Algebra, NAPX-p109760v01
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
Variant 0
DifficultyLevel
591
Question
The corners of a certain parallelogram are shown below.
Which point in the graph represents the fourth point?
Worked Solution
Consider the top left point on the graph (– 1, – 1),
The point below is 3 grid lines down and three left.
Consider the top right point on the graph (4, – 1),
The point (1,−4) is 3 grid lines down and three left.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The corners of a certain parallelogram are shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/05/36s.svg 350 indent vpad
Which point in the graph represents the fourth point? |
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/05/36.svg 350 indent vpad
Consider the top left point on the graph (– 1, – 1),
The point below is 3 grid lines down and three left.
Consider the top right point on the graph (4, – 1),
The point {{{correctAnswer}}} is 3 grid lines down and three left. |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
595
Question
Shane is drawing a repeated pattern in the grid.
Which of these points will be part of Shane’s pattern?
Worked Solution
If the pattern continues:
The point (8,3) will be part of the pattern.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Shane is drawing a repeated pattern in the grid.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/04/Math-Job-Q42.svg 450 indent vpad
Which of these points will be part of Shane’s pattern?
|
| workedSolution | If the pattern continues:
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/04/Math-Job-Q42Answer.svg 450 indent vpad
The point {{{correctAnswer}}} will be part of the pattern. |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
582
Question
Ricardo is drawing a repeating pattern on this grid.
Which of these points will be part of Ricardo's pattern?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ricardo is drawing a repeating pattern on this grid.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/08/NAPX-F3-CA19.svg 500 indent vpad
Which of these points will be part of Ricardo's pattern? |
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/08/NAPX-F3-CA19-Answer.svg 500 indent vpad |
| correctAnswer | |
Answers