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10 questions from this quiz
Series where infinite terms add to finite sum
f(0)f(0)f(0) must be a rational number
−1<x<1-1 < x < 1−1<x<1
ln(0)=−∞\ln(0) = -\inftyln(0)=−∞, not finite
Only multiply terms up to required power
2rxrr!\frac{2^r x^r}{r!}r!2rxr
When both limits equal 000 or both ±∞\pm\infty±∞
Find limx→af′(x)g′(x)\lim_{x \to a} \frac{f'(x)}{g'(x)}limx→ag′(x)f′(x)
5n\frac{5}{n}n5 tends to 000 as nnn tends to ∞\infty∞
Divide by lowest power of xxx in both parts
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