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16 The limit of a function f at a point c, if it exists, is (a) asymptotic (b) mellifluous (c) ambiguous (d) unique (e) well-defined 17 Let f (x) = (a) (b) (c) (d) (e) limx 3 limx 3+ limx 3 limx 3 limx 3+ 2 if x < 3 Then x 2 if x 3 f (x) = 1 f (x) = 12 f (x) = 1 f (x) = 2 f (x) = 2

2i2)--

h Displacements are taken at angular 2 increments moving through angle f the same increments along the displacement curve The relationship between angle f, the generating circle, and the cam angle q is The construction of Fig 28 uses a circle of radius f p = q b (251)

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18 The value of limx 1 (x 1)2 sin(1/(x 1)) is (a) 2 (b) 2 (c) 1 (d) 1 (e) 0 if x < 3 x 2 is 19 The function f (x) = 3 x + 18 if x 3 (a) continuous at x = 3 (b) discontinuous at x = 3 (c) limited at x = 3 (d) attenuated at x = 3 (e) undefined at x = 3 20 The derivative of the function f (x) = x 3 x 2 at x = 3 is (a) 20 (b) 21 (c) 19 (d) 18 (e) 17 21 The function f (x) = |x 1| is (a) ambiguous at 1 (b) precisely at 1 (c) undefined at 1 (d) differentiable at 1

Jerk y'" =

Acceleration, y" y, y', y", y'" Velocity, y'

(e) not differentiable at 1 22 The instantaneous velocity of a car whose motion is given by p(t) = t/(t + 1) at time t = 2 is (a) 1/6 (b) 1/9 (c) 1/8 (d) 1/7 (e) 1/10 23 If f (a) (b) (c) (d) (e) is differentiable at the point c then f is approachable at the point c attenuated at the point c continuous at the point c indivisible at the point c ambiguous at the point c

Jerk y'" =

x(l -2si3'x)

24 The tangent line to the curve y = x 3 + x at the point (1, 2) has equation (a) y + 2 = 4(x + 1) (b) y + 2 = 3(x 4) (c) y 1 = 4(x 2) (d) y 4 = 2(x 1) (e) y 2 = 4(x 1) 25 The derivative of the function f (x) = ln x/e x is 1/x ln x (a) ex 1/x + ln x (b) ex ln x 2/x (c) ex ex 1 (d) ln x + 1 ex (e) x e +1 26 If f is an invertible, differentiable function and f (0) = 1 and f (0) = 2 then the derivative of f 1 at the point 1 is (a) 2 (b) 3 (c) 4 (d) 1/3 (e) 1/2

4 3 2 P

Substituting in Eq (250) gives Displacement from which we obtain Velocity Acceleration Jerk y = y = y = hp pq sin 2b b hp 2 pq cos 2b 2 b hp 3 pq sin 3 2b b (253) (254) (255) y= h pq 1 - cos , 2 b (252)

27 The function f (x) = x 3 + x has a graph which is (a) concave up at all points (b) concave down when x < 0 and concave up when x > 0 (c) concave up when x < 0 and concave down when x > 0 (d) concave down at all points (e) decreasing at all point 28 The function g (x) = x2 has a graph which is x+1 (a) increasing on ( , 2) and (0, ), decreasing on ( 2, 0) (b) decreasing on ( , 2) and (0, ), increasing on ( 2, 0) (c) increasing on ( , 2), decreasing on (0, ), decreasing on ( 2, 0) (d) decreasing on ( , 2), increasing on (0, ), decreasing on ( 2, 0) (e) increasing everywhere x 29 The function h(x) = 2 has x +1 (a) a local minimum at x = 2 (b) a local maximum at x = 1 and a local maximum at x = 1 (c) a local minimum at x = 1 and a local maximum at x = 1 (d) a local maximum at x = 1 and a local minimum at x = 1 (e) a local minimum at x = 1 and a local minimum at x = 1

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