50078
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
Variant 0
DifficultyLevel
555
Question
There were only 17 students in Grace's class on Wednesday. The other 8 were absent.
What percentage of Grace's class was absent?
Worked Solution
|
|
| Total in class |
= 17 + 8 |
|
= 25 |
∴ Percentage absent
|
| = 258 x 100 |
| = 32% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | There were only 17 students in Grace's class on Wednesday. The other 8 were absent.
What percentage of Grace's class was absent?
|
| workedSolution |
| | |
| --------------------------- | ------------- |
| $\text{Total in class}$ | = 17 + 8 |
| | = 25 |
$\therefore$ Percentage absent
>>| |
|--------------------------- |
|= $\dfrac{8}{25}$ x 100 |
|= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX1+i1NxPzZJLzibLul3V2szob8GVMTRVtwsbyV8M45H6txhoWbix4BYnMOxczYp8f56BGHegPzIKi8aOHX6fDtlnRXm2X60xBsLISHDP0tKsjP0ey1rQnrd0RIFs77MC1Y69CjZGws34oPoG5zabyStM5pImmEPRQTM0Jv4ZdzhegFvV8Gx0NoxUCclAZxrb9ZjnzS/Xj/TFAu2L0EKQcy1m0wHGw4ml2kXRhNHp9AgXtnvGNmLFe6IXDzXv8QfyhP/0mtli+cD1yi89EJTFf1Jl3ge8DmOSSK/8JS6OlVI48s16URb27bcbOaRhDFZ3SdnN1aRIyOXQ0p0szNrDCObIwl10S5kV3urbK2nTlHuEjSSFS1X4kABiVHICh3HDYdhv6p05BOAj+Kl1Ufn9M87KD1WeoW6S3Y4X7grKYuR0vgQkk4cNRZTEts2NiUaMKWK/pbXTDaivZk4fUI5UTo3EhkzhYKrwEukKo3mtmFpAxfhiZD/RLCmBPQ1WH8b964xWvOFG52Evn0XxtjpCPqKEQ8ms+zAYQnlVbUVgvWrAem5YBPOkOxBn+Mtgpw1K6U4OvZLEW82dBwxE3PwAi92orixiKXVq0O+kepr7b3qK9BuHcCW0C1WrUHZ8xHp/0RnfG4rKlitUJlJ3AnwZFnsvZpm/Zo1xwGZO0IIBWJCfo9XPeC/cuFaGQoCic3XTCjtTq/Ao37i2orPj1q73VrOUMXWmeMyUKF4aqZeLioIbnN8YI1kmKZ8b7P5BymEOJ6nDvjqHCpbnIOiF3XZq56VRn/l2TyJpIYLGlfeq/DfNj9nW1+SBLraSR7z7j/kufcb92PJyizwHbLVWhpGQEAxTMmBqBDcntY/vjeUrbprpJwvluhjH6CVpoDuPvQN/YmsXJZKL/8meMo3GT5uYp8ICBOTjkCCwlYyUrm8AII1VXDn/VSomvJbyd1ETj72u3iydTrF4q/OR6Guus/Z4UUABP+NAXBeLfUpIjSc6dy4+LNhnzJ/SS8UuyPKVWIbfxbY6MfbDgQ6wIl0gpDfMT2xVLLT+IcwLjjEXGyDZmasbAAn0KY4O0VLy9+ppydLHVIkHTz2VVQzVOwrcq+tfixh+SPr+13qq9d4m2AbMFxx4K9Y16PCO3GT7wjxNvH+Lw7a5V0/7+NOPAsEJieYMSMEU/BV8hT8XlciI0VJJsWMc6m/UaFT3Al0ksyAdUkl/CTKGzzffkcR9HK8AT3fU5kBAjfQ5iqW9T1bFqftFwW25xqa/x/ajv78neDn8lw1QefnvRj2HTzuLqs3lXvQx4xoX4PivqLAVnAgOHlNmo+8VvGGeDb4VI8xslabvINPH+lCurTsKuwGxHxMuVAt+SpkYhGscUpW8cjaKKiq/YNpCZmBmmbvpmeXRMymC3fbp7ApHZbE0HQX2mq8ceqbrVViT+to+5FjbJ1IXdnUcqkziklFXCP+6hWkx+f9EpluyIBjDB8ligBZTKMAbL0WvXqhynaHR88SiSkFC3mmuemKnvPyg15TOjrq7BbsF9N36CiPMDTQFgb5UMsC2V9XDCmFsF05eGKccMMOiuAfWg53VMEQFEgLiXCWBThaX7umkIKg+B61XywdURzAywU56kyZ77GSeeD00ySh2wEH2Y5UwGRVNCxQEJG23RqiFVpzgAbTxFVEGfziqkCHb7UWQa8Z1Jfh+Qlkty8Mt6e3QvQBKtkbF29yHry587o+K8k3NJrLikyQ3WA4G8q9uo4e0Zj5fLk7steuztNuLCjJMdcNggQD8T2UG7bWnBrqJBbJBW1IBnv2QwqxxtLpjpNsqhlNWvRh4wQFHKQm9cV1CLwEqWMAQWlE+J74ZoD3tPHsrqDDu+bX9cBf9HAAkM5bKotjl5+Sqgfkllbi0BnJLshjM7mDRX0NbdDJis9mAelxyOm4AHhbBTVgIw+mA2D87FQsH7vo7WN+EzJ/gmFnJd7IkfIRqf+HN7px4Rqymqi8iTzeMQ97V8m9iliIy/4mN3m2qoU+rJXgYtPEyp3zRJfcED4W1ZzNZwcnAHUBGNpUTSVHYyYsCRAstE6UQM/qiCDbleegyoBMClwyNAuQDNbCn5ocxvZr69uchYRpSJhF4D5EaKktXSnTD+z8QSdR/uZ9NaSXvTKKNXSinOlPoGlz8AN+0DqXd3rmKrpxCblqnHg2HMjuOfoklwLYUid6zjlHKgbsofdmOHspB/gMmyLeVCfVQ2Bcg9H5/jBc0K9c+RXtZHHCh878MBbQu6tRyoBTGc+DXwP1spYKnCfYUREfcQzqhL6ula+DkquKNZvypUnlbd3Wmxm8OxNyEVtUUoJvvZtXNrKAq1TmjUXAbaxzktiJGXW1JzDWidG2/9kEsgw29lhtER1idZ8y0XGFsFyY8lQrzwYeVW1NTb0n0L0I19raYybbzRZHgovuf+FzW101ZEesSddrXlJj1yFHtNsH3XON3ooaFCv3t6Nury99U6OsfK1HFbsU8NGx8hPF+rb4vRbM2SB/d9cRZpXC7RPzkEXMVczjVREaLPXBMivmbl+5pzSqC05O76voVW49GrWhpOzbcNIek1feR4VWsWifMNowOventitJ6aRtIGumOpsLxqkpJabII+87GQHyydP0vEF6gWMo6W7AJyKNWts2quJirzjguFiVOjbLeV8csnPyA8hSywxKXNqWOvuLTkwqxuBDiUCwwMqXaskiICxsZMTPq8dOqvF8y7wKcjBaevziKSl1H++O4XpQWPwp8pMyjm+gi3xFLFjpv7KywId4bNIwKmfQuu/+2RBsQLsU0y2fWuLuN3DBiUo+K6l6U/ClVV5ADLAUNgGj5+J+NrYF7ZKuXIH5J05sDwMQ/fz4eYxHJL7jWnSJwpDSfjth3a4ctO0AgI1/ONPXUTc/owN4D4MZEge73giLydMVkbsjbyAEuO4H2PsU9o5fWur3q3JHvBsdG3zIJIsgFj3mC06d96FQqEP2V6J1OgEexCNZtS4Hq4Gu+q4xmCncz1R6HEQBnZxeygpzhzkl+IbAcONrNBKsqgOaTrW+7ha8V1ZJNxYePyJEeQl3+90Ft1uaKp/cBNUhsWyL5wDLTeh5D4txjhYNgIEN54eAqLJEoTHDryp1BsL57H+G0pQUzYEltABxyVIrrVhXFnffxjqHB4wdeJ92r1cRWJxmBgMaM0qJ4B0pBUOlN+tDXcEPWCmlvmfFQf9h1j/MX3ySS5pVxWuoEiqT56bvZhn+nyMjagsaEhe/Nu3MEz4bNCYoE/oglRWcwtnqG/l4z4AueLAgwqcMve/c7w3c8SDf7+23Dd7wX24AiIotqv3Yc2j1JMHdlnBMklmsEenxq1+Pv4aqFPitFlGujivDq6kVa087X/eK2Ne0OigVZhO4uQqkSvY69AMKgVXIRqI+ZoWK0PCEMvdJnR3Nb1eqq9Q2Ld5v1eo23hfOqdJrHEQx0Hv3JgUQrZgQ0A7jhgYbbDGeKrVRDk6bU5bUy2OUKEcQIMbcJTpqsAwqVdkf2bCMidM68Le5p9WgXu5yHmWY3DWKht+nINv4gRKO/uHDGD4LC72L3YU8te5d7cNj//8g1nS6sEsYiSpV1n+vqq+CWwNNHH89RYE1YPWZiSP3baEUSAhEEA5VmsAkI2KwruKFqNHl3rRbcVNLtVWbUhat2+oWBIhQU/NNQhYGMVGKvFYbngZqfk+QsjfydKCbqGmAkk2vbusnW8p6kqTXMWzx0kG/HTKDAW1EoA6my2WtzjcJHKxgInFMnUTY+dIbyUINTsvbg9Q9IgIGkaEJ8maEpJpvR3sFyrvaAZsPRWFnyufAEtt2AeTyXffeZvM2tHL/N6o3SV0ljyZ0jeFGW7vThe7h3yQFA5k3Ht1FbRqpBJVu/8+ia949mvTLkP8F9ftE1xHuUACHyq3Dw539Xj7ouWosAtjScmVSVjYelyGkpspg7Z1Asc4klwgPbE7Ex8UbyZedfkxoziIuLdctJUhTToUONRAENdfHl/Uvj/POjJhrnFCNTDs8/H2peROQADSzb/vlBxlTc1una3K13nwc66a1ffJS6YvxR+2qJVQOMclHV6vbo38I2nwbXp3W5Ulm0Arn62328AcabVK9Sa3zBvDe4xeYApGzo7g9GzM6rnmN4BMaHGEffb9Tz+NSllm3MXhwW8qK56i0SGUl1dEVKRbILyAfJ3QWfgswhSBlKki9f7rwhufXuISPVoSrk1LZacJk+QBSo6hmgtqpSfRNyQ7DbJL5PDZai12u0napwS7hSU/Z+5tJWJ3/LAr5wfeMsQKxKV3NLIffd9Xv8rZIx5Aq9wvEeL4A8oZyAp0f0XNb07//W0fNaXg62qu7p4tpJKVOmH0GUnt7Ifd7XKkj2Qf+PELRyEV8BlmihIz5UoZtW9Wsf20/ig8mUgAPuFEFqRbhYBKlql2NLElm0tspQ2vFTfdQwRFmt/CD720BTX1Ubfe0dIve1FGiU+o5ZqizzbBWgzb2USdmNa8zqW/vMvEkYfgwOHvX4xggu5zF2jLhC+HkcKDaC/szyaA7UsaPzFIHaDWGIkqR3MKZCozeUwlmcaINvZk8ouFxM+uKWE0+KQF7+OEY51ieiFcc7QsYcv3nJzV5sZTm/kK+XBgBSPpyBj0h4sbMA5xy1OGkn1Kv+miqjavpY/ord+OCkDir93P7tb2+gANLRwl02niJ56g/LEORovNEJPj3xwzfS6mkFlZ+3ojTGo5RCmgqpHCAkuguwzfF0NqcUOpxTHuVnm2XmJ9DhXi4ghTtAnb59f47kjexlC41qAgnubtlwwEADZtdDpglIy0Pf1ZSPtasFAZV080wFa5k1CiAdhOiCg5GwSLcfgOi1axdO1b2ilamnaPlsyEH/NI6WtxILJFlWcISWDfZIYesxHLwtJn4s0G6w81HzrUkm+7qV4ZQOEfp1dv6o8/Bja/4bnprqkNLqy8grg5sxRTgWE3ISQnBhRsFnBUZQG83TgrF7Q3LoWz+sQTLwHijX7hTKz+TJgSpgFK2QGZSfLciU7wI/J62PZqI=
Variant 1
DifficultyLevel
551
Question
There were only 90 Year 9 students at school on Monday. The other 60 were absent.
What percentage of Year 9 was absent?
Worked Solution
|
|
| Total in year |
= 90 + 60 |
|
= 150 |
∴ Percentage absent
|
| = 15060 x 100 |
| = 40% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | There were only 90 Year 9 students at school on Monday. The other 60 were absent.
What percentage of Year 9 was absent?
|
| workedSolution |
| | |
| --------------------------- | ------------- |
| $\text{Total in year}$ | = 90 + 60 |
| | = 150 |
$\therefore$ Percentage absent
>>| |
|--------------------------- |
|= $\dfrac{60}{150}$ x 100 |
|= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
553
Question
There were 80 people seated on the train. The other 120 seats were empty.
What percentage of the seats were empty?
Worked Solution
|
|
| Total seats |
= 80 + 120 |
|
= 200 |
∴ Percentage of empty seats
|
| = 200120 x 100 |
| = 60% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | There were 80 people seated on the train. The other 120 seats were empty.
What percentage of the seats were empty?
|
| workedSolution |
| | |
| --------------------------- | ------------- |
| $\text{Total seats}$ | = 80 + 120 |
| | = 200 |
$\therefore$ Percentage of empty seats
>>| |
|--------------------------- |
|= $\dfrac{120}{200}$ x 100 |
|= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
552
Question
A charity barbeque provided sausage sandwiches with or without sauce.
45 of the sandwiches were sold with sauce and the other 75 had no sauce.
What percentage of the sausage sandwiches were sold with no sauce?
Worked Solution
|
|
| Total sandwiches |
= 45 + 75 |
|
= 120 |
∴ Percentage with no sauce
|
| = 12075 x 100 |
| = 62.5% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A charity barbeque provided sausage sandwiches with or without sauce.
45 of the sandwiches were sold with sauce and the other 75 had no sauce.
What percentage of the sausage sandwiches were sold with no sauce?
|
| workedSolution |
| | |
| --------------------------- | ------------- |
| $\text{Total sandwiches}$ | = 45 + 75 |
| | = 120 |
$\therefore$ Percentage with no sauce
>>| |
|--------------------------- |
|= $\dfrac{75}{120}$ x 100 |
|= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
551
Question
Blinky was taking two days to drive to his holiday destination.
On the first day he travelled 900 kilometres and on the second day he travelled the remaining 300 kilometres.
What percentage of the trip did he travel on the second day?
Worked Solution
|
|
| Total kilometres |
= 900 + 300 |
|
= 1200 |
∴ Percentage travelled on second day
|
| = 1200300 x 100 |
| = 25% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Blinky was taking two days to drive to his holiday destination.
On the first day he travelled 900 kilometres and on the second day he travelled the remaining 300 kilometres.
What percentage of the trip did he travel on the second day?
|
| workedSolution |
| | |
| --------------------------- | ------------- |
| $\text{Total kilometres}$ | = 900 + 300 |
| | = 1200 |
$\therefore$ Percentage travelled on second day
>>| |
|--------------------------- |
|= $\dfrac{300}{1200}$ x 100 |
|= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
563
Question
Bruce was collecting cans and bottles for recycling.
He collected 144 cans and 56 bottles.
What percentage of the recycling was bottles?
Worked Solution
|
|
| Total recycling |
= 144 + 56 |
|
= 200 |
∴ Percentage of bottles
|
| = 20056 x 100 |
| = 28% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bruce was collecting cans and bottles for recycling.
He collected 144 cans and 56 bottles.
What percentage of the recycling was bottles?
|
| workedSolution |
| | |
| --------------------------- | ------------- |
| $\text{Total recycling}$ | = 144 + 56 |
| | = 200 |
$\therefore$ Percentage of bottles
>>| |
|--------------------------- |
|= $\dfrac{56}{200}$ x 100 |
|= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers