Number_gap-2026-656
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
Variant 0
DifficultyLevel
656
Question
Jordan knows that 24 × 35 = 840.
What is 2.4 × 3.5?
Worked Solution
|
|
| 2.4 × 3.5 |
= 1024 × 1035 |
|
= 10024×35 |
|
= 100840 |
|
= 8.4 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Jordan knows that 24 $\times$ 35 = 840.
What is 2.4 $\times$ 3.5? |
| workedSolution |
| | |
| --------------------:| -------------------------------------------- |
| 2.4 $\times$ 3.5 | \= $\dfrac{24}{10}$ $\times$ $\dfrac{35}{10}$ |
| | \= $\dfrac{24 \times 35}{100}$ |
| | \= $\dfrac{840}{100}$ |
| | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 8.4 | |
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
Variant 1
DifficultyLevel
657
Question
Mia knows that 56 × 43 = 2408.
What is 5.6 × 0.43?
Worked Solution
|
|
| 5.6 × 0.43 |
= 1056 × 10043 |
|
= 100056×43 |
|
= 10002408 |
|
= 2.408 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Mia knows that 56 $\times$ 43 = 2408.
What is 5.6 $\times$ 0.43? |
| workedSolution |
| | |
| --------------------:| --------------------------------------------- |
| 5.6 $\times$ 0.43 | \= $\dfrac{56}{10}$ $\times$ $\dfrac{43}{100}$ |
| | \= $\dfrac{56 \times 43}{1000}$ |
| | \= $\dfrac{2408}{1000}$ |
| | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 2.408 | |
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
Variant 2
DifficultyLevel
658
Question
Tanya knows that 67 × 49 = 3283.
What is 0.67 × 0.49?
Worked Solution
|
|
| 0.67 × 0.49 |
= 10067 × 10049 |
|
= 1000067×49 |
|
= 100003283 |
|
= 0.3283 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Tanya knows that 67 $\times$ 49 = 3283.
What is 0.67 $\times$ 0.49? |
| workedSolution |
| | |
| ---------------------:| ------------------------------------------------ |
| 0.67 $\times$ 0.49 | \= $\dfrac{67}{100}$ $\times$ $\dfrac{49}{100}$ |
| | \= $\dfrac{67 \times 49}{10000}$ |
| | \= $\dfrac{3283}{10000}$ |
| | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 0.3283 | |
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
Variant 3
DifficultyLevel
659
Question
Sam knows that 78 × 54 = 4212.
What is 7.8 × 0.054?
Worked Solution
|
|
| 7.8 × 0.054 |
= 1078 × 100054 |
|
= 1000078×54 |
|
= 100004212 |
|
= 0.4212 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Sam knows that 78 $\times$ 54 = 4212.
What is 7.8 $\times$ 0.054? |
| workedSolution |
| | |
| ----------------------:| ------------------------------------------------ |
| 7.8 $\times$ 0.054 | \= $\dfrac{78}{10}$ $\times$ $\dfrac{54}{1000}$ |
| | \= $\dfrac{78 \times 54}{10000}$ |
| | \= $\dfrac{4212}{10000}$ |
| | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 0.4212 | |
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
Variant 4
DifficultyLevel
660
Question
Alex knows that 93 × 76 = 7068.
What is 0.093 × 7.6?
Worked Solution
|
|
| 0.093 × 7.6 |
= 100093 × 1076 |
|
= 1000093×76 |
|
= 100007068 |
|
= 0.7068 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Alex knows that 93 $\times$ 76 = 7068.
What is 0.093 $\times$ 7.6? |
| workedSolution |
| | |
| ----------------------:| ------------------------------------------------- |
| 0.093 $\times$ 7.6 | \= $\dfrac{93}{1000}$ $\times$ $\dfrac{76}{10}$ |
| | \= $\dfrac{93 \times 76}{10000}$ |
| | \= $\dfrac{7068}{10000}$ |
| | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 0.7068 | |
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
Variant 5
DifficultyLevel
661
Question
Chris knows that 84 × 65 = 5460.
What is 0.084 × 0.65?
Worked Solution
|
|
| 0.084 × 0.65 |
= 100084 × 10065 |
|
= 10000084×65 |
|
= 1000005460 |
|
= 0.05460 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Chris knows that 84 $\times$ 65 = 5460.
What is 0.084 $\times$ 0.65? |
| workedSolution |
| | |
| ----------------------:| -------------------------------------------------- |
| 0.084 $\times$ 0.65 | \= $\dfrac{84}{1000}$ $\times$ $\dfrac{65}{100}$ |
| | \= $\dfrac{84 \times 65}{100000}$ |
| | \= $\dfrac{5460}{100000}$ |
| | \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 0.05460 | |