Algebra, NAPX-p109338v02
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
Variant 0
DifficultyLevel
574
Question
The table shown below represents a rule of changing each
into a
.
Which rule is used?
Worked Solution
Consider option 1:
5×4 − 1=19 ✓
7×4 − 1=27 ✓
9×4 − 1=35 ✓
=
× 4 −1
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
The table shown below represents a rule of changing each  into a .
>>sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/05/RAPH10_Q54.svg 230 indent vpad
Which rule is used? |
| workedSolution | Consider option 1:
$5 \times 4\ −\ 1 = 19$ $\checkmark$
$7 \times 4\ −\ 1 = 27$ $\checkmark$
$9 \times 4\ −\ 1 = 35$ $\checkmark$
{{{correctAnswer}}} |
| correctAnswer |
 =  $\times \ 4 \ - 1$
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Answers
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
Variant 1
DifficultyLevel
574
Question
The table below shows the results of a rule that changes each
into a
.
Which rule is used?
Worked Solution
Consider option 1:
2×4 − 4=4 ✓
4×4 − 4=12 x
Consider option 2:
2×2 − 2=4 x
Consider option 3:
2×3 − 2=4 ✓
4×3 − 2=10 ✓
6×3 − 2=16 ✓
=
× 3 − 2
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
The table below shows the results of a rule that changes each
 into a  .
>>sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/04/RAPH10_Q53.svg 240 indent vpad
Which rule is used? |
| workedSolution | Consider option 1:
$2 \times 4\ −\ 4 = 4$ $\checkmark$
$4 \times 4\ −\ 4 = 12$ x
Consider option 2:
$2 \times 2\ −\ 2 = 4$ x
Consider option 3:
$2 \times 3\ −\ 2 = 4$ $\checkmark$
$4 \times 3\ −\ 2 = 10$ $\checkmark$
$6 \times 3\ −\ 2 = 16$ $\checkmark$
{{{correctAnswer}}} |
| correctAnswer |
 =  $\times \ 3 \ − \ 2$
|
Answers