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  1. Let \(a = b=1\), then \(a+b=b.\) Step 1: \(a^2 = ab \) Step 2: \(a^2 - b^2 = ab - b^2 \) Step 3: \((a+b)(a-b) = b(a-b) \) Step 4: \(a+b= \dfrac{b(a-b)}{a-b} \) Step 5: \(a+b = b\) Conclusion: By substituting in \( a = b = 1,\) we have \(1+1 = 1 \implies 2 = 1.\)

  2. Learn why dividing by zero is undefined and does not make sense. See examples, explanations and consequences of dividing by zero in math and real life.

  3. Learn why division by zero is a problematic special case in mathematics and computing. Explore different interpretations, definitions, and consequences of division by zero in various contexts and number systems.

  4. Learn what division by zero means and why it is undefined. Find out how to divide one by zero and what are the facts about division and zero.

  5. 10 Δεκ 2023 · Learn why 1 divided by 0 is not defined and how to use a calculator for other divisions. See the long division steps, the decimal result, the fraction result and the percentage result for 1/0.

  6. 13 Μαΐ 2024 · Learn why division by zero is undefined and how it violates the fundamental principles of arithmetic. Find out how it affects mathematical operations and related questions and articles.

  7. Learn why division by zero is not defined and what happens when you divide by zero. Find out the difference between undefined and indeterminate forms of division by zero and see solved examples and practice problems.

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