Number, NAPX-F4-NC27
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
Variant 0
DifficultyLevel
702
Question
The graph below can be used to approximately convert kilograms to pounds.
Using the graph, a mass of 2 kilograms is closest to
Worked Solution
Since 5 kg = 11 pounds
1 kg = 511 = 2.2 pounds
|
|
| ∴ 2 kg |
= 2 × 2.2 |
|
= 4.4 pounds |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The graph below can be used to approximately convert kilograms to pounds.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Number-NAPX-F4-NC27-va0.svg 310 indent vpad
Using the graph, a mass of 2 kilograms is closest to
|
| workedSolution | Since 5 kg = 11 pounds
1 kg = $\dfrac{11}{5}$ = 2.2 pounds
| | |
| --------------------- | -------------- |
|$\therefore$ 2 kg | \= 2 × 2.2 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
702
Question
The graph below can be used to approximately convert kilograms to pounds.
Using the graph, a mass of 4 kilograms is closest to
Worked Solution
Since 5 kg = 11 pounds
1 kg = 511 = 2.2 pounds
|
|
| ∴ 4 kg |
= 4 × 2.2 |
|
= 8.8 pounds |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The graph below can be used to approximately convert kilograms to pounds.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Number-NAPX-F4-NC27-va1.svg 310 indent vpad
Using the graph, a mass of 4 kilograms is closest to
|
| workedSolution | Since 5 kg = 11 pounds
1 kg = $\dfrac{11}{5}$ = 2.2 pounds
| | |
| --------------------- | -------------- |
|$\therefore$ 4 kg | \= 4 × 2.2 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
702
Question
The graph below can be used to approximately convert kilograms to pounds.
Using the graph, a mass of 3 kilograms is closest to
Worked Solution
Since 5 kg = 11 pounds
1 kg = 511 = 2.2 pounds
|
|
| ∴ 3 kg |
= 3 × 2.2 |
|
= 6.6 pounds |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The graph below can be used to approximately convert kilograms to pounds.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Number-NAPX-F4-NC27-va2.svg 310 indent vpad
Using the graph, a mass of 3 kilograms is closest to
|
| workedSolution | Since 5 kg = 11 pounds
1 kg = $\dfrac{11}{5}$ = 2.2 pounds
| | |
| --------------------- | -------------- |
|$\therefore$ 3 kg | \= 3 × 2.2 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
702
Question
The graph below can be used to approximately convert kilograms to pounds.
Using the graph, a mass of 6 kilograms is closest to
Worked Solution
Since 5 kg = 11 pounds
1 kg = 511 = 2.2 pounds
|
|
| ∴ 6 kg |
= 6 × 2.2 |
|
= 13.2 pounds |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The graph below can be used to approximately convert kilograms to pounds.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Number-NAPX-F4-NC27-va3.svg 310 indent vpad
Using the graph, a mass of 6 kilograms is closest to
|
| workedSolution | Since 5 kg = 11 pounds
1 kg = $\dfrac{11}{5}$ = 2.2 pounds
| | |
| --------------------- | -------------- |
|$\therefore$ 6 kg | \= 6 × 2.2 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
703
Question
The graph below can be used to approximately convert kilograms to pounds.
Using the graph, a mass of 1.5 kilograms is closest to
Worked Solution
Since 5 kg = 11 pounds
1 kg = 511 = 2.2 pounds
|
|
| ∴ 1.5 kg |
= 1.5 × 2.2 |
|
= 3.3 pounds |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The graph below can be used to approximately convert kilograms to pounds.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Number-NAPX-F4-NC27-va4.svg 310 indent vpad
Using the graph, a mass of 1.5 kilograms is closest to
|
| workedSolution | Since 5 kg = 11 pounds
1 kg = $\dfrac{11}{5}$ = 2.2 pounds
| | |
| --------------------- | -------------- |
|$\therefore$ 1.5 kg | \= 1.5 × 2.2 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
690
Question
The graph below can be used to approximately convert kilograms to pounds.
Using the graph, a mass of 8 pounds is closest to
Worked Solution
Since 11 pounds = 5 kg
1 pound = 115 kg
|
|
| ∴ 8 pounds |
= 8 × 115 |
|
= 3.6363.... |
|
≈ 3.6 kilograms |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The graph below can be used to approximately convert kilograms to pounds.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Number-NAPX-F4-NC27-va5.svg 310 indent vpad
Using the graph, a mass of 8 pounds is closest to
|
| workedSolution | Since 11 pounds = 5 kg
1 pound = $\dfrac{5}{11}$ kg
| | |
| --------------------- | -------------- |
|$\therefore$ 8 pounds | \= 8 × $\dfrac{5}{11}$ |
| | \= 3.6363.... |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers