Physics 205A Quiz 2, fall semester 2011
Cuesta College, San Luis Obispo, CA
Cf. Giambattista/Richardson/Richardson, Physics, 2/e, Comprehensive Problem 2.57
A car traveling at 19 m/s is brought to a full stop in 3.2 s after the brakes are applied. While braking, the car travels:
(A) 5.9 m.
(B) 30 m.
(C) 61 m.
(D) 97 m.
Correct answer: (B)
The displacement is given by:
∆x = 0.5·(vfx + vix)·∆t = 0.5·(0 + 19 m/s)·(3.2 s) = 30.4 m,
or 30 m with two significant figures.
Response (A) is ∆v/∆t, response (C) is ∆v·∆t, response (D) is 0.5·∆v·(∆t)2
Sections 70854, 70855
Exam code: quiz02p4iN
(A) : 6 students
(B) : 36 students
(C) : 10 students
(D) : 1 student
Success level: 68%
Discrimination index (Aubrecht & Aubrecht, 1983): 0.56
Showing posts sorted by relevance for query quiz02p4iN. Sort by date Show all posts
Showing posts sorted by relevance for query quiz02p4iN. Sort by date Show all posts
20110920
20110916
Physics quiz archive: kinematics, free fall
Physics 205A Quiz 2, fall semester 2011
Cuesta College, San Luis Obispo, CA
Sections 70854, 70855, version 1
Sections 70854, 70855 results
Exam code: quiz02p4iN
Cuesta College, San Luis Obispo, CA
Sections 70854, 70855, version 1

Sections 70854, 70855 resultsExam code: quiz02p4iN
0- 6 : ** [low = 6]
7-12 : ****
13-18 : ************
19-24 : ***************** [mean = 21.8 +/- 6.5]
25-30 : ****************** [high = 30]
Labels:
acceleration,
displacement,
free fall,
gravity,
kinematics,
physics quiz archive,
speed,
velocity
20110917
Physics quiz question: position from velocity graph
Physics 205A Quiz 2, fall semester 2011
Cuesta College, San Luis Obispo, CA
Cf. Giambattista/Richardson/Richardson, Physics, 2/e, Problem 2.11
Consider this v_x(t) graph of an object traveling in a straight line. The object starts at x = 0 at t = 0. At t = 6 s, the object is located at:
(A) –6 m.
(B) –2 m.
(C) 0 m.
(D) +2 m.
(E) +6 m.
Correct answer: (E)
The displacement delta(x) is given by the area bounded by the v_x(t) graph from t = 0 to t = 6 s, which is a triangular area:
delta(x) = (1/2)*base*height = (1/2)*(2 m/s)*(6 s) = +6 m,
which is positive because velocity was positive during this time interval (the bounded area is above the time axis). Since the object started at x = 0 at t = 0, then at t = 6 s, the object is located at x = +6 m.
Sections 70854, 70855
Exam code: quiz02p4iN
(A) : 3 students
(B) : 3 students
(C) : 27 students
(D) : 3 students
(E) : 17 students
Success level: 32%
Discrimination index (Aubrecht & Aubrecht, 1983): 0.72
Cuesta College, San Luis Obispo, CA
Cf. Giambattista/Richardson/Richardson, Physics, 2/e, Problem 2.11
Consider this v_x(t) graph of an object traveling in a straight line. The object starts at x = 0 at t = 0. At t = 6 s, the object is located at: (A) –6 m.
(B) –2 m.
(C) 0 m.
(D) +2 m.
(E) +6 m.
Correct answer: (E)
The displacement delta(x) is given by the area bounded by the v_x(t) graph from t = 0 to t = 6 s, which is a triangular area:
delta(x) = (1/2)*base*height = (1/2)*(2 m/s)*(6 s) = +6 m,
which is positive because velocity was positive during this time interval (the bounded area is above the time axis). Since the object started at x = 0 at t = 0, then at t = 6 s, the object is located at x = +6 m.
Sections 70854, 70855
Exam code: quiz02p4iN
(A) : 3 students
(B) : 3 students
(C) : 27 students
(D) : 3 students
(E) : 17 students
Success level: 32%
Discrimination index (Aubrecht & Aubrecht, 1983): 0.72
20110918
Physics quiz question: speed and direction
Physics 205A Quiz 2, fall semester 2011
Cuesta College, San Luis Obispo, CA
Cf. Giambattista/Richardson/Richardson, Physics, 2/e, Problem 2.11
Consider this vx(t) graph of an object traveling in a straight line. The object starts at x = 0 at t = 0. From t = 6 s to t = 10 s, the object __________ while moving in the __________ direction.
(A) slows down, positive.
(B) speeds up, positive.
(C) slows down, negative.
(D) speeds up, negative.
Correct answer: (D)
From t = 6 s to t = 10 s, speed increases in the negative direction, (with constant acceleration) with velocity changing from vx = 0 to vx = -4 m/s.
Sections 70854, 70855
Exam code: quiz02p4iN
(A) : 5 students
(B) : 1 student
(C) : 10 students
(D) : 37 students
Success level: 70%
Discrimination index (Aubrecht & Aubrecht, 1983): 0.33
Cuesta College, San Luis Obispo, CA
Cf. Giambattista/Richardson/Richardson, Physics, 2/e, Problem 2.11
Consider this vx(t) graph of an object traveling in a straight line. The object starts at x = 0 at t = 0. From t = 6 s to t = 10 s, the object __________ while moving in the __________ direction. (A) slows down, positive.
(B) speeds up, positive.
(C) slows down, negative.
(D) speeds up, negative.
Correct answer: (D)
From t = 6 s to t = 10 s, speed increases in the negative direction, (with constant acceleration) with velocity changing from vx = 0 to vx = -4 m/s.
Sections 70854, 70855
Exam code: quiz02p4iN
(A) : 5 students
(B) : 1 student
(C) : 10 students
(D) : 37 students
Success level: 70%
Discrimination index (Aubrecht & Aubrecht, 1983): 0.33
Labels:
kinematics,
physics multiple-choice question,
speed,
velocity
20110919
Physics quiz question: free fall, initial upwards velocity
Physics 205A Quiz 2, fall semester 2011
Cuesta College, San Luis Obispo, CA
Cf. Giambattista/Richardson/Richardson, Physics, 2/e, Problem 2.46(a)
A ball is launched vertically upwards from ground level. It reaches a highest point of 12.0 m above the ground. Neglect air resistance. Choose up to be the +y direction. The ball was launched from ground level with an initial speed of:
(A) 3.83 m/s.
(B) 15.3 m/s.
(C) 16.9 m/s.
(D) 118 m/s.
Correct answer: (B)
At the highest point, ∆y = +12.0 m, and vfy = 0 m/s. So:
vfy2 - viy2 = 2·ay·∆y,
and solving for viy:
viy = sqrt(-2·ay·∆y) = sqrt(-2*(-9.80 m/s2)·(+12.0 m)) = ±15.33623161 m/s, or 15.3 m/s, to three significant figures.
Response (A) is -ay·∆t/2, response (C) is ∆y - ay/2, response (D) is -ay·∆y.
Sections 70854, 70855
Exam code: quiz02p4iN
(A) : 0 students
(B) : 47 students
(C) : 3 students
(D) : 2 students
Success level: 89%
Discrimination index (Aubrecht & Aubrecht, 1983): 0.33
Cuesta College, San Luis Obispo, CA
Cf. Giambattista/Richardson/Richardson, Physics, 2/e, Problem 2.46(a)
A ball is launched vertically upwards from ground level. It reaches a highest point of 12.0 m above the ground. Neglect air resistance. Choose up to be the +y direction. The ball was launched from ground level with an initial speed of:
(A) 3.83 m/s.
(B) 15.3 m/s.
(C) 16.9 m/s.
(D) 118 m/s.
Correct answer: (B)
At the highest point, ∆y = +12.0 m, and vfy = 0 m/s. So:
vfy2 - viy2 = 2·ay·∆y,
and solving for viy:
viy = sqrt(-2·ay·∆y) = sqrt(-2*(-9.80 m/s2)·(+12.0 m)) = ±15.33623161 m/s, or 15.3 m/s, to three significant figures.
Response (A) is -ay·∆t/2, response (C) is ∆y - ay/2, response (D) is -ay·∆y.
Sections 70854, 70855
Exam code: quiz02p4iN
(A) : 0 students
(B) : 47 students
(C) : 3 students
(D) : 2 students
Success level: 89%
Discrimination index (Aubrecht & Aubrecht, 1983): 0.33
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