What is 0/0 ? Solve with …

Yes, 0/0=10/0=1 and here is the solution for that. Solution: Given: 0/00/0 Let,,,0/0=a/b0/0=a/b Where a=(0.5)2−(0.5)2a=(0.5)2−(0.5)2 And b=(0.5–0.5)b=(0.5–0.5) So, 0/0=a/b=>0/0=a/b=>[(0.5)2−(0.5)2]/(0.5−0.5)−−>[(0.5)2−(0.5)2]/(0.5−0.5)−−>(11) Solving ‘a’ It is in a2−b2a2−b2 form so it's value is (a+b)(a−b)(a+b)(a−b) a=[(0.5+0.5)(0.5–0.5)]a=[(0.5+0.5)(0.5–0.5)] Replace value of a in equation (1), 0/0=[(0.5+0.5)(0.5–0.5)]/(0.5–0.5)0/0=[(0.5+0.5)(0.5–0.5)]/(0.5–0.5) 0/0=0.5+0.5=>10/0=0.5+0.5=>1 Hence, 0/0=10/0=1. But on a serious note, this isn't true. Please do not take this seriously. Actually, 0/0 is not defined or infinity. And arithmetic operations do not hold true in case of not defined or infinity. For eg. ∞ + ∞ ≠ 2∞ ∞ + ∞ = ∞

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It's finite value can be determined by using limits

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