20311
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
Variant 0
DifficultyLevel
627
Question
A child's bike tyre has a circumference of 64 cm.
Which of these is closest to the radius of the tyre?
Worked Solution
|
|
| C |
= 2πr |
| 64 |
= 2πr |
| ∴ r |
= 2π64 |
|
≈ 10.2 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A child's bike tyre has a circumference of 64 cm.
Which of these is closest to the radius of the tyre?
|
| workedSolution |
| | |
| ----------------: | ----------------------- |
| $C$ | \= 2$\large \pi \large r$ |
| 64 | \= 2$\large \pi \large r$ |
| $\therefore\ \large r$ | \= $\dfrac{64}{2\large \pi}$ |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
627
Question
A child's bike tyre has a circumference of 81 cm.
Which of these is closest to the radius of the tyre?
Worked Solution
|
|
| C |
= 2πr |
| 81 |
= 2πr |
| ∴ r |
= 2π81 |
|
≈ 12.9 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A child's bike tyre has a circumference of 81 cm.
Which of these is closest to the radius of the tyre?
|
| workedSolution |
| | |
| ----------------: | ----------------------- |
| $C$ | \= 2$\large \pi \large r$ |
| 81 | \= 2$\large \pi \large r$ |
| $\therefore\ \large r$ | \= $\dfrac{81}{2\large \pi}$ |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
626
Question
A mountain bike tyre has a circumference of 205 cm.
Which of these is closest to the radius of the tyre?
Worked Solution
|
|
| C |
= 2πr |
| 205 |
= 2πr |
| ∴ r |
= 2π205 |
|
≈ 32.6 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A mountain bike tyre has a circumference of 205 cm.
Which of these is closest to the radius of the tyre?
|
| workedSolution |
| | |
| ----------------: | ----------------------- |
| $C$ | \= 2$\large \pi \large r$ |
| 205 | \= 2$\large \pi \large r$ |
| $\therefore\ \large r$ | \= $\dfrac{205}{2\large \pi}$ |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
625
Question
An electric scooter tyre has a circumference of 35 cm.
Which of these is closest to the radius of the tyre?
Worked Solution
|
|
| C |
= 2πr |
| 35 |
= 2πr |
| ∴ r |
= 2π35 |
|
≈ 5.6 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | An electric scooter tyre has a circumference of 35 cm.
Which of these is closest to the radius of the tyre?
|
| workedSolution |
| | |
| ----------------: | ----------------------- |
| $C$ | \= 2$\large \pi \large r$ |
| 35 | \= 2$\large \pi \large r$ |
| $\therefore\ \large r$ | \= $\dfrac{35}{2\large \pi}$ |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
624
Question
A car's tyre has a circumference of 223 cm.
Which of these is closest to the radius of the tyre?
Worked Solution
|
|
| C |
= 2πr |
| 223 |
= 2πr |
| ∴ r |
= 2π223 |
|
≈ 35.5 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A car's tyre has a circumference of 223 cm.
Which of these is closest to the radius of the tyre?
|
| workedSolution |
| | |
| ----------------: | ----------------------- |
| $C$ | \= 2$\large \pi \large r$ |
| 223 | \= 2$\large \pi \large r$ |
| $\therefore\ \large r$ | \= $\dfrac{223}{2\large \pi}$ |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
622
Question
An old wagon wheel has a circumference of 600 cm.
Which of these is closest to the radius of the wheel?
Worked Solution
|
|
| C |
= 2πr |
| 600 |
= 2πr |
| ∴ r |
= 2π600 |
|
≈ 95.5 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | An old wagon wheel has a circumference of 600 cm.
Which of these is closest to the radius of the wheel?
|
| workedSolution |
| | |
| ----------------: | ----------------------- |
| $C$ | \= 2$\large \pi \large r$ |
| 600 | \= 2$\large \pi \large r$ |
| $\therefore\ \large r$ | \= $\dfrac{600}{2\large \pi}$ |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers