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The expression \( 7.774 \times 10^{-6} \) in standard notation is equivalent to moving the decimal point 6 places to the left.

\[
7.774 \times 10^{-6} = 0.000007774
\]

This is the number in standard notation.

Would you like more details on how scientific notation works, or do you have any further questions?

Here are five related questions:
1. How do you convert larger numbers from scientific notation to standard notation?
2. What is the difference between positive and negative exponents in scientific notation?
3. How can scientific notation help in comparing very large and very small numbers?
4. What are the practical uses of scientific notation in real-life scenarios like physics or engineering?
5. How would you convert \( 3.56 \times 10^4 \) into standard notation?

**Tip:** When converting scientific notation with negative exponents, always remember to move the decimal to the left by the number of the exponent.

Write 7.774 × 10^(-6) in standard notation.

Learn how to convert 7.774 × 10^(-6) into standard notation, following scientific notation principles. This example involves moving the decimal point to the left for negative exponents, resulting in 0.000007774. Perfect for students in Grades 6-8.

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