Algebra, NAP_700031
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
Variant 0
DifficultyLevel
525
Question
If the average of 5, 12, 19 and p is 12, then 5 + 12 + 19 + p = ?
Worked Solution
If the average of 5, 12, 19 and p is 12, then
|
|
| 45+12+19+p |
= 12 |
| 5 + 12 + 19 + p |
= 12 × 4 |
∴ 5 + 12 + 19 + p = 48
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 5, 12, 19 and $\large p$ is 12, then 5 + 12 + 19 + $\large p$ = ? |
| workedSolution | If the average of 5, 12, 19 and $\large p$ is 12, then
>>|||
|-|-|
|$\dfrac{5 + 12 + 19 +\large p }{4}$|= 12|
|5 + 12 + 19 + $\large p$|= 12 $\times$ 4|
>>$\therefore$ 5 + 12 + 19 + $\large p$ = {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
527
Question
If the average of 9, 17, 21 and a is 18, then 9 + 17 + 21 + a = ?
Worked Solution
If the average of 9, 17, 21 and a is 18, then
|
|
| 49+17+21+a |
= 18 |
| 9 + 17 + 21 + a |
= 18 × 4 |
∴ 9 + 17 + 21 + a = 72
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 9, 17, 21 and $\large a$ is 18, then 9 + 17 + 21 + $\large a$ = ? |
| workedSolution | If the average of 9, 17, 21 and $\large a$ is 18, then
>>|||
|-|-|
|$\dfrac{9 + 17 + 21 + \large a}{4}$|= 18|
|9 + 17 + 21 + $\large a$|= 18 $\times$ 4|
>>$\therefore$ 9 + 17 + 21 + $\large a$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
529
Question
If the average of 7, 15, 17 and q is 14, then 7 + 15 + 17 + q = ?
Worked Solution
If the average of 7, 15, 17 and q is 14, then
|
|
| 47+15+17+q |
= 14 |
| 7 + 15 + 17 + q |
= 14 × 4 |
∴ 7 + 15 + 17 + q = 56
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 7, 15, 17 and $\large q$ is 14, then 7 + 15 + 17 + $\large q$ = ? |
| workedSolution | If the average of 7, 15, 17 and $\large q$ is 14, then
>>|||
|-|-|
|$\dfrac{7 + 15 + 17 +\large q }{4}$|= 14|
|7 + 15 + 17 + $\large q$|= 14 $\times$ 4|
>>$\therefore$ 7 + 15 + 17 + $\large q$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers