50066
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
Variant 0
DifficultyLevel
543
Question
A cake is cut into 10 equal pieces.
The angle between the cuts is labelled on the diagram as a°.
What is the value of a°.
Worked Solution
There is 360° about a point.
|
|
| ∴ a° |
= 10360 |
|
= 36° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A cake is cut into 10 equal pieces.
The angle between the cuts is labelled on the diagram as $\large a$$\degree$.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/03/NAPX-LA-CA12-o2-cake1.svg 220 indent3 vpad
What is the value of $\large a$$\degree$. |
| solution | There is 360° about a point.
| | |
| --------------------- | -------------------------------------------- |
| $\therefore\ \large a$° | = $\dfrac{360}{10}$ |
| | = 36$\degree$|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
543
Question
A wagon wheel has 8 spokes.
The angle between two spokes is marked by a° on the diagram.
What is the value of a° ?
Worked Solution
There is 360° about a point.
|
|
| ∴a° |
= 8360 |
|
= 45° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A wagon wheel has 8 spokes.
The angle between two spokes is marked by $\large a$$\degree$ on the diagram.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/04/NAPX-LA-CA12-o1wheel-revised.svg 180 indent vpad
What is the value of $\large a$$\degree$ ? |
| solution | There is 360° about a point.
|||
|-|-|
|$\therefore \large a$$\degree$ |= $\dfrac{360}{8}$|
||= 45$\degree$|
|
| correctAnswer | |
Answers