associatative property under division
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if a, b are the integers then a/(b/c) are not equal to (a/b)/c
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Step-by-step explanation:
Does the property ( a ÷ b ) ÷ c = a ÷ ( b ÷ c ) \left( {a \div b} \right) \div c = a \div \left( {b \div c} \right) (a÷b)÷c=a÷(b÷c) hold? I hope this single example seals the deal that changing how you group numbers when dividing indeed affect the outcome.
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