Algebra, NAP_71000
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QqNiW6Ex2lfyUpfOhpfGT365QDTwDwgB0JUMXddRTEHFTvAj6amgtfYilB6OXi1dgCHYu4FIApxZHi5br7mdElwk6fT+yN5YtNho1P83cVBSXuH+ReNUdrHxZKfVRfDTfuBo8lxzU07FSegkJxEJmCDcP4+NikJ543Y1dj/P+oyM0UyZoQN7T0xV7gEHIioKDQ8FNNCw/Idm7KqJhBQZVFPu8IqY6zZX6yVEzBjaEO2Hi/kdH1HCJH+q3wZNhx538OZzoWLePmoVuS/3Pf0DRKZELkff73DHeiobopRTHgW6i0GepnDQFUmJfQqCI6mjw7l/71Q1MyVcQ2YeMn05+mHI3Qv2aUaP6pAnxkE6JbqdsASS/Ul4f2Rl2sEKOSHjLPwHt3Bv1spP7Q==
Variant 0
DifficultyLevel
372
Question
What is the first number in this number pattern?
?, 88, 92, 96, 100
Worked Solution
The difference between numbers is:
|
|
| 92 − 88 |
= 4 |
| 96 − 92 |
= 4 |
| 100 − 96 |
= 4 |
Therefore, to get to the first number you do the reverse and take away 4.
|
|
| ? |
= 2nd number − 4 |
|
= 88 − 4 |
|
= 84 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the first number in this number pattern?
>> ?, 88, 92, 96, 100 |
| workedSolution | The difference between numbers is:
>>|||
|-|-|
|92 $-$ 88|= 4|
|96 $-$ 92|= 4|
|100 $-$ 96|= 4|
Therefore, to get to the first number you do the reverse and take away 4.
>>|||
|-|-|
|?|= 2nd number $-$ 4|
||= 88 $-$ 4|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
374
Question
What is the first number in this number pattern?
?, 25, 31, 37, 43
Worked Solution
The difference between numbers is:
|
|
| 31 − 25 |
= 6 |
| 37 − 31 |
= 6 |
| 43 − 37 |
= 6 |
Therefore, to get to the first number you do the reverse and take away 6.
|
|
| ? |
= 2nd number − 6 |
|
= 25 − 6 |
|
= 19 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the first number in this number pattern?
>> ?, 25, 31, 37, 43 |
| workedSolution | The difference between numbers is:
>>|||
|-|-|
|31 $-$ 25|= 6|
|37 $-$ 31|= 6|
|43 $-$ 37|= 6|
Therefore, to get to the first number you do the reverse and take away 6.
>>|||
|-|-|
|?|= 2nd number $-$ 6|
||= 25 $-$ 6|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
376
Question
What is the first number in this number pattern?
?, 60, 52, 44, 36
Worked Solution
The difference between numbers is:
|
|
| 52 − 60 |
= − 8 |
| 44 − 52 |
= − 8 |
| 36 − 44 |
= − 8 |
Therefore, to get to the first number you do the reverse and add 8.
|
|
| ? |
= 2nd number + 8 |
|
= 60 + 8 |
|
= 68 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the first number in this number pattern?
>> ?, 60, 52, 44, 36 |
| workedSolution | The difference between numbers is:
>>|||
|-|-|
|52 $-$ 60|= $-$ 8|
|44 $-$ 52|= $-$ 8|
|36 $-$ 44|= $-$ 8|
Therefore, to get to the first number you do the reverse and add 8.
>>|||
|-|-|
|?|= 2nd number $+$ 8|
||= 60 $+$ 8|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
378
Question
What is the first number in this number pattern?
?, 32, 27, 22, 17
Worked Solution
The difference between numbers is:
|
|
| 27 − 32 |
= − 5 |
| 22 − 27 |
= − 5 |
| 17 − 22 |
= − 5 |
Therefore, to get to the first number you do the reverse and add 5.
|
|
| ? |
= 2nd number + 5 |
|
= 32 + 5 |
|
= 37 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the first number in this number pattern?
>> ?, 32, 27, 22, 17 |
| workedSolution | The difference between numbers is:
>>|||
|-|-|
|27 $-$ 32|= $-$ 5|
|22 $-$ 27|= $-$ 5|
|17 $-$ 22|= $-$ 5|
Therefore, to get to the first number you do the reverse and add 5.
>>|||
|-|-|
|?|= 2nd number $+$ 5|
||= 32 $+$ 5|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
380
Question
What is the first number in this number pattern?
?, 110, 113, 116, 119
Worked Solution
The difference between numbers is:
|
|
| 113 − 110 |
= 3 |
| 116 − 113 |
= 3 |
| 119 − 116 |
= 3 |
Therefore, to get to the first number you do the reverse and take away 3.
|
|
| ? |
= 2nd number − 3 |
|
= 110 − 3 |
|
= 107 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the first number in this number pattern?
>> ?, 110, 113, 116, 119 |
| workedSolution | The difference between numbers is:
>>|||
|-|-|
|113 $-$ 110|= 3|
|116 $-$ 113|= 3|
|119 $-$ 116|= 3|
Therefore, to get to the first number you do the reverse and take away 3.
>>|||
|-|-|
|?|= 2nd number $-$ 3|
||= 110 $-$ 3|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
380
Question
What is the first number in this number pattern?
?, 250, 220, 190, 160
Worked Solution
The difference between numbers is:
|
|
| 220 − 250 |
= − 30 |
| 190 − 220 |
= − 30 |
| 160 − 190 |
= − 30 |
Therefore, to get to the first number you do the reverse and add 30.
|
|
| ? |
= 2nd number + 30 |
|
= 250 + 30 |
|
= 280 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the first number in this number pattern?
>> ?, 250, 220, 190, 160 |
| workedSolution | The difference between numbers is:
>>|||
|-|-|
|220 $-$ 250|= $-$ 30|
|190 $-$ 220|= $-$ 30|
|160 $-$ 190|= $-$ 30|
Therefore, to get to the first number you do the reverse and add 30.
>>|||
|-|-|
|?|= 2nd number $+$ 30|
||= 250 $+$ 30|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers