Number, NAPX-p116787v02
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
Variant 0
DifficultyLevel
378
Question
Which arrow points to the number that is halfway between 10 and 26?
Worked Solution
Halfway between 10 and 26
|
| = 210+26 |
| = 236 |
| = 18 |
⇒C points to halfway.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/03/NAPX5-TLA-3-v2.svg 360 indent vpad
Which arrow points to the number that is halfway between 10 and 26? |
| workedSolution | sm_nogap Halfway between 10 and 26
>>||
|-|
|= $\dfrac{10 + 26}{2}$|
|= $\dfrac{36}{2}$|
|= 18|
$\rArr C$ points to halfway. |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
378
Question
Which arrow points to the number that is halfway between 18 and 30?
Worked Solution
Halfway between 18 and 30
|
| = 218+30 |
| = 248 |
| = 24 |
⇒B points to halfway.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/03/NAPX5-TLA-3-v1.svg 330 indent vpad
Which arrow points to the number that is halfway between 18 and 30? |
| workedSolution | sm_nogap Halfway between 18 and 30
>>||
|-|
|= $\dfrac{18 + 30}{2}$|
|= $\dfrac{48}{2}$|
|= 24|
$\rArr B$ points to halfway. |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
378
Question
Which arrow points to the number that is halfway between 15 and 45?
Worked Solution
Solution 1
Halfway between 15 and 45
|
| = 215+45 |
| = 260 |
| = 30 |
Solution 2
(This point can be found by the three interval jumps needed from both 15 and 45 to get to 30)
⇒B points to halfway.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/10/NAPX-H2-03-v2.svg 460 indent vpad
Which arrow points to the number that is halfway between 15 and 45? |
| workedSolution | Solution 1
sm_nogap Halfway between 15 and 45
>>||
|-|
|= $\dfrac{15 + 45}{2}$|
|= $\dfrac{60}{2}$|
|= 30|
Solution 2
(This point can be found by the three interval jumps needed from both 15 and 45 to get to 30)
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/10/NAPX-H2-03-v2-Answer.svg 450 indent vpad
$\rArr B$ points to halfway. |
| correctAnswer | |
Answers