Math Problem Statement

a. 26,986 + 234,87 298,79 +234 134,098 + 745,86 b. 2846,76 – 124,897 768,9- 45,987 876- 123,987 c. 655,8 x 0,65 98,76 x 68 98,76 x 9,4 d. 6355,87: 32 879 : 36 39,76 : 5,2 87 : 0.43

Solution

Let's solve each of the given mathematical problems one by one:

a. Addition

  1. 26,986+23,487=50,47326,986 + 23,487 = 50,473
  2. 298,79+234=532,79298,79 + 234 = 532,79
  3. 134,098+745,86=134,843.86134,098 + 745,86 = 134,843.86

b. Subtraction

  1. 2,846.76124,897=122,050.242,846.76 - 124,897 = -122,050.24
  2. 768.945,987=45,218.1768.9 - 45,987 = -45,218.1
  3. 876123,987=123,111876 - 123,987 = -123,111

c. Multiplication

  1. 655.8×0.65=426.27655.8 \times 0.65 = 426.27
  2. 98.76×68=6,715.6898.76 \times 68 = 6,715.68
  3. 98.76×9.4=928.94498.76 \times 9.4 = 928.944

d. Division

  1. 6,355.87÷32=198.616,355.87 \div 32 = 198.61
  2. 879÷36=24.42879 \div 36 = 24.42
  3. 39.76÷5.2=7.6539.76 \div 5.2 = 7.65
  4. 87÷0.43=202.3387 \div 0.43 = 202.33

Would you like more details or explanations for any of these steps?


Further Questions:

  1. How do you handle operations with decimal numbers in multiplication and division?
  2. What is the importance of rounding in practical applications of these operations?
  3. Can you describe the role of the order of operations in solving complex arithmetic problems?
  4. How do negative results in subtraction and division affect subsequent calculations?
  5. What are some common rounding techniques used in financial calculations?

Tip: When working with decimals in calculations, always ensure you're aligning the decimal points to avoid mistakes, especially when adding or subtracting.

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Math Problem Analysis

Mathematical Concepts

Addition
Subtraction
Multiplication
Division
Decimals

Formulas

Addition: a + b
Subtraction: a - b
Multiplication: a × b
Division: a ÷ b

Theorems

Order of Operations (PEMDAS/BODMAS)

Suitable Grade Level

Grades 5-7