Lesson R14
R14 interpret the gradient of a straight line graph as a rate of change Quiz: Pearson Edexcel Maths, Unit 3
20 questions
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Lesson R14, interpret the gradient of a straight line graph as a rate of change: 20 multiple choice questions for the Pearson Edexcel GCSE Maths (1MA1), Unit 3: Ratio, proportion and rates of change, written with Revision Ninja.
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The 20 questions
-
On a distance-time graph, the gradient represents:
- distance
- speed
- acceleration
- time taken
-
What does the gradient of a straight-line euros against pounds conversion graph represent?
- Exchange fee
- Euros per pound
- Total currency
- Pounds per euro
-
What is the orientation of a straight line with a gradient of zero?
- Horizontal
- Diagonal
- Curved
- Vertical
-
On a graph of water height against time, what does the gradient indicate?
- Total capacity
- Initial depth
- Elapsed time
- Filling rate
-
What does a negative gradient on a straight line graph indicate?
- slopes upwards
- horizontal line
- slopes downwards
- vertical line
-
For a direct proportion graph in the form y = kx, what does the gradient equal?
- Y-intercept
- Reciprocal of k
- Constant k
- Zero
-
What is the shape of the graph of y = k/x for positive values of x?
- Straight line
- Parabola
- Increasing curve
- Decreasing curve
-
In the linear equation y = mx + c, what does the letter c represent?
- X-intercept
- Y-intercept
- Gradient
- Rate of change
-
In a taxi fare graph of cost against distance, what does a gradient of 2 represent?
- Maximum fare limit
- Cost per kilometre
- Initial fixed charge
- Total distance travelled
-
What is the gradient of the line through (2, 5) and (6, 21)?
- 13
- 0.25
- 8
- 4
-
A tank's volume (litres) against time (minutes) passes through (0, 20) and (10, 60). What is the rate of flow?
- 4 litres per minute
- 0.25 litres per minute
- 80 litres per minute
- 40 litres per minute
-
A cost graph is a straight line through (0, 0) with gradient 2.5. What is the cost for 12 items?
- 30
- 12.5
- 14.5
- 4.8
-
A distance (m) against time (s) graph is a straight line from (0, 0) to (3, 45). What is the gradient?
- 0.067 m/s
- 15 m/s
- 48 m/s
- 135 m/s
-
A line with gradient −2 passes through (0, 6). Which point lies on it?
- (1, 8)
- (−2, 2)
- (3, 12)
- (3, 0)
-
The line y = 4x − 7 is parallel to a second line. What is the second line's gradient?
- −1/4
- −7
- 4
- 7
-
A straight line passes through (2, 11) and (5, 2). What is its equation?
- y = 3x − 17
- y = −3x + 5
- y = 3x + 5
- y = −3x + 17
-
How are the two straight lines y = 2x + 5 and y = 2x − 3 related?
- Perpendicular
- Identical
- Parallel
- Intersecting
-
What is the gradient of the line through (−3, 4) and (1, −4)?
- 2
- −2
- −0.5
- 0.5
-
A straight line through the origin passes through (6, 21). What is its gradient?
- 127
- 3.5
- 0.286
- 15
-
In the temperature conversion formula F = 1.8C + 32, what does the gradient 1.8 mean?
- Fixed freezing point
- Maximum temperature
- Rate of change
- Base offset
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