Number, NAPX9-TLF-CA25 SA v3
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
Variant 0
DifficultyLevel
685
Question
Peter measured the diameter of 2 coins and recorded his measurements in the table below.
| Coin |
Diameter |
| $1 |
25 millimetres |
| 20c |
181 inch |
One inch equals 25.4 millimetres.
What is the difference in millimetres between the diameters of the two coins?
Give your answer to three decimal places.
Worked Solution
|
|
| Diameter of 20c |
= 181 ×25.4 |
|
= 28.575 mm |
|
|
| ∴ Difference |
= 28.575 − 25 |
|
= 3.575 millimetres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Peter measured the diameter of 2 coins and recorded his measurements in the table below.
>>| Coin | Diameter|
|:-:|:-:|
| $1 | 25 millimetres|
| 20c | $1\frac{1}{8}$ inch|
One inch equals 25.4 millimetres.
What is the difference in millimetres between the diameters of the two coins?
Give your answer to three decimal places. |
| workedSolution |
| | |
| --------------------- | -------------- |
| Diameter of 20c | \= $1 \dfrac{1}{8} \ \times 25.4$ |
| | \= 28.575 mm |
| | |
| --------------------- | -------------- |
| $\therefore$ Difference | \= 28.575 − 25 |
| | \= {{{correctAnswer0}}} {{{suffix0}}} |
|
| 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 | 3.575 | |
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
Variant 1
DifficultyLevel
687
Question
Fidel measured the diameter of 2 coins and recorded his measurements in the table below.
| Coin |
Diameter |
| $1 |
25 millimetres |
| 10c |
87 inch |
One inch equals 25.4 millimetres.
What is the difference in millimetres between the diameters of the two coins?
Give your answer to three decimal places.
Worked Solution
|
|
| Diameter of 10c |
= 87×25.4 |
|
= 22.225 mm |
|
|
| ∴ Difference |
= 25 − 22.225 |
|
= 2.775 millimetres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Fidel measured the diameter of 2 coins and recorded his measurements in the table below.
>>| Coin | Diameter|
|:-:|:-:|
| $1 | 25 millimetres|
| 10c | $\frac{7}{8}$ inch|
One inch equals 25.4 millimetres.
What is the difference in millimetres between the diameters of the two coins?
Give your answer to three decimal places. |
| workedSolution |
| | |
| --------------------- | -------------- |
| Diameter of 10c | \= $\dfrac{7}{8} \times 25.4$ |
| | \= 22.225 mm |
| | |
| --------------------- | -------------- |
| $\therefore$ Difference | \= 25 $-$ 22.225|
| | \= {{{correctAnswer0}}} {{{suffix0}}} |
|
| 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 | 2.775 | |
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
Variant 2
DifficultyLevel
689
Question
Sandra measured the diameter of 2 tokens and recorded her measurements in the table below.
| Token |
Diameter |
| $5 |
30 millimetres |
| $1 |
85 inch |
One inch equals 25.4 millimetres.
What is the difference in millimetres between the diameters of the two tokens?
Give your answer to three decimal places.
Worked Solution
|
|
| Diameter of $1 |
= 85×25.4 |
|
= 15.875 mm |
|
|
| ∴ Difference |
= 30 − 15.875 |
|
= 14.125 millimetres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Sandra measured the diameter of 2 tokens and recorded her measurements in the table below.
>>| Token | Diameter|
|:-:|:-:|
| $5 | 30 millimetres|
| $1 | $\frac{5}{8}$ inch|
One inch equals 25.4 millimetres.
What is the difference in millimetres between the diameters of the two tokens?
Give your answer to three decimal places. |
| workedSolution |
| | |
| --------------------- | -------------- |
| Diameter of $1 | \= $\dfrac{5}{8} \times 25.4$ |
| | \= 15.875 mm |
| | |
| --------------------- | -------------- |
| $\therefore$ Difference | \= 30 $-$ 15.875|
| | \= {{{correctAnswer0}}} {{{suffix0}}} |
|
| 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 | 14.125 | |
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
Variant 3
DifficultyLevel
691
Question
India measured the diameter of 2 tokens and recorded her measurements in the table below.
| Token |
Diameter |
| $2 |
25 millimetres |
| $1 |
54 inch |
One inch equals 25.4 millimetres.
What is the difference in millimetres between the diameters of the two tokens?
Give your answer to two decimal places.
Worked Solution
|
|
| Diameter of $1 |
= 54×25.4 |
|
= 20.32 mm |
|
|
| ∴ Difference |
= 25 − 20.32 |
|
= 4.68 millimetres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | India measured the diameter of 2 tokens and recorded her measurements in the table below.
>>| Token | Diameter|
|:-:|:-:|
| $2 | 25 millimetres|
| $1 | $\frac{4}{5}$ inch|
One inch equals 25.4 millimetres.
What is the difference in millimetres between the diameters of the two tokens?
Give your answer to two decimal places. |
| workedSolution |
| | |
| --------------------- | -------------- |
| Diameter of $1 | \= $\dfrac{4}{5} \times 25.4$ |
| | \= 20.32 mm |
| | |
| --------------------- | -------------- |
| $\therefore$ Difference | \= 25 $-$ 20.32|
| | \= {{{correctAnswer0}}} {{{suffix0}}} |
|
| 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 | 4.68 | |
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
Variant 4
DifficultyLevel
693
Question
Jonathon measured the diameter of 2 coloured discs and recorded his measurements in the table below.
| Disc |
Diameter |
| Red |
18 millimetres |
| Blue |
183 inch |
One inch equals 25.4 millimetres.
What is the difference in millimetres between the diameters of the two discs?
Give your answer to three decimal places.
Worked Solution
|
|
| Diameter of Blue |
= 183 ×25.4 |
|
= 34.925 mm |
|
|
| ∴ Difference |
= 34.925 − 18 |
|
= 16.925 millimetres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Jonathon measured the diameter of 2 coloured discs and recorded his measurements in the table below.
>>| Disc| Diameter|
|:-:|:-:|
| Red | 18 millimetres|
| Blue | $1 \frac{3}{8}$ inch|
One inch equals 25.4 millimetres.
What is the difference in millimetres between the diameters of the two discs?
Give your answer to three decimal places. |
| workedSolution |
| | |
| --------------------- | -------------- |
| Diameter of Blue | \= $1 \dfrac{3}{8} \ \times 25.4$ |
| | \= 34.925 mm |
| | |
| --------------------- | -------------- |
| $\therefore$ Difference | \= 34.925 $-$ 18|
| | \= {{{correctAnswer0}}} {{{suffix0}}} |
|
| 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 | 16.925 | |