20220
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
Variant 0
DifficultyLevel
580
Question
Jake bought a mobile phone at 25% off the original price.
The original price was $380.
How much did Jake pay for the mobile phone?
Worked Solution
|
|
| Price of mobile |
= 380−(25%×380) |
|
= 380−95 |
|
= $285 |
|
|
| Price of mobile |
= (100%−25%)×380 |
|
= 75%×380 |
|
= $285 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jake bought a mobile phone at 25\% off the original price.
The original price was \$380.
How much did Jake pay for the mobile phone?
|
| workedSolution | sm_nogap Strategy 1:
| | |
| --------------- | ---------------------------- |
| Price of mobile | = $380 - (25\% \times 380)$ |
| | = $380 - 95$ |
| | = {{{correctAnswer}}} |
sm_nogap Strategy 2:
| | |
| --------------- | ---------------------------- |
| Price of mobile | = ($100\% - 25\% )\times 380$|
| | = $75\% \times 380$ |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
581
Question
George bought a smart watch at 20% off the original price.
The original price was $450.
How much did George pay for the smart watch?
Worked Solution
|
|
| Price of smart watch |
= 450−(20%×450) |
|
= 450−90 |
|
= $360 |
|
|
| Price of smart watch |
= (100%−20%)×450 |
|
= 80%×450 |
|
= $360 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | George bought a smart watch at 20% off the original price.
The original price was $450.
How much did George pay for the smart watch?
|
| workedSolution | sm_nogap Strategy 1:
| | |
| --------------- | ---------------------------- |
| Price of smart watch| = $450 - (20\% \times 450)$ |
| | = $450 - 90$ |
| | = {{{correctAnswer}}} |
sm_nogap Strategy 2:
| | |
| --------------- | ---------------------------- |
| Price of smart watch | = ($100\% - 20\% )\times 450$|
| | = $80\% \times 450$ |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
579
Question
Yves bought a sewing machine at 35% off the original price.
The original price was $2500.
How much did Yves pay for the sewing machine?
Worked Solution
|
|
| Price of sewing machine |
= 2500−(35%×2500) |
|
= 2500−875 |
|
= $1625 |
|
|
| Price of sewing machine |
= (100%−35%)×2500 |
|
= 65%×2500 |
|
= $1625 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Yves bought a sewing machine at 35% off the original price.
The original price was $2500.
How much did Yves pay for the sewing machine?
|
| workedSolution | sm_nogap Strategy 1:
| | |
| --------------- | ---------------------------- |
| Price of sewing machine| = $2500 - (35\% \times 2500)$ |
| | = $2500 - 875$ |
| | = {{{correctAnswer}}} |
sm_nogap Strategy 2:
| | |
| --------------- | ---------------------------- |
| Price of sewing machine | = ($100\% - 35\% )\times 2500$ |
| | = $65\% \times 2500$ |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
578
Question
Indira bought a new car at 15% off the original price.
The original price was $52 000.
How much did Indira pay for the new car?
Worked Solution
|
|
| Price of new car |
= 52 000−(15%×52 000) |
|
= 52 000−7 800 |
|
= $44 200 |
|
|
| Price of new car |
= (100%−15%)×52 000 |
|
= 85%×52 000 |
|
= $44 200 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Indira bought a new car at 15% off the original price.
The original price was $52 000.
How much did Indira pay for the new car?
|
| workedSolution | sm_nogap Strategy 1:
| | |
| --------------- | ---------------------------- |
| Price of new car | = $52\ 000 - (15\% \times 52\ 000)$ |
| | = $52\ 000 - 7\ 800$ |
| | = {{{correctAnswer}}} |
sm_nogap Strategy 2:
| | |
| --------------- | ---------------------------- |
| Price of new car | = ($100\% - 15\% )\times 52\ 000$ |
| | = $85\% \times 52\ 000$ |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
576
Question
Billy bought a new saddle for his horse at 60% off the original price.
The original price was $995.
How much did Billy pay for the saddle?
Worked Solution
|
|
| Price of saddle |
= 995−(60%×995) |
|
= 995−597 |
|
= $398 |
|
|
| Price of saddle |
= (100%−60%)×995 |
|
= 40%×995 |
|
= $398 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Billy bought a new saddle for his horse at 60% off the original price.
The original price was $995.
How much did Billy pay for the saddle?
|
| workedSolution | sm_nogap Strategy 1:
| | |
| --------------- | ---------------------------- |
| Price of saddle | = $995 - (60\% \times 995)$ |
| | = $995 - 597$ |
| | = {{{correctAnswer}}} |
sm_nogap Strategy 2:
| | |
| --------------- | ---------------------------- |
| Price of saddle | = ($100\% - 60\% )\times 995$ |
| | = $40\% \times 995$ |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
573
Question
Prue bought a painting at 70% off the original price.
The original price was $2680.
How much did Prue pay for the painting?
Worked Solution
|
|
| Price of painting |
= 2680−(70%×2680) |
|
= 2680−1876 |
|
= $804 |
|
|
| Price of painting |
= (100%−70%)×2680 |
|
= 30%×2680 |
|
= $804 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Prue bought a painting at 70% off the original price.
The original price was $2680.
How much did Prue pay for the painting?
|
| workedSolution | sm_nogap Strategy 1:
| | |
| --------------- | ---------------------------- |
| Price of painting | = $2680 - (70\% \times 2680)$ |
| | = $2680 - 1876$ |
| | = {{{correctAnswer}}} |
sm_nogap Strategy 2:
| | |
| --------------- | ---------------------------- |
| Price of painting | = ($100\% - 70\% )\times 2680$ |
| | = $30\% \times 2680$ |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers