20344
Question
{{number1}} {{object1}} weigh {{mass1}} kilograms.
If each {{object2}} has the same mass, approximately what would {{number2}} {{object1}} weigh?
Worked Solution
|
= number3mass1 |
= {{mass2}} kg |
∴ Weight of {{number2}} {{object1}}
|
= {{number2}} × {{mass2}} |
= {{mass3}} kg |
≈ {{{correctAnswer}}} |
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AtJn/BLmvZc7M3E7idKwV1xJ4ooh5x8N3ewc+12m4fMQ/JIAFiYEMNXtwSlS1TdkyayCCVZHWGrTbuDepdNYx4anD+SYh9eKeOI9Z0iwTXLpekYrjUqLkQXZFU1bwYC+FDV+Pt16HI/N+jOpjgw1/j0e3cW7E2fcKVt1qmP64GY1U0oy/MnN4E/jEa3nc3Y6SsLYuWmnqXOTNOxGbNOwy6SvhggQn7Pf0pMzsaSaMvVF+EQkwf0f7R2ikfjoNZYjc5U4IDgZRezmUBBJ+vtj5kTGs4c8Y1O1TZG8h/ncTlOP6lwuUwoMWaXWVvKbJoVDwr2nHni0v+nd+hm1ZendwhsTSdxhIn8GTC8M0flKhg0Wqy6onZX+oxf5jGLzwEk8XlJll0f1fKgcnmzHN3cvjhTmFEgllVr2tI5EZy/JRtlwA+KXJ4iHp3B5DI5rfzYI87xXH+jwiGl9E4Vk9TtHnKv+tf33uIWnKNaXmHLHw0t1f91vVTDhllRdWypBI2enEAbkrPs+tYzPuikzzLsWgqM1YmTTYw3bqcVZbHF6GF0jZPGiFQfl1u1SmjVoPF/MWR/VMm1ECs54NokJ2PSh2ulp8E/KP5WmOBtKLAWEQf74AocwPcSADLMNJC2WdssRpjZyU9d21gyMEg==
Variant 0
DifficultyLevel
575
Question
Fifteen concrete bricks weigh 40.8 kilograms.
If each brick has the same mass, approximately what would 8 concrete bricks weigh?
Worked Solution
|
= 1540.8 |
= 2.72 kg |
∴ Weight of 8 concrete bricks
|
= 8 × 2.72 |
= 21.76 kg |
≈ 22 kg |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
number1 | |
object1 | |
mass1 | |
object2 | |
number2 | |
number3 | |
mass2 | |
mass3 | |
correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
575
Question
Eighteen containers weigh 51.3 kilograms.
If each container has the same mass, approximately what would 5 containers weigh?
Worked Solution
|
= 1851.3 |
= 2.85 kg |
∴ Weight of 5 containers
|
= 5 × 2.85 |
= 14.25 kg |
≈ 14 kg |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
number1 | |
object1 | |
mass1 | |
object2 | |
number2 | |
number3 | |
mass2 | |
mass3 | |
correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
575
Question
A dozen watermelons weigh 67.8 kilograms.
If each watermelon has the same mass, approximately what would 5 watermelons weigh?
Worked Solution
|
= 1267.8 |
= 5.65 kg |
∴ Weight of 5 watermelons
|
= 5 × 5.65 |
= 28.25 kg |
≈ 28 kg |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
number1 | |
object1 | |
mass1 | |
object2 | |
number2 | |
number3 | |
mass2 | |
mass3 | |
correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
575
Question
Twenty-five chairs weigh 105.5 kilograms.
If each chair has the same mass, approximately what would 7 chairs weigh?
Worked Solution
|
= 25105.5 |
= 4.22 kg |
∴ Weight of 7 chairs
|
= 7 × 4.22 |
= 29.54 kg |
≈ 30 kg |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
number1 | |
object1 | |
mass1 | |
object2 | |
number2 | |
number3 | |
mass2 | |
mass3 | |
correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
575
Question
Sixteen chaff bags weigh 151.2 kilograms.
If each chaff bag has the same mass, approximately what would 6 chaff bags weigh?
Worked Solution
|
= 16151.2 |
= 9.45 kg |
∴ Weight of 6 chaff bags
|
= 6 × 9.45 |
= 56.7 kg |
≈ 57 kg |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
number1 | |
object1 | |
mass1 | |
object2 | |
number2 | |
number3 | |
mass2 | |
mass3 | |
correctAnswer | |
Answers