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Nilai dari \$$\\displaystyle\\lim_{x\\to \\infty} \\left(1+\\frac{1}{{a}x+b}\\right)^x=\\sqrt[\\var{a}]{ce}\$$ , dengan $a$, $b$, dan $c$ bilangan real positif dan $e$ merupakan bilangan Euler.

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Nilai dari $a+c$ adalah $\\ldots$.

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