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INI File | 1998-02-10 | 8.2 KB | 295 lines |
- [question1]
- type:3
- caption:\
- A car is travelling at a constant speed on a straight road. Which \
- graph shows how its displacement changes with time?<p>
- correct:2g16b
- wrong1:2g16a
- wrong2:2g16c
- wrong3:2g16d
- feedback:\
- For constant-speed motion in a straight line, displacement increases \
- by equal amounts in equal time intervals. This produces a straight \
- line graph with a constant slope.<p>
-
- [question2]
- type:1
- image:2g17
- caption:\
- This graph shows how the velocity of a train increases as it pulls \
- away from the station. What is the train's acceleration?<p>
- correct:0.5 m/s<sup>2</sup>
- wrong1:1.0 m/s<sup>2</sup>
- wrong2:1.5 m/s<sup>2</sup>
- wrong3:0.1 m/s<sup>2</sup>
- feedback:\
- You can calculate an object's acceleration by measuring the gradient \
- of the line on its velocity time-graph. The train's velocity increases \
- by 4.0 m/s in 8.0 s. Its acceleration is therefore equal to 4.0 ÷ \
- 8.0 = 0.5 m/s<sup>2</sup>.<p>
-
- [question3]
- type:1
- image:2g18
- caption:\
- This graph shows the displacement against time for an object moving in \
- a straight line. What is the best description of the object's \
- motion?<p>
- correct:constant negative velocity
- wrong1:constant positive velocity
- wrong2:positive acceleration
- wrong3:negative acceleration
- feedback:\
- The graph shows that the object's displacement decreases by equal \
- amounts in equal time intervals. It therefore has a constant negative \
- velocity.<p>
-
- [question4]
- type:3
- caption:\
- Which of the graphs below shows an object with a uniform negative \
- acceleration?<p>
- correct:2g20a
- wrong1:2g20b
- wrong2:2g20c
- wrong3:2g20d
- feedback:\
- The velocity of an object with uniform negative acceleration decreases \
- by equal amounts in equal time intervals. The object's velocity-time \
- graph is therefore a straight line with a negative gradient.<p>
-
- [question5]
- type:3
- caption:\
- Which of the graphs below shows an object moving with a constant \
- velocity?<p>
- correct:2g16b
- wrong1:2g16a
- wrong2:2g16c
- wrong3:2g16d
- feedback:\
- The displacement of an object moving with a constant velocity \
- increases by equal amounts in equal time intervals. The \
- displacement-time graph is therefore a straight line with a positive \
- gradient.<p>
-
- [question6]
- type:1
- image:2g22
- caption:\
- This graph shows how the displacement of a moving object changes with \
- time. What is its velocity?<p>
- correct:2.0 m/s
- wrong1:1.0 m/s
- wrong2:3.0 m/s
- wrong3:4.0 m/s
- feedback:\
- The object's velocity is the gradient of its displacement-time graph. \
- The object's displacement increases by 4.0 m in 2.0 s. Its velocity is \
- therefore equal to 4.0 ÷ 2.0 = 2.0 m/s.<p>
-
- [question7]
- type:1
- image:2g23
- caption:\
- This graph shows how the velocity of a moving object changes with \
- time. What is its acceleration?<p>
- correct:4.0 m/s<sup>2</sup>
- wrong1:3.0 m/s<sup>2</sup>
- wrong2:2.0 m/s<sup>2</sup>
- wrong3:1.0 m/s<sup>2</sup>
- feedback:\
- The object's acceleration is the gradient of its velocity-time graph. \
- The object's velocity increases by 4.0 m/s in 1.0 s. Its acceleration \
- is therefore equal to 4.0 ÷ 1.0 = 4.0 m/s<sup>2</sup>.<p>
-
- [question8]
- type:2
- caption:To what is the gradient of a velocity-time graph equal?<p>
- correct:acceleration
- wrong1:displacement
- wrong2:speed
- wrong3:distance
- feedback:The gradient of a velocity-time graph is equal to acceleration.<p>
-
- [question9]
- type:2
- caption:To what is the gradient of a displacement-time graph equal?<p>
- correct:velocity
- wrong1:displacement
- wrong2:acceleration
- wrong3:distance
- feedback:The gradient of a displacement-time graph is equal to velocity.<p>
-
- [question10]
- type:2
- caption:\
- A car is travelling at a constant positive velocity. A graph of its \
- displacement against time will be:<p>
- correct:a straight line with a constant positive gradient
- wrong1:an upward curve
- wrong2:a horizontal line
- wrong3:a downward curve
- feedback:\
- The displacement-time graph for a car travelling at a constant \
- positive velocity is a straight line with a constant positive \
- gradient.<p>
-
- [question11]
- type:1
- image:2g24
- caption:\
- This graph shows the velocity of a cyclist on a straight journey to \
- the post box and back. At which point does the return journey \
- start?<p>
- correct:C
- wrong1:A
- wrong2:B
- wrong3:D
- feedback:\
- The return journey starts when the cyclist's velocity first becomes \
- negative and the journey back towards the starting point begins. This \
- occurs at point C.<p>
-
- [question12]
- type:1
- image:2g25
- caption:\
- This graph shows the displacement of car from its starting point. At \
- which point on the journey does the car's speed reach a maximum?<p>
- correct:B
- wrong1:C
- wrong2:D
- wrong3:A
- feedback:\
- The car's velocity can be calculated by measuring the gradient of its \
- displacement-time graph. The maximum gradient (and thus the car's \
- maximum velocity) is at point B on the graph.<p>
-
- [question13]
- type:1
- image:2g26
- caption:\
- This graph shows the displacement against time for two runners in a \
- race. How far are they from the start when runner A overtakes runner \
- B?<p>
- correct:4 000 m
- wrong1:3 000 m
- wrong2:2 000 m
- wrong3:1 000 m
- feedback:\
- When one runner overtakes the other, they are both at the same place \
- at the same time. This is where the two lines on the graph cross. At \
- this point, both runners are 4 000 m from the start.<p>
-
- [question14]
- type:1
- image:2g27
- caption:\
- This graph shows displacement against time for two cars in a race. How \
- far are they from the finish when car B overtakes car A?<p>
- correct:10 km
- wrong1:30 km
- wrong2:20 km
- wrong3:40 km
- feedback:\
- When one car overtakes the other, they are both at the same place at \
- the same time. This is where the two lines on the graph cross. At this \
- point, both cars are 10 km from the finish.<p>
-
- [question15]
- type:1
- image:2g28
- caption:\
- Which line on this displacement-time graph shows an object moving with \
- a velocity of 2.0 m/s?<p>
- correct:C
- wrong1:A
- wrong2:B
- wrong3:D
- feedback:\
- Velocity can be calculated by measuring the gradient of a \
- displacement-time graph. The displacement of object C increases by 4.0 \
- m in 2.0 s. Its velocity is therefore equal to 4.0 ÷ 2.0 = 2.0 \
- m/s.<p>
-
- [question16]
- type:1
- image:2g29
- caption:\
- Which line on this velocity-time graph shows an object accelerating at \
- 5.0 m/s<sup>2</sup>?<p>
- correct:D
- wrong1:C
- wrong2:A
- wrong3:B
- feedback:\
- Acceleration can be calculated by measuring the gradient of a \
- velocity-time graph. The velocity of object D increases by 10 m/s in \
- 2.0 s. Its acceleration is therefore equal to 10 ÷ 2.0 = 5.0 \
- m/s<sup>2</sup>.<p>
-
- [question17]
- type:1
- image:2g30
- caption:\
- This graph shows displacement against time for a ball thrown \
- vertically into the air and then caught again. For how many seconds is \
- the ball in the air?<p>
- correct:3.0 s
- wrong1:2.0 s
- wrong2:4.0 s
- wrong3:5.0 s
- feedback:\
- The ball's displacement returns to 0.0 after 3.0 s, when it is caught \
- again.<p>
-
- [question18]
- type:1
- image:2g30
- caption:\
- This graph shows displacement against time for a ball thrown \
- vertically into the air and then caught again. What is the maximum \
- height reached by the ball?<p>
- correct:10 m
- wrong1:3.0 m
- wrong2:1.5 m
- wrong3:11 m
- feedback:\
- The maximum height reached by the ball is its maximum displacement. \
- This is 10 m.<p>
-
- [question19]
- type:1
- image:2g31
- caption:\
- This graph shows the speed of a falling raindrop against time. What is \
- the raindrop's terminal velocity?<p>
- correct:4.0 m/s
- wrong1:2.0 m/s
- wrong2:5.0 m/s
- wrong3:3.0 m/s
- feedback:\
- The raindrop reaches a constant terminal velocity when the downward \
- force of gravity is balanced by the upward force of air resistance. \
- The graph shows that this occurs when the raindrop's velocity is 4.0 \
- m/s.<p>
-
- [question20]
- type:2
- caption:\
- If a falling stone has an acceleration of 10 m/s<sup>2</sup> what is \
- its speed when it has been falling from rest in a straight line for \
- 4.0 seconds?<p>
- correct:40 m/s
- wrong1:20 m/s
- wrong2:4.0 m/s
- wrong3:2.5 m/s
- feedback:\
- acceleration = velocity change/time<p>\
- so,<p>\
- velocity change = acceleration x time = 10 x 4.0 = 40 m/s.<p>\
- Since the stone is falling is a straight line from rest its speed \
- change will equal its velocity change = 40 m/s.<p>
-
-