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u 1 point 5 Using the function 9:: 172 9 determine if each statement or expression is true or false. Use 1 for true and
u 1 point 5 Using the function 9:: 172 9 determine if each statement or expression is true or false. Use 1 for true and 2 for false. lim h (as) = 0 m>0 limh(:r:) =4 _ zit>2 The function h(x) is discontinuous at x = 0. The function h(x) is discontinuous at x = 2. Type your answer... 10 1 point lim 3n2 +8n+5 Based on n-co 4n2 +1 , the horizontal asymptote is located at y = rounded to two decimal places. Type your answer...4 1 point lim 8 Determine the value of *-4 Type your answer... 5 1 point lim Vx - 4 What is the value of x-4 . V O 0 O does not exist O 16 O 4n 1 point 5' 3:3 +3332 4:c . 90\") = f . The function 58 +33 12 might have one or more of the following types of discontinuities. I. a removable discontinuity M. an innite discontinuity (or vertical asymptote) III. a jump discontinuity Which of these types of discontinuities does this function have? 0 ||and|||on|y O | and II only 0 Ionly 0 || only 0 \"I only 12 1 point The vertical asymptote(s) for f (ac) = OC - IT In (2) .sin(x) is/are: X = 0 c = TT 2 + Tn, n EI ooo x = TN, NE I O 2 = T1 1 point lim f(a) = L For x ta , determine which of the following statements is/are true for all functions. I. As L gets closer to a, f(x) gets closer to x. Il. As x gets closer to a, f(x) gets closer to L. lim f (x) = L Ill. If f(a) = L, then & a lim f(a) = L IV. The x-a only exists if f(a) exists. O Il and Ill O ll only O I, II, and Ill O 1, III, and IV7 1 point sin (4x) lim Find the value of *-0 2x O does not exist O 2 O 0 O 1 8 1 point lim 1h Calculate the h 0 h O does not exist O 1 O O -12 1 point lim (3x2 + 7x - 15 Calculate *-2 Type your answer...3 1 point Use the following information to answer the question. YA 0 1 Provide the value of each expression. lim f(x) x-4 lim f(x) x -> 4+ (2) lim f(x) x-4 Type your answer...Use the following information to answer the question. 6 4 O (-1, 3) -2 (-1, 1) O (1, 1) -4 -2 0 2 4 -2- A jump discontinuity is located at x = a and a removable discontinuity at x = b. The value of (a + b) is Type your
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