Algebra, NAP_700032
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
Variant 0
DifficultyLevel
515
Question
If the average of 2, 9, 15 and p is 16, then 2 + 9 + 15 + p = ?
Worked Solution
The average of 2, 9, 15 and p is 16 then
|
|
| 42+9+15+p |
= 16 |
| 2 + 9 + 15 + p |
= 16 × 4 |
∴ 2 + 9 + 15 + p = 64
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 2, 9, 15 and $\large p$ is 16, then 2 + 9 + 15 + $\large p$ = ? |
| workedSolution | The average of 2, 9, 15 and $\large p$ is 16 then
>>|||
|-|-|
|$\dfrac{2 + 9 + 15 + \large p}{4}$|= 16 |
|2 + 9 + 15 + $\large p$|= 16 $\times$ 4|
>>$\therefore$ 2 + 9 + 15 + $\large p$ = {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
517
Question
If the average of 1, 7, 9 and q is 8, then 1 + 7 + 9 + q = ?
Worked Solution
The average of 1, 7, 9 and q is 8 then
|
|
| 41+7+9+q |
= 8 |
| 1 + 7 + 9 + q |
= 8 × 4 |
∴ 1 + 7 + 9 + q = 32
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 1, 7, 9 and $\large q$ is 8, then 1 + 7 + 9 + $\large q$ = ? |
| workedSolution | The average of 1, 7, 9 and $\large q$ is 8 then
>>|||
|-|-|
|$\dfrac{1 + 7 + 9 + \large q}{4}$|= 8 |
|1 + 7 + 9 + $\large q$|= 8 $\times$ 4|
>>$\therefore$ 1 + 7 + 9 + $\large q$ = {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
519
Question
If the average of 5, 12, 19 and x is 16, then 5 + 12 + 19 + x = ?
Worked Solution
The average of 2, 9, 15 and x is 16 then
|
|
| 45+12+19+x |
= 16 |
| 5 + 12 + 19 + x |
= 16 × 4 |
∴ 5 + 12 + 19 + x = 64
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 5, 12, 19 and $\large x$ is 16, then 5 + 12 + 19 + $\large x$ = ? |
| workedSolution | The average of 2, 9, 15 and $\large x$ is 16 then
>>|||
|-|-|
|$\dfrac{5 + 12 + 19 + \large x}{4}$|= 16 |
|5 + 12 + 19 + $\large x$|= 16 $\times$ 4|
>>$\therefore$ 5 + 12 + 19 + $\large x$ = {{{correctAnswer}}}
|
| correctAnswer | |
Answers