Q: Whats Using scientific notation to report a measurement is a way of indicating greater?

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When the value that you are representing in scientific notation is less than 1, or greater than or equal to 10.

If the exponent is not negative, then a number written in scientific notation is greater than or equal to 1.

n>1

2.52*10^5 miles. Though miles is not a scientific unit of measurement.

Scientific notation means the number is represented as being greater or equal to one but less than 10. So for 103: 103 = 10.3 x 10 [still greater than 1 but not less than 10] = 1.03 x 102 [greater than or equal to one? Check. Less than 10? Check] So, 103 in scientific notation is: 1.03 x 102

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When the value that you are representing in scientific notation is less than 1, or greater than or equal to 10.

If the exponent is not negative, then a number written in scientific notation is greater than or equal to 1.

n>1

I havent got a clue.

2.52*10^5 miles. Though miles is not a scientific unit of measurement.

Scientific notation means the number is represented as being greater or equal to one but less than 10. So for 103: 103 = 10.3 x 10 [still greater than 1 but not less than 10] = 1.03 x 102 [greater than or equal to one? Check. Less than 10? Check] So, 103 in scientific notation is: 1.03 x 102

You can apply scientific notation to any number. However, it usually makes sense to do so if the number is greater than at least one million or smaller than a millionth.

It is 9.99*103 times greater. (It is 103 times as great.)

No, the number is not written in scientific notation. In scientific notation, the coefficient should be greater than or equal to 1 and less than 10. Therefore, 0.15 x 10^4 would be written as 1.5 x 10^3 in scientific notation.

It could be 6.0*10^7 as in scientific notation

No. For it to be written in true scientific notation, the matissa must be greater than of equal to 1 (it is) and less than 10 (it isn't). The correct form would be 4.56*104

in scientific notation, every number is written as a decimal number that is greater then 0 and less then 10, times 10 to the power of x. eg. 987.27 in scientific notation would be 9.8727 x 102 (102 =100 and 9.8727 x 100 = 987.27) while 0.00062 would be 6.2 x 10-4