20304
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 |
|
≈ {{{correctAnswer}}} (closest answer) |
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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 |
| correctAnswer | |
Answers