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If {a},{b} are two real numbers with {a}{b} , then a real numb

Question

If $a, b$ are two real numbers with $a < b$ , then a real number $c$ can be found between $a and b$ such that the value of \displaystyle\frac{{{a}^{{2}}+{a}{b}+{b}^{{2}}}}{{{c}^{{2}}}}{i}{s}_{_}__{_}

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Evelyn Discussed

a, b

are two real numbers with

a < b

, then a real number

c

can be found between

a and b

such that the value of \displaystyle\frac{{{a}^{{2}}+{a}{b}+{b}^{{2}}}}{{{c}^{{2}}}}{i}{s}_{_}__{_}

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Question Text

a, b

are two real numbers with

a < b

, then a real number

c

can be found between

a and b

such that the value of \displaystyle\frac{{{a}^{{2}}+{a}{b}+{b}^{{2}}}}{{{c}^{{2}}}}{i}{s}_{_}__{_}

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