20302
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
Variant 0
DifficultyLevel
579
Question
Pillar draws a circle with a diameter of 3.2 cm.
What is the circumference of the circle to the nearest centimetre?
Worked Solution
|
|
| C |
= 2πr |
|
= πd |
|
= 3.142 × 3.2 |
|
≈ 10 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Pillar draws a circle with a diameter of 3.2 cm.
What is the circumference of the circle to the nearest centimetre? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| $C$ | = 2$\large \pi r$ |
| | = $\large \pi d$ |
||= $3.142 \ \times$ 3.2|
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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sEff1Q/wYO1Lg2SFAkLAwYuMaqw4OCpRt7dArHI8mS2J4obR7DroMns60KP3YCU1LTetH1inNHOSaMVwcTTfILlbR/l05RNfNny1F9yqDZbILsXJM+oZMHgwVSaKvq3fWAbPgphwwbd3joPGMOieXevhI17pNlu0BO4EKh8mUUBx8IRHPnhimqsqdTeaKIa764wgjoFuWLL17h73qw/x0hfcsFxowVXUvzWqHxQhmzwtSdUeWwWXn3CZ8r0jyKWuviwR16WokNFV2/dwZQM5B66D5/xixnMS0cmWytpXQ2KYHu1iSpCWMmUn
Variant 1
DifficultyLevel
576
Question
Michail draws a circle with a diameter of 4.5 cm.
What is the circumference of the circle to the nearest centimetre?
Worked Solution
|
|
| C |
= 2πr |
|
= πd |
|
= 3.142 × 4.5 |
|
≈ 14 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Michail draws a circle with a diameter of 4.5 cm.
What is the circumference of the circle to the nearest centimetre? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| $C$ | = 2$\large \pi r$ |
| | = $\large \pi d$ |
||= $3.142 \ \times$ 4.5|
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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ssjV8ccuFgb0tfCmzc2ycI7JHzfIxR2QgJgBw1K+U4WA4P6zSSziKbK+11L30CXO2u49frZGkfgCyijIAAxngREa4s5Th0yN0ZIELyQifNpDySVKL9l+ERerqg5gx0tnRlND1/cXM5+PpoGlQHKJmVyGA0xOZCjV9+8rzS5hLBNjcoE5CyehurNhUFZQ0pw2IkiIZWlqIlVD4ZsBHqJ2cR+RTlMGC+Zayyz0yHqZKhOLRhVeoMAW8F8iQBdD73iP7ZumwVB8lzL7p46lqIgD769guAZLCKEC3Sh0WsBhPZ3a9OkIXyCfbRRR
Variant 2
DifficultyLevel
575
Question
Vanessa draws a circle with a diameter of 22.6 cm.
What is the circumference of the circle to the nearest centimetre?
Worked Solution
|
|
| C |
= 2πr |
|
= πd |
|
= 3.142 × 22.6 |
|
≈ 71 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Vanessa draws a circle with a diameter of 22.6 cm.
What is the circumference of the circle to the nearest centimetre? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| $C$ | = 2$\large \pi r$ |
| | = $\large \pi d$ |
||= $3.142 \ \times$ 22.6|
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
574
Question
Prince draws a circle with a diameter of 28 mm.
What is the circumference of the circle to the nearest millimetre?
Worked Solution
|
|
| C |
= 2πr |
|
= πd |
|
= 3.142 × 28 |
|
≈ 88 mm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Prince draws a circle with a diameter of 28 mm.
What is the circumference of the circle to the nearest millimetre? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| $C$ | = 2$\large \pi r$ |
| | = $\large \pi d$ |
||= $3.142 \ \times$ 28|
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
592
Question
Scott marks a circle on the ground with a diameter of 19.5 m.
What is the circumference of the circle to the nearest metre?
Worked Solution
|
|
| C |
= 2πr |
|
= πd |
|
= 3.142 × 19.5 |
|
≈ 61 m |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Scott marks a circle on the ground with a diameter of 19.5 m.
What is the circumference of the circle to the nearest metre? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| $C$ | = 2$\large \pi r$ |
| | = $\large \pi d$ |
||= $3.142 \ \times$ 19.5|
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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Smh30Ynop5LDcJITP0W8ln1MEkfZABFlm37enFM6DLekoU9FS2DlxZGaDRlSQGdWI/KaFVe/M3Q72qHlLFRiHg887Z6/iDsVKx3Mp+ouhUNXSfBRUkLg2mVZ3hB99+c3RW6dOGo2zoUK5KwdU+5CHM3SlLQc3xcW/7Q92k8zUoSddDFKogRVfXFOawXE3thJ9xqHiCn+7rQNmz3Hadc+iApRQuDmr4y87BGZEV6SDf8nx25UaeA54IAZP4btQojgmvV1xIzAU3QXTixoVf3AVu/nj5uuLUojTDUX5fKaA0KULzC7hJlgtirY/dRPxTRuUxbz8CJLqm15EA==
Variant 5
DifficultyLevel
572
Question
Tommy draws a circle on the whiteboard with a diameter of 16.3 cm.
What is the circumference of the circle to the nearest centimetre?
Worked Solution
|
|
| C |
= 2πr |
|
= πd |
|
= 3.142 × 16.3 |
|
≈ 51 cm |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Tommy draws a circle on the whiteboard with a diameter of 16.3 cm.
What is the circumference of the circle to the nearest centimetre? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| $C$ | = 2$\large \pi r$ |
| | = $\large \pi d$ |
||= $3.142 \ \times$ 16.3|
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers