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
Variant 0
DifficultyLevel
627
Question
A child's bike tyre has a circumference of 90 cm.
Which of these is closest to the radius of the circle?
Worked Solution
|
|
| C |
= 2πr |
| 90 |
= 2 × π ×r |
| r |
= 2π90 |
|
≈2×3.1490 |
|
≈6.390 |
|
≈ 14.3 cm (closest answer) |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A child's bike tyre has a circumference of 90 cm.
Which of these is closest to the radius of the circle? |
| workedSolution |
| | |
| ----: | ------------------------------ |
| $C$ | \= 2$\large \pi r$ |
| 90 | \= 2 $\times\ \large \pi\ \times \large r$ |
| $\large r$ | \= $\dfrac{90}{2\large \pi}$ |
| | $\approx \dfrac{90}{2\times 3.14}$ |
| | $\approx \dfrac{90}{6.3}$ |
| | $\approx$ {{{correctAnswer}}} (closest answer) |
|
| correctAnswer | |
Answers
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
Variant 1
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 |
|
≈2×3.1464 |
|
= 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$\large \pi \large r$ |
| $\therefore\ \large r$ | \= $\dfrac{64}{2\large \pi}$ |
| | $\approx \dfrac{64}{2\times 3.14}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers