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
Variant 0
DifficultyLevel
565
Question
Zoe collected 8 baskets of eggs from her chicken coup.
Each basket had the same number of eggs and a total of 96 eggs were collected.
Which equation shows the average number of eggs, x, in each basket?
Worked Solution
Let x = Eggs in 1 basket
|
|
| x |
= number of basketstotal eggs |
|
|
| x |
= 896 |
| ∴x × 8 |
= 96 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Zoe collected 8 baskets of eggs from her chicken coup.
Each basket had the same number of eggs and a total of 96 eggs were collected.
Which equation shows the average number of eggs, $\large x$, in each basket?
|
| workedSolution | sm_nogap Let $\large x$ = Eggs in 1 basket
| | |
| --------------------: | -------------- |
| $\large x$ | \= $\dfrac {\text{total eggs}}{\text{number of baskets}}$ |
| | |
| $\large x$| \= $\dfrac{96}{8}$ |
| $\therefore \large x$ $×\ 8$ | \= $96$ |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
565
Question
Beau picked 18 baskets of peaches from the orchard.
Each basket had the same number of peaches and a total of 450 peaches were picked.
Which equation shows the average number of peaches, x, in each basket?
Worked Solution
Let x = Peaches in 1 basket
|
|
| x |
= number of basketstotal peaches |
|
|
| x |
= 18450 |
| ∴x × 18 |
= 450 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Beau picked 18 baskets of peaches from the orchard.
Each basket had the same number of peaches and a total of 450 peaches were picked.
Which equation shows the average number of peaches, $\large x$, in each basket?
|
| workedSolution | sm_nogap Let $\large x$ = Peaches in 1 basket
| | |
| --------------------: | -------------- |
| $\large x$ | \= $\dfrac {\text{total peaches}}{\text{number of baskets}}$ |
| | |
| $\large x$| \= $\dfrac{450}{18}$ |
| $\therefore \large x$ $×\ 18$ | \= $450$ |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
567
Question
Belinda raised money for charity on 12 consecutive days.
Each day she collected same amount of money and a total of $1320 was collected.
Which equation shows the average amount collected, x, each day?
Worked Solution
Let x = Amount collected in 1 day
|
|
| x |
= number of daystotal collected |
|
|
| x |
= 121320 |
| ∴x × 12 |
= 1320 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Belinda raised money for charity on 12 consecutive days.
Each day she collected same amount of money and a total of $1320 was collected.
Which equation shows the average amount collected, $\large x$, each day?
|
| workedSolution | sm_nogap Let $\large x$ = Amount collected in 1 day
| | |
| --------------------: | -------------- |
| $\large x$ | \= $\dfrac {\text{total collected}}{\text{number of days}}$ |
| | |
| $\large x$| \= $\dfrac{1320}{12}$ |
| $\therefore \large x$ $×\ 12$ | \= $1320$ |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
561
Question
Sam worked for 35 hours last week.
Each hour he worked he earned the same amount of money and he earned a total of $630 last week.
Which equation shows the average amount Sam earned, x, per hour?
Worked Solution
Let x = Amount earned in 1 hour
|
|
| x |
= number of hourstotal earned |
|
|
| x |
= 35630 |
| ∴x × 35 |
= 630 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Sam worked for 35 hours last week.
Each hour he worked he earned the same amount of money and he earned a total of $630 last week.
Which equation shows the average amount Sam earned, $\large x$, per hour?
|
| workedSolution | sm_nogap Let $\large x$ = Amount earned in 1 hour
| | |
| --------------------: | -------------- |
| $\large x$ | \= $\dfrac {\text{total earned}}{\text{number of hours}}$ |
| | |
| $\large x$| \= $\dfrac{630}{35}$ |
| $\therefore \large x$ $×\ 35$ | \= $630$ |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
560
Question
Levi collected 42 kilograms of apples from the orchard.
Each kilogram had the same number of apples and a total of 336 apples were picked.
Which equation shows the average number of apples, x, per kilogram?
Worked Solution
Let x = Apples in 1 kilogram
|
|
| x |
= number of kilogramstotal apples |
|
|
| x |
= 42336 |
| ∴x × 42 |
= 336 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Levi collected 42 kilograms of apples from the orchard.
Each kilogram had the same number of apples and a total of 336 apples were picked.
Which equation shows the average number of apples, $\large x$, per kilogram? |
| workedSolution | sm_nogap Let $\large x$ = Apples in 1 kilogram
| | |
| --------------------: | -------------- |
| $\large x$ | \= $\dfrac {\text{total apples}}{\text{number of kilograms}}$ |
| | |
| $\large x$| \= $\dfrac{336}{42}$ |
| $\therefore \large x$ $×\ 42$ | \= $336$ |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
567
Question
Ronan planted 25 boxes of seedlings.
Each box had the same number of seedlings and a total of 1000 seedlings were planted.
Which equation shows the average number of seedlings, x, per box?
Worked Solution
Let x = Seedlings in 1 box
|
|
| x |
= number of boxestotal seedlings |
|
|
| x |
= 251000 |
| ∴x × 25 |
= 1000 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ronan planted 25 boxes of seedlings.
Each box had the same number of seedlings and a total of 1000 seedlings were planted.
Which equation shows the average number of seedlings, $\large x$, per box? |
| workedSolution | sm_nogap Let $\large x$ = Seedlings in 1 box
| | |
| --------------------: | -------------- |
| $\large x$ | \= $\dfrac {\text{total seedlings}}{\text{number of boxes}}$ |
| | |
| $\large x$| \= $\dfrac{1000}{25}$ |
| $\therefore \large x$ $×\ 25$ | \= $1000$ |
|
| correctAnswer | |
Answers