Question

2. If $\lim_{q \to 1} \left[ f(q) + \frac{q^2 - 1}{q^2 - 11q - 12} \right] = -4$, use the Rules of Limits to evaluate $\lim_{q \to 1} \left[ f(q) - 2q \right]$.

Name: 2. If limq → 1[ f(q) + (q^2 - 1)/(q^2 - 11q - 12)] = -4, use the Rules of Limits to evaluate limq → 1[ f(q) - 2q ].
Uploaded: 2022-04-07T00:33:19-08:00
Duration: 1 min 2 s
Channel: Carson Merrill
Description: 2. If limq → 1[ f(q) + (q^2 - 1)/(q^2 - 11q - 12)] = -4, use the Rules of Limits to evaluate limq → 1[ f(q) - 2q ].

          2. If $\lim_{q \to 1} \left[ f(q) + \frac{q^2 - 1}{q^2 - 11q - 12} \right] = -4$, use the Rules of Limits to evaluate $\lim_{q \to 1} \left[ f(q) - 2q \right]$.

Added by Domingo D.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Carson Merrill

04/07/2022

Step 1

The Rules of Limits state that if the limits of two functions exist, then the limit of their sum or difference also exists and is equal to the sum or difference of their limits. Show more…

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