Algebra, NAP_70031
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
Variant 0
DifficultyLevel
520
Question
If the average of 15, 22, 39 and y is 27, then 15 + 22 + 39 + y = ?
Worked Solution
If the average of 15, 22, 39 and y is 27 then
|
|
| 415+22+39+y |
= 27 |
| 15 + 22 + 39 + y |
= 27 × 4 |
∴ 15 + 22 + 39 + y = 108
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 15, 22, 39 and $\large y$ is 27, then 15 + 22 + 39 + $\large y$ = ? |
| workedSolution | If the average of 15, 22, 39 and $\large y$ is 27 then
>|||
|-|-|
|$\dfrac{15 + 22 + 39 + \large y }{4}$|= 27|
|15 + 22 + 39 + $\large y$| = 27 $\times$ 4|
>>$\therefore$ 15 + 22 + 39 + $\large y$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
522
Question
If the average of 11, 14, 17 and t is 15, then 11 + 14 + 17 + t = ?
Worked Solution
If the average of 11, 14, 17 and t is 15 then
|
|
| 411+14+17+t |
= 15 |
| 11 + 14 + 17 + t |
= 15 × 4 |
∴ 11 + 14 + 17 + t = 60
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 11, 14, 17 and $\large t$ is 15, then 11 + 14 + 17 + $\large t$ = ? |
| workedSolution | If the average of 11, 14, 17 and $\large t$ is 15 then
>|||
|-|-|
|$\dfrac{11 + 14 + 17 + \large t }{4}$|= 15|
|11 + 14 + 17 + $\large t$| = 15 $\times$ 4|
>>$\therefore$ 11 + 14 + 17 + $\large t$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
524
Question
If the average of 21, 24, 31 and m is 25, then 21 + 24 + 31 + m = ?
Worked Solution
If the average of 21, 24, 31 and m is 25 then
|
|
| 421+24+31+m |
= 25 |
| 21 + 24 + 31 + m |
= 25 × 4 |
∴ 21 + 24 + 31 + m = 100
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | If the average of 21, 24, 31 and $\large m$ is 25, then 21 + 24 + 31 + $\large m$ = ? |
| workedSolution | If the average of 21, 24, 31 and $\large m$ is 25 then
>|||
|-|-|
|$\dfrac{21 + 24 + 31 + \large m }{4}$|= 25|
|21 + 24 + 31 + $\large m$| = 25 $\times$ 4|
>>$\therefore$ 21 + 24 + 31 + $\large m$ = {{{correctAnswer}}} |
| correctAnswer | |
Answers