20296
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
Variant 0
DifficultyLevel
550
Question
Olive drew this plan of her lawn.
Which expression gives the area of Olive's lawn?
Worked Solution
|
|
| Total Area |
= Area 1 + Area 2 |
|
= (a × b) + (c × d) |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Olive drew this plan of her lawn.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2017/12/nap-b4-nc08a.svg 220 indent vpad
Which expression gives the area of Olive's lawn?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2017/12/nap-b4-nc08b.svg 240 indent vpad
| | |
| --------------------- | -------------------------------------------- |
| Total Area | = Area 1 + Area 2 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | (a $\times$ b) + (c $\times$ d) |
Answers
| Is Correct? | Answer |
| ✓ | (a × b) + (c × d) |
| x | (a × b) × (c × d) |
| x | |
| x | |
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
Variant 1
DifficultyLevel
549
Question
Atticus drew this plan of his living area.
Which expression gives the area of Atticus's living area?
Worked Solution
|
|
| Total Area |
= Area 1 + Area 2 |
|
= (a × b) + (c × d) |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Atticus drew this plan of his living area.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20296_v1q.svg 320 indent3 vpad
Which expression gives the area of Atticus's living area?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20296_v1ws.svg 320 indent3 vpad
| | |
| --------------------- | -------------------------------------------- |
| Total Area | = Area 1 + Area 2 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | (a $\times$ b) + (c $\times$ d) |
Answers
| Is Correct? | Answer |
| x | |
| x | |
| ✓ | (a × b) + (c × d) |
| x | (a × b) × (c × d) |
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
Variant 2
DifficultyLevel
565
Question
Vera drew this plan of her entertaining area.
Which expression gives the area of Vera's entertaining area?
Worked Solution
|
|
| Total Area |
= Area 1 + Area 2 + Area 3 |
|
= (e × f) + (a × (b + d)) + (c × d) |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Vera drew this plan of her entertaining area.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20296_v2q.svg 340 indent3 vpad
Which expression gives the area of Vera's entertaining area?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20296_v2ws_2.svg 340 indent3 vpad
| | |
| --------------------- | -------------------------------------------- |
| Total Area | = Area 1 + Area 2 + Area 3 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | (e $\times$ f) + (a $\times$ (b + d)) + (c $\times$ d) |
Answers
| Is Correct? | Answer |
| x | (e × f) × (a × b) × (c × d) |
| x | (e × f) + (a × b) + (c × d) |
| x | (e + f) + (a + b) + (c + d) |
| ✓ | (e × f) + (a × (b + d)) + (c × d) |
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
Variant 3
DifficultyLevel
552
Question
Bernie drew this plan of his timber deck.
Which expression gives the area of Bernie's timber deck?
Worked Solution
|
|
| Total Area |
= Area 1 − Area 2 |
|
= (c × d) − (a × b) |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bernie drew this plan of his timber deck.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20296_v3q.svg 400 indent3 vpad
Which expression gives the area of Bernie's timber deck?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20296_v3ws.svg 400 indent3 vpad
| | |
| --------------------- | -------------------------------------------- |
| Total Area | = Area 1 $-$ Area 2 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | (c $\times$ d) $-$ (a $\times$ b) |
Answers
| Is Correct? | Answer |
| x | |
| ✓ | (c × d) − (a × b) |
| x | (c × d) × (a × b) |
| x | (c × d) + (a × b) |
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
Variant 4
DifficultyLevel
549
Question
Tran drew this plan of the gym area in his garage.
Which expression gives the area of Tran's gym area?
Worked Solution
|
|
| Total Area |
= Area 1 + Area 2 |
|
= (a × b) + (c × d) |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Tran drew this plan of the gym area in his garage.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20296_v4q.svg 350 indent3 vpad
Which expression gives the area of Tran's gym area?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20296_v4ws.svg 350 indent3 vpad
| | |
| --------------------- | -------------------------------------------- |
| Total Area | = Area 1 + Area 2 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | (a $\times$ b) + (c $\times$ d) |
Answers
| Is Correct? | Answer |
| x | |
| x | (a × c) + (b × d) |
| x | (a × b) × (c × d) |
| ✓ | (a × b) + (c × d) |
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
Variant 5
DifficultyLevel
551
Question
Aubrey drew this plan of his garden area.
Which expression gives the area of Aubrey's garden area?
Worked Solution
|
|
| Total Area |
= Area 1 − Area 2 |
|
= (c × d) − (a × b) |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Aubrey drew this plan of his garden area.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20296_v5q.svg 350 indent3 vpad
Which expression gives the area of Aubrey's garden area?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_20296_v5ws.svg 350 indent3 vpad
| | |
| --------------------- | -------------------------------------------- |
| Total Area | = Area 1 $-$ Area 2 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | (c $\times$ d) $-$ (a $\times$ b) |
Answers
| Is Correct? | Answer |
| ✓ | (c × d) − (a × b) |
| x | (c × d) + (a × b) |
| x | (c × d) × (a × b) |
| x | |