Number, NAPX-G3-CA15
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
Variant 0
DifficultyLevel
577
Question
Crisco takes part in a walkathon to raise money for charity.
His grandmother sponsors him $30.
His sister sponsors him $1.50 for each kilometre he walks.
In order to raise a total of $120, how many kilometres does Crisco need to walk?
Worked Solution
Solution 1
Test each answer option:
60 laps × $1.50 = $90
90 + 30 = $120 ✓
Strategy 2 (advanced)
Let x = number of kilometres Crisco walks
|
|
| 120 |
= 1.5x + 30 |
| 1.5x |
= 90 |
| ∴x |
= 1.590 |
|
= 60 laps |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Crisco takes part in a walkathon to raise money for charity.
His grandmother sponsors him $30.
His sister sponsors him $1.50 for each kilometre he walks.
In order to raise a total of $120, how many kilometres does Crisco need to walk? |
| workedSolution | Solution 1
Test each answer option:
60 laps $\times$ $1.50 = $90
90 + 30 = $\$120\ \checkmark$
Strategy 2 (advanced)
sm_nogap Let $\ \large x$ = number of kilometres Crisco walks
|||
|-:|-|
|120|= 1.5$\large x$ + 30|
|1.5$\large x$|= 90|
|$\therefore \large x$|= $\dfrac{90}{1.5}$|
||= {{{correctAnswer}}} laps|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
573
Question
Daxx participates in a walkathon at the local cross country track.
His grandfather donates $30.
His neighbor donates $15 for each kilometre that Daxx walks.
How many kilometers does Daxx need to walk to raise $150 in total?
Worked Solution
Strategy 1
1 km = 30 + 15 = $45
2 km = 45 + 15 = $60
3 km = 60 + 15 = $75
8 km = 135 + 15 = $150 ✓
Strategy 2 (more advanced)
Let n = number of kilometers walked.
Total money raised = 30 + 15 × n
|
|
| 30 + 15n |
= 150 |
| 15n |
= 120 |
| ∴n |
= 8 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Daxx participates in a walkathon at the local cross country track.
His grandfather donates $30.
His neighbor donates $15 for each kilometre that Daxx walks.
How many kilometers does Daxx need to walk to raise $150 in total? |
| workedSolution | Strategy 1
1 km = 30 + 15 = $45
2 km = 45 + 15 = $60
3 km = 60 + 15 = $75
sm_nogap >⋮
8 km = 135 + 15 = $\$150\ \checkmark$
Strategy 2 (more advanced)
Let $\ \large n$ = number of kilometers walked.
sm_nogap Total money raised = 30 + 15 × $\large n$
| | |
| --------------------: | -------------- |
| 30 + 15$\large n$ | \= 150 |
| 15$\large n$ | \= 120 |
| $\therefore \large n$| \= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers