20084
Question
{{name}} scores an average of {{avg1}} {{type}} in his first three {{game}} games.
{{question}} does he need to get in his next game to increase his average to {{avg2}}?
Worked Solution
Average = {{avg2}} after 4 games
|
|
| Total {{type}} |
= {{avg2}} × 4 |
|
= {{total1}} |
|
|
| {{type2}} after 3 games |
= {{avg1}} × 3 |
|
= {{total2}} |
|
|
| ∴ {{type2}} required in 4th game |
= {{total1}} − {{total2}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
628
Question
Stan scores an average of 40 runs in his first three cricket games.
What score does he need to get in his next game to increase his average to 45?
Worked Solution
Average = 45 after 4 games
|
|
| Total runs |
= 45 × 4 |
|
= 180 |
|
|
| Runs after 3 games |
= 40 × 3 |
|
= 120 |
|
|
| ∴ Runs required in 4th game |
= 180 − 120 |
|
= 60 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| avg1 | |
| type | |
| game | |
| question | |
| avg2 | |
| total1 | |
| total2 | |
| type2 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
628
Question
Luc scores an average of 34 points in his first three basketball games.
How many points does he need to get in his next game to increase his average to 36?
Worked Solution
Average = 36 after 4 games
|
|
| Total points |
= 36 × 4 |
|
= 144 |
|
|
| Points after 3 games |
= 34 × 3 |
|
= 102 |
|
|
| ∴ Points required in 4th game |
= 144 − 102 |
|
= 42 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| avg1 | |
| type | |
| game | |
| question | |
| avg2 | |
| total1 | |
| total2 | |
| type2 | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
628
Question
Don scores an average of 60 runs in his first three cricket games.
What score does he need to get in his next game to increase his average to 66?
Worked Solution
Average = 66 after 4 games
|
|
| Total runs |
= 66 × 4 |
|
= 264 |
|
|
| Runs after 3 games |
= 60 × 3 |
|
= 180 |
|
|
| ∴ Runs required in 4th game |
= 264 − 180 |
|
= 84 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| avg1 | |
| type | |
| game | |
| question | |
| avg2 | |
| total1 | |
| total2 | |
| type2 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
628
Question
Lebron scores an average of 28 points in his first three basketball games.
How many points does he need to get in his next game to increase his average to 31?
Worked Solution
Average = 31 after 4 games
|
|
| Total points |
= 31 × 4 |
|
= 124 |
|
|
| Points after 3 games |
= 28 × 3 |
|
= 84 |
|
|
| ∴ Points required in 4th game |
= 124 − 84 |
|
= 40 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| avg1 | |
| type | |
| game | |
| question | |
| avg2 | |
| total1 | |
| total2 | |
| type2 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
628
Question
Steve scores an average of 64 runs in his first three cricket games.
What score does he need to get in his next game to increase his average to 70?
Worked Solution
Average = 70 after 4 games
|
|
| Total runs |
= 70 × 4 |
|
= 280 |
|
|
| Runs after 3 games |
= 64 × 3 |
|
= 192 |
|
|
| ∴ Runs required in 4th game |
= 280 − 192 |
|
= 88 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| avg1 | |
| type | |
| game | |
| question | |
| avg2 | |
| total1 | |
| total2 | |
| type2 | |
| correctAnswer | |
Answers