30232
Question
{{company}} import {{product}}.
They sell one brand of {{product}} at {{markup}} times the wholesale price.
The wholesale price is ${{wholesale}} per {{unit}}.
What is the selling price per {{unit}}?
Worked Solution
Wholesale price = ${{wholesale}}
|
|
| ∴ Selling price |
= {{markup}} × {{wholesale}} |
|
= {{{correctAnswer}}} |
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tXjGhxxUrBrCiJjs74ZMc64EPAtAAMhSRwFpJJzhBqK7+0d/myNUU+0NEy5vrKA0wPyqxH/u9x1qewGXeLeeK0VXAdOD0czKd3jaclXpVAi48q5Tj4vLEprmgIvedr9V6IqHfpCO4k/vOdZSI0BUztwoHZbXP/YXIbqn4zQsa0hHrQfuVV1mrnMFDBmRY8/bMN8fdbfwtFavmWwIQss/gSmHHBjzoI6UQYpFrcNTl31olF9l0kwXeB7T+J3D/xF3xiZLU611xVhLgebW6geQYefLmy/hxyq972F3mU579ppMGoCjnQrHd3quWN9NkEuU0N5MAqWzxGEASrBqOFSg1/Wwcp0NYnD+h89EHWdEy2rkEaVm033RCJz7hmXlfeo9JdBrbfw4AC1aIiUrxcIxkZ1pS6LP8MVpWrRKb1CXw2JU/yNQVZou/1gLxTN3OSpwCa8cyiMWJJe1ZqTNCTmX4vWWK8J4DbsGH8/pbF0TI9/NPm/7f6nnkvihCaum4xREr3eCEb1b3/LII7gx3cwgAegif00hT7a3R66UVVdGPjygPBZhjQwA/c/BIy2Lo+SrpDHX4e37tzsRnbMHLJbXwGj6ACk1Xc5OqBj7+bV/RzS1Gu4HQiQRqFkDodXCXVj9w5PHSALBkUgf+P4XoI0/WtHLCHiQQYBbN4xtAis0ktNlvzOJi/JeNunE/tyvkT8dohfyT5GkdmQo/6W8zrMR6L5C5Aq9734TQYHvyvtQvdyBEKOk3tMeTTiRIvxcRJNIAJeNBmef6nz1mlQFgcjLTjH0IcMBdGRwoifW5/G3pxCDD9B3jE8TwvimDaW0syU6IfkuXirD6+HAkoXs37zrvp5TCo5OO2LPkVtIKVeFzwjCnAWO/qZE0EGMihopqVYaqJ0lIFiUQ0rMHKUFj0YRA3MBeoJJJlhB9RMfXP0FLsbIRfq1lZqmhAV93Wo+hOik7YvNBTXccAzQHOxaJNb0cHjQpr31QPcKDdNmjCnWphw5xKNMOID9JvNCYxgdKrEJTciNqSud5HsXxY45XWl2DDQnAd9/nRvutDEiKPns1dtdqNW2UZgDyxVO+s/QxY79gL7221M+VqE+yJTZ5kuJDG7SE4ZpuxGU7NOktYy4OANxP6CPlekg0vmuB8VhZyemUFk0OuJABLVzjygzyC4/MCJladhjhdUVfvS4MqUJuJcSSLUd1T1SLcGUxzi1JFcnXA6qoK66sxBgFxK8FC/YbqA+54TqXnNypg4vB8cD0rmCfWnwgm3gyJrJZ7KDb7//lp+gpsG9IjW40WoJVbtEep6pUxMOBMGbnkx7eZ37En27GejjMWB1WktXBJd5K7vBt9Uc9yGVqh+0SFNxtxCOWYewpYn/EePuRcc5l+534OAgX69InjTXBdUckOUkNvWN0jsC7vB3dhiAUMiGV/sGc9XnidM2zpVh74X+BeltexMyNedXkbIu8JPPFWi/o0bXaxCxcIJ7VL7+6N7L6+ccaPiV5NhESycJ/kZUCxkNVjwoi+qmfDDlcqfTX6kXOM8lj/7pZb2+FPud3NeUc18OgmwD2hBky3inCKQwAWT6FZHfXe3F3A0gfTi+H8UTp4xe9gLnPpy7swXmSe9Bp0V/0210PBBSQ2V2odVid1eDaJa7qlvSQEFJgNg8LVGEjUIz4ZyGQ/ZYAr3+/9zRl1G/NgG0vNN3Krff/2fNQcp0Z0sIausP8CU4ReFHe4QnfOwuPFpWSbwoJCuSbmWNg5C/ytUy2z2J2xXxkrKzVbkOkdxJ8nuJZhBQ0zwZ6bKqklr8ciHAZwJju2nU+0tnBRztvz5qvlkLfLDuHnuea/Zv2dNB+bvheCooKiMKWcHQaF7uM6JS8F2/x6ie7kfSSpRNvbPcI8Hcu1tYjDwzoXIYsggfOvZgdnrnK2IQVQ3sSBb/AkQjqrhO2ejEOQ==
Variant 0
DifficultyLevel
576
Question
Earp Brothers import tiles.
They sell one brand of tiles at 121 times the wholesale price.
The wholesale price is $26 per metre.
What is the selling price per metre?
Worked Solution
|
|
| ∴ Selling price |
= 121 × 26 |
|
= $39 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| company | |
| product | |
| markup | |
| wholesale | |
| unit | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
574
Question
Cleaning World import disinfectant.
They sell one brand of disinfectant at 221 times the wholesale price.
The wholesale price is $12 per litre.
What is the selling price per litre?
Worked Solution
|
|
| ∴ Selling price |
= 221 × 12 |
|
= $30 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| company | |
| product | |
| markup | |
| wholesale | |
| unit | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
582
Question
Meat Inc. import steak.
They sell one brand of steak at 143 times the wholesale price.
The wholesale price is $36 per kilogram.
What is the selling price per kilogram?
Worked Solution
|
|
| ∴ Selling price |
= 143 × 36 |
|
= $63 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| company | |
| product | |
| markup | |
| wholesale | |
| unit | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
576
Question
Smile Pty Ltd import toothpaste.
They sell one brand of toothpaste at 221 times the wholesale price.
The wholesale price is $16 per kilogram.
What is the selling price per kilogram?
Worked Solution
|
|
| ∴ Selling price |
= 221 × 16 |
|
= $40 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| company | |
| product | |
| markup | |
| wholesale | |
| unit | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
581
Question
Transmission Oils import engine oil.
They sell one brand of engine oil at 241 times the wholesale price.
The wholesale price is $12 per litre.
What is the selling price per litre?
Worked Solution
|
|
| ∴ Selling price |
= 241 × 12 |
|
= $27 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| company | |
| product | |
| markup | |
| wholesale | |
| unit | |
| correctAnswer | |
Answers