Question: - Question 1 16x4 + 95x3 - 71 Find horizontal asymptote of y = 2 points 18x4 + 71x2 + 7x + 64 Note: Give

- Question 1 16x4 + 95x3 - 71 Find horizontal asymptote of y = 2 points 18x4 + 71x2 + 7x + 64 Note: Give the exact answer but not the decimal approximation(for example, write 4/5 istead of 0.8). Answer: The horizontal asymptote is y = a Va a TT sin (a) ?Question 2 3 points Find the horizontal asymptotes of the curve y = 44e 64x + 69e-68x 11e64x - 17e-68x Note: Give the exact answer but not the decimal approximation(for example, write 4/5 istead of 0.8). Answer: The equation of the horizontal asymptote which is above the x-axis is y = a Va a sin (a) ? The equation of the horizontal asymptote which is below the x-axis is y = Va a TT sin (a) ?- Question 3 - 36 Find the vertical asymptote of y = x2 - 22x + 96 2 points Note: Give the exact answer but not the decimal approximation(for example, write 4/5 istead of 0.8). Answer: The vertical asymptote is a = Va a TT sin (a) ?Question 4 666501 + 576601: Find the vertical asymptote of the curve 3; : 126509: , 6e'601' 3 points Note: Give the exact answer but not the decimal approximation(for example, write 4/5 istead of 0.8). Write In for natural logarithm not logie. also remember to put brackets, for example, write |n(1/2) not In 1/2. Answer: The vertical asymptote is 1;: ab % J6 I'li 7r sin (a) [m 0 Find the values of c and d that makes the following function continuous on R 2, c+d(\" 16) ifx 4 cr+d ifm:4 Note: Give the exact answer but not the decimal approximation(for example, write 4/5 istead of 0.8). Answer: The values of c and d are c: ab % J6 |a| 7r sin (a) m o ab % d6 |a| 7r sin (a) m, 0 ' Consider the equation .1317 + 10 :1: 1 : 0 Question 6 2 points Which of the following statement is true? 0 The equation has a real root in the interval (-33,'l1) O The equation has a real root in the interval (435,26) 0 The equation has a real root in the interval (20,59) 0 All of the above 0 None of the above - Question 7 Let f (ac) = a+ 20 x - 6 Which of the following statement is true? 1 point There is a c in the interval (-41, 12) such that f (c) = 0 Of (0) = 0 Of (a) > 0 for all ac in [-41, 12] Of (ac)

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