Write the number 9.9 ×10^(6) in standard form. Answer:

Understand Standard Form: Understand what standard form means. Standard form for a number is written as a single non-zero digit to the left of the decimal point followed by the appropriate number of digits to the right, multiplied by a power of 10.Identify Components: Identify the components of the given number. The given number is 9.9 × 10^6. Here, 9.9 is the coefficient and 10^6 is the power of 10.Move Decimal Point: Move the decimal point in the coefficient to the right to create a new number between 1 and 10. Since 9.9 is already between 1 and 10, we do not need to adjust the decimal point. Therefore, 9.9 remains unchanged.Write in Standard Form: Write the number in standard form. The number 9.9 × 10^6 is already in standard form, as the coefficient is between 1 and 10 and it is multiplied by a power of 10.

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Write the number
9.9 ×10^(6) in standard form.
Answer:

Write the number $9.9 \times 10^{6}$ in standard form. $\newline$ Answer: $\newline$

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Algebra 2

Evaluate rational exponents

Full solution

Q. Write the number

9.9 \times 10^{6}

in standard form.

\newline

Answer:

\newline

Understand Standard Form: Understand what standard form means. $\newline$ Standard form for a number is written as a single non-zero digit to the left of the decimal point followed by the appropriate number of digits to the right, multiplied by a power of $10$ .
Identify Components: Identify the components of the given number. $\newline$ The given number is $9.9 \times 10^6$ . Here, $9.9$ is the coefficient and $10^6$ is the power of $10$ .
Move Decimal Point: Move the decimal point in the coefficient to the right to create a new number between $1$ and $10$ . Since $9.9$ is already between $1$ and $10$ , we do not need to adjust the decimal point. Therefore, $9.9$ remains unchanged.
Write in Standard Form: Write the number in standard form. $\newline$ The number $9.9 \times 10^6$ is already in standard form, as the coefficient is between $1$ and $10$ and it is multiplied by a power of $10$ .