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A: Please refer to the image below
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- The graph of f(x) = 2x2/(x2 + 2) is shown. (a) Find L = limx ∞ f(x). (b) Determine x1 and x2 in terms of ε. (c) Determine M, where M > 0, such that ∣ f(x) − L∣ < ε for x > M. (d) Determine N, where N < 0, such that ∣ f(x) − L∣ < ε for x < N.Given limx→4f(x)=4limx→4f(x)=4 and limx→4g(x)=4limx→4g(x)=4, Evaluate : limx→4f(x)+g(x)8f(x). The Limit is ?Given F (x) ={kx−3, x≤−1 {x^2+k, x >−1, find the value of such that lim x→−1f(x) exists.