core: 8th Grade Math Resources
Example Questions
Example Question #4 : Use Powers Of 10 To Estimate Quantities: Ccss.Math.Content.8.Ee.A.3
Select the number that is equal to two times ten to the third power.
Two times ten to the third power can be written numerically as the following:
When a number between one and ten is multiplied by a power of ten it is said to be written in scientific notation. This number is currently written in scientific notation.
Even though this appears to be a challenging math problem (i.e. because we have a power of ten), we can simply move our decimal place after the two, or , over spaces to the right using zeros as place holders.
Add commas and simplify.
Example Question #5 : Use Powers Of 10 To Estimate Quantities: Ccss.Math.Content.8.Ee.A.3
Select the number that is equal to two times ten to the fourth power.
Two times ten to the fourth power can be written numerically as the following:
When a number between one and ten is multiplied by a power of ten it is said to be written in scientific notation. This number is currently written in scientific notation.
Even though this appears to be a challenging math problem (i.e. because we have a power of ten), we can simply move our decimal place after the two, or , over spaces to the right using zeros as place holders.
Add commas and simplify.
Example Question #6 : Use Powers Of 10 To Estimate Quantities: Ccss.Math.Content.8.Ee.A.3
Select the number that is equal to four times ten to the sixth power.
Four times ten to the fifth power can be written numerically as the following:
When a number between one and ten is multiplied by a power of ten it is said to be written in scientific notation. This number is currently written in scientific notation.
Even though this appears to be a challenging math problem (i.e. because we have a power of ten), we can simply move our decimal place after the four, or , over spaces to the right using zeros as place holders.
Add commas and simplify.
Example Question #7 : Use Powers Of 10 To Estimate Quantities: Ccss.Math.Content.8.Ee.A.3
Select the number that is equal to six times ten to the sixth power.
Six times ten to the sixth power can be written numerically as the following:
When a number between one and ten is multiplied by a power of ten it is said to be written in scientific notation. This number is currently written in scientific notation.
Even though this appears to be a challenging math problem (i.e. because we have a power of ten), we can simply move our decimal place after the six, or , over spaces to the right using zeros as place holders.
Add commas and simplify.
Example Question #1 : Use Powers Of 10 To Estimate Quantities: Ccss.Math.Content.8.Ee.A.3
Select the number that is equal to five times ten to the seventh power.
Five times ten to the seventh power can be written numerically as the following:
When a number between one and ten is multiplied by a power of ten it is said to be written in scientific notation. This number is currently written in scientific notation.
Even though this appears to be a challenging math problem (i.e. because we have a power of ten), we can simply move our decimal place after the five, or , over spaces to the right using zeros as place holders.
Add commas and simplify.
Example Question #9 : Use Powers Of 10 To Estimate Quantities: Ccss.Math.Content.8.Ee.A.3
Select the number that is equal to nine times ten to the third power.
Nine times ten to the third power can be written numerically as the following:
When a number between one and ten is multiplied by a power of ten it is said to be written in scientific notation. This number is currently written in scientific notation.
Even though this appears to be a challenging math problem (i.e. because we have a power of ten), we can simply move our decimal place after the nine, or , over spaces to the right using zeros as place holders.
Add commas and simplify.
Example Question #10 : Use Powers Of 10 To Estimate Quantities: Ccss.Math.Content.8.Ee.A.3
Select the number that is equal to nine times ten to the second power.
Nine times ten to the second power can be written numerically as the following:
When a number between one and ten is multiplied by a power of ten it is said to be written in scientific notation. This number is currently written in scientific notation.
Even though this appears to be a challenging math problem (i.e. because we have a power of ten), we can simply move our decimal place after the nine, or , over spaces to the right using zeros as place holders.
Add commas and simplify.
Example Question #11 : Use Powers Of 10 To Estimate Quantities: Ccss.Math.Content.8.Ee.A.3
Select the number that is equal to nine times ten to the tenth power.
Nine times ten to the tenth power can be written numerically as the following:
When a number between one and ten is multiplied by a power of ten it is said to be written in scientific notation. This number is currently written in scientific notation.
Even though this appears to be a challenging math problem (i.e. because we have a power of ten), we can simply move our decimal place after the nine, or , over spaces to the right using zeros as place holders.
Add commas and simplify.
Example Question #12 : Use Powers Of 10 To Estimate Quantities: Ccss.Math.Content.8.Ee.A.3
Select the number that is equal to four times ten to the eighth power.
Four times ten to the eighth power can be written numerically as the following:
When a number between one and ten is multiplied by a power of ten it is said to be written in scientific notation. This number is currently written in scientific notation.
Even though this appears to be a challenging math problem (i.e. because we have a power of ten), we can simply move our decimal place after the four, or , over spaces to the right using zeros as place holders.
Add commas and simplify.
Example Question #1 : Using Scientific Notation
Convert the given value to scientific notation.
Scientific notation is used to simplify exceptionally complex numbers and to quickly present the number of significant figures in a given value. The value is converted to an exponent form using base ten, such that only a single-digit term with any given number of decimal places is used to represent the significant figures of the given value. Non-significant zeroes can be omitted from the leading term, and represented only in the base ten exponent.
The given number has four significant figures (3123), so there will be four digits multiplied by the base ten term.
To generate the single-digit leading term the decimal must be placed after the first 3. Then count the digits to the right of the decimal (123). Our ten will be raised to the power of three.
Our final answer is