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The result of the given expression is approximately \( 4.7303 \times 10^9 \).

Thus, in the form \( b \times 10^n \):
- \( b = 4.73 \) (correct to 2 decimal places)
- \( n = 9 \) (as an integer).

Would you like more details or have any other questions?

Here are five related questions to explore:
1. How do you simplify powers of 10 when dividing or multiplying?
2. How does scientific notation help in simplifying large or small numbers?
3. What are some real-world applications of scientific notation?
4. Can you convert \( 4.7303 \times 10^9 \) to standard form?
5. How do you handle negative powers in the denominator?

**Tip**: When dividing numbers in scientific notation, subtract the exponents of 10.

3.96×10^5 / (1.423×10^-2 × 5.883×10^-3) can be written in the form b × 10^n. Write b correct to 2 decimal places and n as an integer.

Learn how to solve the expression 3.96×10^5 / (1.423×10^-2 × 5.883×10^-3) using scientific notation. This problem demonstrates division and multiplication of powers of 10, and helps in simplifying large or small numbers using scientific notation. Suitable for students in Grades 8-10.

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