Math Problem Statement

Solve a series of division problems involving four-digit numbers divided by one or two-digit numbers, rounded to two decimal places.

Solution

You've provided an image with various division problems. Let's solve these:

  1. 5995÷25995 \div 2
  2. 6141÷76141 \div 7
  3. 8811÷48811 \div 4
  4. 3433÷83433 \div 8
  5. 7921÷57921 \div 5
  6. 6709÷56709 \div 5
  7. 3142÷153142 \div 15
  8. 9207÷269207 \div 26
  9. 5365÷205365 \div 20
  10. 6330÷196330 \div 19
  11. 4682÷154682 \div 15
  12. 8396÷268396 \div 26

I will calculate the solutions for each, rounded to two decimal places.Here are the results for the division problems, rounded to two decimal places:

  1. 5995÷2=2997.505995 \div 2 = 2997.50
  2. 6141÷7=877.296141 \div 7 = 877.29
  3. 8811÷4=2202.758811 \div 4 = 2202.75
  4. 3433÷8=429.123433 \div 8 = 429.12
  5. 7921÷5=1584.207921 \div 5 = 1584.20
  6. 6709÷5=1341.806709 \div 5 = 1341.80
  7. 3142÷15=209.473142 \div 15 = 209.47
  8. 9207÷26=354.129207 \div 26 = 354.12
  9. 5365÷20=268.255365 \div 20 = 268.25
  10. 6330÷19=333.166330 \div 19 = 333.16
  11. 4682÷15=312.134682 \div 15 = 312.13
  12. 8396÷26=322.928396 \div 26 = 322.92

Would you like to go over any details or have any questions about how these calculations were done? Here are some additional topics related to division you might find interesting:

  1. How to check the correctness of a division result?
  2. What are decimal places and significant figures?
  3. How does division by zero work in mathematics?
  4. Can you explain the division algorithm in more detail?
  5. How do remainders play a role in division problems?

Tip: Always ensure to double-check your calculator inputs when solving math problems, as simple entry mistakes can lead to significant errors.

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Math Problem Analysis

Mathematical Concepts

Division
Rounding to Two Decimal Places

Formulas

Division: a ÷ b
Rounding to Two Decimal Places

Theorems

Division Theorem
Rounding Rules

Suitable Grade Level

Grades 5-7