Algebra, NAPX-I4-NC27 SA
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
Variant 0
DifficultyLevel
706
Question
Korin is saving to buy a Spiderman suit.
He created a table to keep track of his savings.
| Number of months (x) |
3 |
6 |
8 |
10 |
| Amount in savings account (y) |
250 |
340 |
400 |
460 |
Complete the rule for the linear relationship between the amount of money in Korin's savings account and the number of months of saving.
Worked Solution
When x = 3, y = 250
|
|
| 250 |
= × 3 + 160 |
|
|
|
|
|
= 3250−160 |
|
|
|
= 30 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Korin is saving to buy a Spiderman suit.
He created a table to keep track of his savings.
>| Number of months ($\large x$) |3|6|8|10|
|:-:|:-:|:-:|:-:|:-:|
| Amount in savings account ($\large y$)|250|340|400|460|
Complete the rule for the linear relationship between the amount of money in Korin's savings account and the number of months of saving. |
| workedSolution | When $\ \large x$ = 3, $\large y$ = 250
| | |
| ------------: | ---------- |
| 250 | \= ` ` × 3 + 160 |
| | |
| | |
| ` ` | \= $\dfrac{250-160}{3}$ |
|||
| ` ` | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 30 | |
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
Variant 1
DifficultyLevel
707
Question
Hans is saving to buy a new lederhosen for Octoberfest celebrations.
He created a table to keep track of his savings.
| Number of months (x) |
2 |
5 |
8 |
10 |
| Amount in savings account (y) |
230 |
395 |
560 |
670 |
Complete the rule for the linear relationship between the amount of money in Hans' savings account and the number of months of saving.
Worked Solution
When x = 2, y = 230
|
|
| 230 |
= × 2 + 120 |
|
|
|
|
|
= 2230−120 |
|
|
|
= 55 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Hans is saving to buy a new lederhosen for Octoberfest celebrations.
He created a table to keep track of his savings.
>| Number of months ($\large x$) |2|5|8|10|
|:-:|:-:|:-:|:-:|:-:|
| Amount in savings account ($\large y$)|230|395|560|670|
Complete the rule for the linear relationship between the amount of money in Hans' savings account and the number of months of saving. |
| workedSolution | When $\ \large x$ = 2, $\large y$ = 230
| | |
| ------------: | ---------- |
| 230 | \= ` ` × 2 + 120 |
| | |
| | |
| ` ` | \= $\dfrac{230-120}{2}$ |
|||
| ` ` | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 55 | |
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
Variant 2
DifficultyLevel
712
Question
Sara is saving up to purchase a new set of cloggs.
She created a table to keep track of her savings.
| Number of months (x) |
3 |
5 |
8 |
10 |
| Amount in savings account (y) |
46.75 |
63.25 |
88.00 |
104.50 |
Complete the rule for the linear relationship between the amount of money in Sara's savings account and the number of months of saving.
Worked Solution
When x = 3, y = 46.75
|
|
| 46.75 |
= × 3 + 22 |
|
|
|
|
|
= 346.75−22 |
|
|
|
= 8.25 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Sara is saving up to purchase a new set of cloggs.
She created a table to keep track of her savings.
>| Number of months ($\large x$) |3|5|8|10|
|:-:|:-:|:-:|:-:|:-:|
| Amount in savings account ($\large y$)|46.75|63.25|88.00|104.50|
Complete the rule for the linear relationship between the amount of money in Sara's savings account and the number of months of saving. |
| workedSolution | When $\ \large x$ = 3, $\large y$ = 46.75
| | |
| ------------: | ---------- |
| 46.75 | \= ` ` × 3 + 22 |
| | |
| | |
| ` ` | \= $\dfrac{46.75-22}{3}$ |
|||
| ` ` | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 8.25 | |
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
Variant 3
DifficultyLevel
715
Question
Tiger is saving up to purchase a new set of golf clubs.
He created a table to keep track of his savings.
| Number of months (x) |
2 |
4 |
7 |
9 |
| Amount in savings account (y) |
420 |
660 |
1020 |
1260 |
Complete the rule for the linear relationship between the amount of money in Tiger's savings account and the number of months of saving.
Worked Solution
When x = 2, y = 420
|
|
| 420 |
= × 2 + 180 |
|
|
|
|
|
= 2420−180 |
|
|
|
= 120 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Tiger is saving up to purchase a new set of golf clubs.
He created a table to keep track of his savings.
>| Number of months ($\large x$) |2|4|7|9|
|:-:|:-:|:-:|:-:|:-:|
| Amount in savings account ($\large y$)|420|660|1020|1260|
Complete the rule for the linear relationship between the amount of money in Tiger's savings account and the number of months of saving. |
| workedSolution | When $\ \large x$ = 2, $\large y$ = 420
| | |
| ------------: | ---------- |
| 420 | \= ` ` × 2 + 180 |
| | |
| | |
| ` ` | \= $\dfrac{420-180}{2}$ |
|||
| ` ` | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 120 | |
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
Variant 4
DifficultyLevel
717
Question
Axl is saving up to purchase a new piano.
He created a table to keep track of his savings.
| Number of months (x) |
3 |
6 |
8 |
10 |
| Amount in savings account (y) |
1706 |
3512 |
4716 |
5920 |
Complete the rule for the linear relationship between the amount of money in Axl's savings account and the number of months of saving.
Worked Solution
When x = 3, y = 1706
|
|
| 1706 |
= × 3 − 100 |
|
|
|
|
|
= 31706+100 |
|
|
|
= 602 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Axl is saving up to purchase a new piano.
He created a table to keep track of his savings.
>| Number of months ($\large x$) |3|6|8|10|
|:-:|:-:|:-:|:-:|:-:|
| Amount in savings account ($\large y$)|1706|3512|4716|5920|
Complete the rule for the linear relationship between the amount of money in Axl's savings account and the number of months of saving. |
| workedSolution | When $\ \large x$ = 3, $\large y$ = 1706
| | |
| ------------: | ---------- |
| 1706 | \= ` ` × 3 $-$ 100 |
| | |
| | |
| ` ` | \= $\dfrac{1706+100}{3}$ |
|||
| ` ` | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 602 | |
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
Variant 5
DifficultyLevel
719
Question
Jet is saving up to travel overseas.
He created a table to keep track of his savings.
| Number of months (x) |
2 |
4 |
7 |
10 |
| Amount in savings account (y) |
381 |
812 |
1458.50 |
2105 |
Complete the rule for the linear relationship between the amount of money in Jet's savings account and the number of months of saving.
Worked Solution
When x = 2, y = 381
|
|
| 381 |
= × 2 − 50 |
|
|
|
|
|
= 2381+50 |
|
|
|
= 215.50 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Jet is saving up to travel overseas.
He created a table to keep track of his savings.
>| Number of months ($\large x$) |2|4|7|10|
|:-:|:-:|:-:|:-:|:-:|
| Amount in savings account ($\large y$)|381|812|1458.50|2105|
Complete the rule for the linear relationship between the amount of money in Jet's savings account and the number of months of saving. |
| workedSolution | When $\ \large x$ = 2, $\large y$ = 381
| | |
| ------------: | ---------- |
| 381 | \= ` ` × 2 $-$ 50 |
| | |
| | |
| ` ` | \= $\dfrac{381+50}{2}$ |
|||
| ` ` | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 215.50 | |