https://file.aiquickdraw.com/mathbot/file/1729810862850b7872zl7.jpg

Let's break down the three problems from the image:

**35.** \( 0.996 \div 0.12 \)

To solve this, divide:

\[
0.996 \div 0.12 = 8.3
\]

**36.** \( 12.501 \div 4.63 \)

Perform the division:

\[
12.501 \div 4.63 \approx 2.7
\]

**37.** \( 0.00115 \div 0.005 \)

Divide the two numbers:

\[
0.00115 \div 0.005 = 0.23
\]

Let me know if you'd like more details on any of these. Would you like more examples or clarifications on how these calculations were done?

Here are some questions to expand on these concepts:
1. How would you check your division answers using multiplication?
2. Can you round your results to fewer decimal places and explain why?
3. How can you estimate the result of a division problem before calculating it precisely?
4. What is the difference between exact and approximate division in decimal form?
5. Can you simplify the division of two fractions instead of decimal numbers?

**Tip:** When dividing by a decimal, consider multiplying both the numerator and denominator by 10 or 100 to remove the decimal point for easier calculation.

35. 0.996 ÷ 0.12, 36. 12.501 ÷ 4.63, 37. 0.00115 ÷ 0.005

Solve decimal division problems including 0.996 ÷ 0.12, 12.501 ÷ 4.63, and 0.00115 ÷ 0.005 with detailed step-by-step solutions. Understand the process of dividing decimals, suitable for students in Grades 6-8.

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