Algebra, NAPX-p169224v01
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
Variant 0
DifficultyLevel
487
Question
A delivery company uses a formula to determine the cost of shipping different sizes of boxes.
The formula they use is as follows:
Size of box = length + width + height
The maximum size that can be shipped is 240 cm.
Which box is oversized?
Worked Solution
Check each option:
Option 1 - 100 + 80 + 60 = 240
Option 2 - 70 + 60 + 90 = 220
Option 3 - 90 + 90 + 50 = 230
Option 4 - 90 + 110 + 50 = 250 (Oversized)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A delivery company uses a formula to determine the cost of shipping different sizes of boxes.
The formula they use is as follows:
>>Size of box = length + width + height
The maximum size that can be shipped is 240 cm.
Which box is oversized? |
| workedSolution | Check each option:
Option 1 - 100 + 80 + 60 = 240
Option 2 - 70 + 60 + 90 = 220
Option 3 - 90 + 90 + 50 = 230
Option 4 - 90 + 110 + 50 = 250 (Oversized) |
| correctAnswer |
$\textbf{Length}$: 90 ` ` $\textbf{Width}$: 110 ` ` $\textbf{Height}$: 50
|
Answers
| Is Correct? | Answer |
| x |
Length: 100 Width: 80 Height: 60
|
| x |
Length: 70 Width: 60 Height: 90
|
| x |
Length: 90 Width: 90 Height: 50
|
| ✓ |
Length: 90 Width: 110 Height: 50
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
Variant 1
DifficultyLevel
487
Question
A company ships crates overseas and uses a formula for calculating the size and cost of shipping.
The formula is shown below:
Size of crate = Length + Width + Height
The maximum size of crates to be shipped overseas is 350 cm.
Which of the following crates is oversized?
Worked Solution
Check each option:
Option 1 - 200 + 60 + 80 = 340
Option 2 - 150 + 130 + 90 = 370 (Oversized)
Option 3 - 160 + 100 + 70 = 330
Option 4 - 130 + 120 + 100 = 350
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A company ships crates overseas and uses a formula for calculating the size and cost of shipping.
The formula is shown below:
>>Size of crate = Length + Width + Height
The maximum size of crates to be shipped overseas is 350 cm.
Which of the following crates is oversized? |
| workedSolution | Check each option:
Option 1 - 200 + 60 + 80 = 340
Option 2 - 150 + 130 + 90 = 370 (Oversized)
Option 3 - 160 + 100 + 70 = 330
Option 4 - 130 + 120 + 100 = 350 |
| correctAnswer |
$\textbf{Length}$: 150 ` ` $\textbf{Width}$: 130 ` ` $\textbf{Height}$: 90
|
Answers
| Is Correct? | Answer |
| x |
Length: 200 Width: 60 Height: 80
|
| ✓ |
Length: 150 Width: 130 Height: 90
|
| x |
Length: 160 Width: 100 Height: 70
|
| x |
Length: 130 Width: 120 Height: 100
|
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
Variant 2
DifficultyLevel
490
Question
A furniture company uses a formula to determine the cost of shipping different sizes of furniture crates.
The formula they use is as follows:
Size of box = length + width + height
The maximum size that can be shipped is 640 cm.
Which crate is oversized?
Worked Solution
Check each option:
Option 1 - 200 + 300 + 140 = 640
Option 2 - 150 + 260 + 190 = 600
Option 3 - 290 + 190 + 180 = 660 (Oversized)
Option 4 - 130 + 270 + 210 = 610
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A furniture company uses a formula to determine the cost of shipping different sizes of furniture crates.
The formula they use is as follows:
>>Size of box = length + width + height
The maximum size that can be shipped is 640 cm.
Which crate is oversized? |
| workedSolution | Check each option:
Option 1 - 200 + 300 + 140 = 640
Option 2 - 150 + 260 + 190 = 600
Option 3 - 290 + 190 + 180 = 660 (Oversized)
Option 4 - 130 + 270 + 210 = 610 |
| correctAnswer |
$\textbf{Length}$: 290 ` ` $\textbf{Width}$: 190 ` ` $\textbf{Height}$: 180
|
Answers
| Is Correct? | Answer |
| x |
Length: 200 Width: 300 Height: 140
|
| x |
Length: 150 Width: 260 Height: 190
|
| ✓ |
Length: 290 Width: 190 Height: 180
|
| x |
Length: 130 Width: 270 Height: 210
|
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
Variant 3
DifficultyLevel
493
Question
Australia Post uses a formula to determine the cost of delivering boxes of different sizes.
The formula they use is as follows:
Size of box = length + width + height
The maximum size that can be shipped is 360 cm.
Which box is oversized?
Worked Solution
Check each option:
Option 1 - 170 + 120 + 80 = 370 (Oversized)
Option 2 - 250 + 30 + 30 = 310
Option 3 - 140 + 140 + 60 = 340
Option 4 - 190 + 110 + 60 = 360
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Australia Post uses a formula to determine the cost of delivering boxes of different sizes.
The formula they use is as follows:
>>Size of box = length + width + height
The maximum size that can be shipped is 360 cm.
Which box is oversized? |
| workedSolution | Check each option:
Option 1 - 170 + 120 + 80 = 370 (Oversized)
Option 2 - 250 + 30 + 30 = 310
Option 3 - 140 + 140 + 60 = 340
Option 4 - 190 + 110 + 60 = 360 |
| correctAnswer |
$\textbf{Length}$: 170 ` ` $\textbf{Width}$: 120 ` ` $\textbf{Height}$: 80
|
Answers
| Is Correct? | Answer |
| ✓ |
Length: 170 Width: 120 Height: 80
|
| x |
Length: 250 Width: 30 Height: 30
|
| x |
Length: 140 Width: 140 Height: 60
|
| x |
Length: 190 Width: 110 Height: 60
|
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
Variant 4
DifficultyLevel
496
Question
A delivery company uses a formula to determine the cost of shipping boxes of different sizes.
The formula they use is as follows:
Size of box = length + width + height
The maximum size that can be shipped is 580 cm.
Which box is oversized?
Worked Solution
Check each option:
Option 1 - 220 + 240 + 90 = 550
Option 2 - 370 + 80 + 130 = 580
Option 3 - 20 + 250 + 300 = 570
Option 4 - 160 + 180 + 250 = 590 (Oversized)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A delivery company uses a formula to determine the cost of shipping boxes of different sizes.
The formula they use is as follows:
>>Size of box = length + width + height
The maximum size that can be shipped is 580 cm.
Which box is oversized? |
| workedSolution | Check each option:
Option 1 - 220 + 240 + 90 = 550
Option 2 - 370 + 80 + 130 = 580
Option 3 - 20 + 250 + 300 = 570
Option 4 - 160 + 180 + 250 = 590 (Oversized) |
| correctAnswer |
$\textbf{Length}$: 160 ` ` $\textbf{Width}$: 180 ` ` $\textbf{Height}$: 250
|
Answers
| Is Correct? | Answer |
| x |
Length: 220 Width: 240 Height: 90
|
| x |
Length: 370 Width: 80 Height: 130
|
| x |
Length: 20 Width: 250 Height: 300
|
| ✓ |
Length: 160 Width: 180 Height: 250
|
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
Variant 5
DifficultyLevel
500
Question
A delivery company uses a formula to determine the cost of shipping crates of different sizes.
The formula they use is as follows:
Size of box = length + width + height
The maximum size that can be shipped is 425 cm.
Which box is oversized?
Worked Solution
Check each option:
Option 1 - 165 + 85 + 160 = 410
Option 2 - 205 + 90 + 130 = 425
Option 3 - 195 + 105 + 130 = 430 (Oversized)
Option 4 - 230 + 110 + 80 = 420
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A delivery company uses a formula to determine the cost of shipping crates of different sizes.
The formula they use is as follows:
>>Size of box = length + width + height
The maximum size that can be shipped is 425 cm.
Which box is oversized? |
| workedSolution | Check each option:
Option 1 - 165 + 85 + 160 = 410
Option 2 - 205 + 90 + 130 = 425
Option 3 - 195 + 105 + 130 = 430 (Oversized)
Option 4 - 230 + 110 + 80 = 420 |
| correctAnswer |
$\textbf{Length}$: 195 ` ` $\textbf{Width}$: 105 ` ` $\textbf{Height}$: 130
|
Answers
| Is Correct? | Answer |
| x |
Length: 165 Width: 85 Height: 160
|
| x |
Length: 205 Width: 90 Height: 130
|
| ✓ |
Length: 195 Width: 105 Height: 130
|
| x |
Length: 230 Width: 110 Height: 80
|