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Unformatted text preview: exists. (If it does not exist, enter NONE.) (d) h (3) (h) h (0) (j) h (2) 4) Use the graph of the function below to state the value of each limit, if it exists. (If it does not exist, enter NONE.) Student Name: 5) Determine the infinite limit. 6) Determine the infinite limit. 7) Determine the infinite limit. 8) Determine the infinite limit. Student Name: 9) Determine the following limits by evaluating the function below for values of x that approach 1 from the left and from the right. (If you need to use or , enter INFINITY or INFINITY.) 10) Find the vertical asymptotes of the function below. x = (smaller value) x = (larger value) 11) In the theory of relativity, the mass of a particle with velocity v is the function below, where m is the mass of the particle at rest and c is the speed of light. What happens as v c? m 0 m mm m...
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This note was uploaded on 05/23/2011 for the course MAC 2311 taught by Professor Noohi during the Fall '08 term at FSU.
 Fall '08
 Noohi
 Calculus

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