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Unformatted text preview: z h z + ﬁ (c) ( ) 4 lim z h z ﬁ 3. For ( ) ( ) 2 7 4 3 t g t t = + evaluate, (a) ( ) 3 lim t g tﬁ(b) ( ) 3 lim t g t + ﬁ(c) ( ) 3 lim t g t ﬁ4. For ( ) 3 1 8 x f x x + = + evaluate, (a) ( ) 2 lim x f xﬁ(b) ( ) 2 lim x f x + ﬁ(c) ( ) 2 lim x f x ﬁCalculus I © 2007 Paul Dawkins 2 http://tutorial.math.lamar.edu/terms.aspx 5. For ( ) ( ) 4 2 1 9 x f x x=evaluate, (a) ( ) 3 lim x f xﬁ (b) ( ) 3 lim x f x + ﬁ (c) ( ) 3 lim x f x ﬁ 6. For ( ) ( ) l n 8 W t t = + evaluate, (a) ( ) 8 lim w W tﬁ(b) ( ) 8 lim w W t + ﬁ(c) ( ) 8 lim w W t ﬁ7. For ( ) ln h z z = evaluate, (a) ( ) lim z h zﬁ (b) ( ) lim z h z + ﬁ (c) ( ) lim z h z ﬁ 8. For ( ) ( ) cot R y y = evaluate, (a) ( ) lim y R y pﬁ (b) ( ) lim y R y + ﬁ (c) ( ) lim y R y ﬁ For problems 9 – 12 find all the vertical asymptotes of the given function. 9. ( ) 6 9 h x x=10. ( ) ( ) 3 2 8 5 2 x f x x x + =11. ( ) ( ) ( ) 5 7 12 t g t x x x = +12. ( ) ( ) ( ) 2 5 6 2 1 1 15 z g z z z + =+...
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This note was uploaded on 02/05/2011 for the course CALCULUS/C 202 taught by Professor Tadius during the Spring '11 term at Benedictine KS.
 Spring '11
 Tadius

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