How do you write \(81.3\) in proper scientific notation? \(x \, \times \, 10^{w}\)

\(x \, = \, 8.13, \, \ \, \ \, w \, = \, 1\)

\(x \, = \, 0.813, \, \ \, \ \, w \, = \, 2\)

\(x \, = \, 0.0813, \, \ \, \ \, w \, = \, 3\)

\(x \, = \, 813, \, \ \, \ \, w \, = \, -1\)

\(x \, = \, 8.13, \, \ \, \ \, w \, = \, 1\)

How do you write \(3480\) in proper scientific notation? \(x \, \times \, 10^{w}\)

\(x \, = \, 3.48, \, \ \, \ \, w \, = \, 3\)

\(x \, = \, 348, \, \ \, \ \, w \, = \, 1\)

\(x \, = \, 34800, \, \ \, \ \, w \, = \, -1\)

\(x \, = \, 3.48, \, \ \, \ \, w \, = \, 3\)

\(x \, = \, 34.8, \, \ \, \ \, w \, = \, 2\)

Convert Between Standard and Scientific Notation - Grade 8

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Grade 8 - Expressions & Equations

Standard 8.EE.A.3 - Practice converting to and from scientific notation.

Included Skills:

Use numbers expressed in the form of a single digit times an integer power of 10 to estimate very large or very small quantities, and to express how many times as much one is than the other.

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