Given that limx→1 f(x) = 4 limx→1 g(x) = −4 limx→1 h(x) = 0, find the

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Given that limx→1 f(x) = 4 limx→1 g(x) = −4 limx→1 h(x) = 0, find the limits, if they exist. (If an answer does not exist, enter DNE.) (a) limx→1 [f(x) + 5g(x)] (b) limx→1 [g(x)]3 (c) limx→1 f(x) (d) limx→1 2f(x) g(x) (e) limx→1 g(x) h(x) (f) limx→1 g(x)h(x) f(x)

Given that limx→1 f(x) = 4 limx→1 g(x) = −4 limx→1 h(x) = 0, find the limits, if they exist. (If an answer does not exist, enter DNE.) (a) limx→1 [f(x) + 5g(x)] (b) limx→1 [g(x)]3 (c) limx→1 f(x) (d) limx→1 2f(x) g(x) (e) limx→1 g(x) h(x) (f) limx→1 g(x)h(x) f(x)

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Given that

lim_{x \to 1} f (x) = 4 lim_{x \to 1} g (x) = - 4 lim_{x \to 1} h (x) = 0,

find the limits, if they exist. (If an answer does not exist, enter DNE.) (a)

lim_{x \to 1} [f (x) + 5 g (x)]

(b)

lim_{x \to 1} [g (x)]^{3}

(c)

lim_{x \to 1} \sqrt{f (x)}

(d)

lim_{x \to 1} \frac{2 f (x)}{g (x)}

(e)

lim_{x \to 1} \frac{g (x)}{h (x)}

(f)

lim_{x \to 1} \frac{g (x) h (x)}{f (x)}

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