Statistics and Probability, NAPX-J3-CA19, NAPX-J2-34
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
Variant 0
DifficultyLevel
546
Question
Ricky has a bag of orange, white, blue and green marbles.
Ricky picks one marble from the bag.
Which of the following could be the probability that the marble he picks is green?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is 387
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ricky has a bag of orange, white, blue and green marbles.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2017/10/NAP-J3-CA19_1.png 150 indent3 vpad
Ricky picks one marble from the bag.
Which of the following could be the probability that the marble he picks is green? |
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
549
Question
Angus has a bag full of lollies.
The bag contains jelly snakes, maltesers and sour worms.
Angus closes his eyes and picks one lolly from the bag.
Which of the following could be the probability that Angus picked a sour worm?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is 115
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Angus has a bag full of lollies.
The bag contains jelly snakes, maltesers and sour worms.
Angus closes his eyes and picks one lolly from the bag.
Which of the following could be the probability that Angus picked a sour worm? |
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
551
Question
Bess has a bag of orange, grey and blue marbles.
Bess picks one marble from the bag.
Which of the following could be the probability that the marble she picks is grey?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is
157
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bess has a bag of orange, grey and blue marbles.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/07/balls-6-coloured-min.svg 150 indent3 vpad
Bess picks one marble from the bag.
Which of the following could be the probability that the marble she picks is grey? |
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}} |
| correctAnswer | |
Answers
U2FsdGVkX1+7RJMob8zH5LVjDJnowDWqJhbBK0kl1q+/syUhrWybGdeMEYUcLzwn2NDktLwceNRyCfzWNvpgiR76Rja3XUYETEOgytcpsCWMCwll3YswtAuhSPsSiqAdfs4SWSrrpZw6P1POBv5ZYAHNg4lhNzujzADsUrWpbDBSTnVNCw7qUWGk1ljBy3p9zt1hZ0veIGniIkzb2Tj4ZyHHLQ4kcJKEtc8c8m4D9bCsc00TDlu9ZO+ObzTrEJ3pNaV3xkVu+QIC7EtENjkEWsU1XZK4YsuW36kdwfhwq8QswpAm2SBqBGhAAACmpEEsI6p4TiGuJpUQBKPptfkKhBpYE2dINSXPHTC/O2XjqoBvCjtiNQKXjGREIRCXs5cJ9rfe3keb5Jg/fXIfQN6HvN/ncyZ2HR/lVwZsbkjhj4LC9OLCB8fG6zdGdn6xJoCV2E5lbPm0LrZgyVnAyeeIkTUp1eS6FuFT2Elkaju4s1aH8BcKqG+kIbPKVhxeNdwCCEuwXaWNFXd/YcYWov9BD1YM/Acg5mO5O2c1oTHfgT6u7uj3hplvMATliW2TzDp34bobWznsMEAbdV6eNdf8uVnyl8o0Js9nCrtExlxu94j24ZWqRMjIL51lQXWvqiHZutdRjH9OgEn0bJz9yJAPcgPKMnMcpQjgE9umc9jOjMbsJ/+CJXEVKYMIjT59GR+j+XustTT+wz716ftJwsaKe86jdCfeGFIFh1b7iNgB2cm+CUnsA4k/0fyMJepHYbPZFUhgv4pjUQivNJZXsbIBXwD3lYMjsaT53fEx08Is8l/Yc75kxnEIKamwkLfVyhzsOVSLSHpE7ELF5FuzD0stLevfblIdzl1D2nguVjmR//23NGmutzjnz/aMX8fyZ9yvLLfg3UwB4XMXUzy8WxuQ1RIiz7/w6lIZTXJwj6tbbbQYLBu7wIkFuNf6eNlNvM6u97aFE4Lw+ZYfBIImHi6MDyfz0qY48tbtJLapgk6e7uxj0EFsPhYFqRBX0+RjYX5M5m48snPUZSXtB9rAg6HA2MELjgYt1WlRgdynMYZ4mcTmscXZdzbzkww3aa7FCDZX+1Hor/GaZ+VL7gMYEB69G9ELNaKlI3RivLWLhuKSF3ui3nMmREryA0t86QEj4PNFyzHGS8JMBvSgfEnr1Oj5v/PUfg0BBPntNZ9cBQFH7X4mgxPqDJ0M2QOH52Kk4S7HqBFR2kaTUmnfDco2ZNW/OP2ckBqWxHsSeC3zJ1Sg8d4UT3e24SO07aF+S4ydnxPFvKbMAXi18wt5gCMr97lp8+QrsmvC+lSB6axEcW3KESqMn/2ZKhXBlRqZlPDVDTBNWgdmvQwUEI87r4Ox1KioTyQHLODa9xb8QHEOa3WyCcQZEtdgYEQuQG8SVcErvfT6RoCTqoY+2uO+O39AUBmY9tH2ZXycMHk39NYacCaZeByvfkohNpg682sADhOHu5o4eqalWiYoGNqZlRpfzkMw2q7DaXuROG5xrBYUPWdaRv7coQcag9p4gxljGh8GbxUkGOuoux08ZsJsL1tL3LUpIsKpug8edVi+kF5cUhwURjt1hmryNV/tp8f5W4kOo06VAp+XgFyYm6KDQYB9LgTPsIAaEaaT049pDAJ29caHUW/NtbmfNgiz7iepP9ZVij75LyB/lL/ddI7T3Kzfzb0WLBvvRX2JXwKiWWOc4tuPfVFlqoWLAHVQItoF/0z6E7V5sp5mGQ0NtTYvdVbq50/Bt0dlw4++v0lrUPK10MKWcWavoameC/WsvS9rpzgjt04WaO2qzL++kcLAUhci+fwlKsM3TVc6aM0m6qRRNOiNIL0zX14tuVUhw34iUkh27MgXOo1emAtKn1xglIwZBxF6xAJWlrrf30KcA9FXnjFRGCZHDZ8xEPL2yKaE76rvxv8a65RFllZtZiqUDtihDrPcdOSZgTysMUwEJbUbuNr1uNucc7kn4NYoJQ/5knGQXSo+SX1APDxq8rPLdHxWdwHI67jhsXXkzhJc7jAMAE7JmrjKvjM4L8cQeOKn6Lm/hq5qydgHR3Ku3DH0bUCrjDTfvckdqXltmQZzldsy2nT1XlnSA75h1cpoyfi2pc5jUyDQjXS4SJ7wlCFCRdejMWXbdVX8h0xcRtWCFyuHQ6wFjUqr1D0V0emvFN356e/eS1fA+qBe71vLmAc/r83LduN/wqoE78cegG8uJtJE+RCZX1DiH0/KJQ2Sv2PUGHtKwxnMUK+5ElFS3U3/Cf7KCgMysmdlDDvfRBegsd9M1Um193Qk+Oq7qPkRZu1R74bIFh+L2WPXa2lNFdL910zX2+/h2Z+BzBEOHewBD3KFswrHPYe/hiOmXC63qdMvZjfrV2wpSNZs68RmTrU1pKLoB1zfRYa6GetJSDGr6zcTzfAtI36bDNJIZdwlY/sww/tjHrX/uQkp7S8iX9EbLeZBkIo+23A3ZM+ptYiS/XJxLq8Or/LJ786M4BOs+JTrEK/i8JTrgmkyMivYnsGJ+7g61/GCrx8Ym+MPmDYwNMz0pjUePBoT6cocy9hd3xSciiOT8ubJ4d/2yCZ74mOrK7od/Oi1Rj2+3NlRPLt2owHfQhhAZySABeKgifkApXv8JFVIN0E/ibpX1lehQEETK/1wqfwCPeZzFtn4A6BB4k/Xp7riVc2daLcWjHMfSGs66uvg5aZG/N7YSoCbxAbhwOv9gjvCMeJxpjx89yAAyULc7JdtYR2hbdr2v+cYD0PQypdprhOZigjdjm9rU2GMAvM0q4h0X1mwGf2cFmxXBnpGEnJgx9qhSuc/ZJM53so8EYiK5PspUrrM1vdO3P9gCnxfjeqfcIKBKyCxqKXMpiRcnqxOATyaRZUmbONhAKj9Bcj2whGvehiwyG/Z09Aw2AGQekNAM8l/jRNCFt4MD6pj1yTyPLulymaDQriopgYQexS3ER3zOwn63z6EGWYMkVcPsbeED+LLC0Q5evcXsd+rZHqjFW1CneHhh81bsMqvyhWVv3UX9nxWVsEohtc+p+cMTSoq+JVwRJ/FpSishIguUwmm8PZ5MQBowpSmqpPI5DEEMxAHwyE9mO7x79jnvOafcsKwVAWnqthvVxtKcwmc7p0LtT0GXipfk8vJhgPOxsfLiSWvR7FMUnfAkPDZzB6MmHnMQPj9e2hAlnXtzPvitlaGXdx2CkDZkDbbQ6sEmiebeMU3bvg0TGak6ahCV1rRgxBOcktWAIv7RBY6zaywPwZkEeMaryJM+nNDjZ92pXXvhhRSJoxz3WLFXCebtpJbrIZeZtjQu0PcQUZVdtsxaq5afPh87EwwAY2PXjvnYN15e5nRwM35M+fxiOjFTMdrzchVUCmop2B69w7hvER2mCYlP0eS9u3GE/sZtOy9DD0v2d8TXYrogzYmvmWHpKo6Ng4u3YCMTpoEzTTW2v/94qDrLmIeR/jDWtsTcnDZQ7ingRBcpzbGgz2HkhOdpYyGqi80pH/r0dSC3dx4m10umixkK4hy8i9St//oVWH7zuqVlw0Cw1ox1CaIT9dXaLm43rkginIGkZMcWbq9HaxMni8CnvzVgeSaK4aEuQUahrDJ467q4T4Z6qgpcPjdxjLI6W9AvmRcEXQ5ubgeZFXg+eizUL2xYfcbVmRrAk6Br9lbVc3sSNc/5keDIkyp7BZ/R+u0i0ns2EpS/VbAJh4LwQ6PcZE+LGsC4fVJfHwDKQhmLTpBaOlDQIuE3fP/5vVoG3vZgbFzfo3FJv+IJi56/qZ+/stuYdjYL8COWz8sf0VcowHcNOI28hRbHRFt4tpsB6HlHxXy8uBUSNjdO4UHbYNScfZ2ih/TwUQ7y7HwYsV/8SuhgKKXMY9wBhUnhOliGDxnPOvREl17Pysa/cTWLUsPJrrpcPhdzeBT9cBsG0gCw6Se4gRiwu7v6O8wdvZy209TAFgnGTLfIwMXpj+X6MrE+Y+w2BjeyS/o+2CVgK1DD5BMwEKOsWK63qcdb+cK85J7XDi7p0dB7RRNwQqKvzxYfmEVRtwf+IxaCS0YykPP+GVW4tGmpw3Oe4kFvsLt7Q8mJ8HpnpiTPHRUTO799awgqn/5QRjnp009nXHVOXOSxdiGD4bH8g9iTO3NTV+2Ek2YTo2Nh3j/3hU8J+v+Hm6rjveXSGncLJPZFLqb71mxjYL2wwHJqAq43XGaBuB6VbaOCrEEltMov8ctrwtIfv14UJ76N0boAK+KnTp9ZCnSR7Y47MogHXrHE8I6G19gVIa+4QYtuXApgPT3Mr3rXnTf5311fxYFikwbtpMWEN1BFNfI0il30R21JaCznUU1UcRjBxuQZbl9WjFz2TZTkDfN4DsWfolE+AK+SNFmaScsNt8yZxhDLKupF8+wYkaPF+oOz2pu6LVQvvJhsblDsygs5PsHmT1JtTLmYcnAysifg5HLKc1IwL1Ws7BUfRkgR0OKR+Jsx4QgGEDVTHBhLs/4Uj0WdR1F0FaFN+DHzrq4j5RjhhBG7oG0nUUGLeyrZufjgqD0w7RsOUZFzOJhUk+iWGqMBnd34z68K1jPcpnZpcA44BZWuO1g/+OXRsy6Jgz6qS4PU97tI34tilDhvvqPzjFtWJ0DddYeHJGjMIB8mS+GZyrRyER0EY3iaK6BQhSn/NgU3JIyKF1Asn3E2zzD4pzQq0sZ0GPIxnXwxGcnr45bRDl71M73wNKsO2eHUYuXpNOnX/I+uUbaDHoDEva0S8TATNJcOA2JHN12Skb+4dTL8oTcY6Rz5x0ADLAckQCET/jW3kw283XX3b3r/Jls+vVNBUDaDKEYBHLpejGNbYoZ2Fw6ZLOJ3NlMVHKJc1R078+h3LfK9n+l2uFtq3GIulr3jPvEL3LxnhU67hzo1TcVtQckwyQo8+JDOPAIbtWbrCLEnLZ0YI0bMCjPVbiHZzHd7lE3m1+hKb2JQ6vjxzxoGJzvhaJTwp66cssInFthkG/UXZEHAJWoYBBilXcf/nmVDKhgwP2wgnZLCxVxZ+fhZi/qlGkVGnoJFm/AX4cU6NGYahjN3XwAj2qqXpIRbF7xxnTISIreuJ1CwdLOEad5KJDqUzQZPEuLbVHk7Ku58NWJ5mmMWATrx3OkWaA8scUSmGORdXWPIaE9Pgy37P6M4qOqgg4MqeGnkeWipekdYYcOb7PIu5d3GdohVfc3JX3rdnOkMrKIdEyv53OBSgZOovA9iwRpxbWw/z3O47RcXtHxmcsLoWmGi1Y9RtofWo1qbIf3AY0vpxa8HNvdbDt31MZ0anycdBN3V3lybcK9RojN6SVAwnr4vf1kq3gK9h2o5lf86I5tls2hKe7gTfKcyOGxPJ+6ryPnhj5EZo40lVSgrdn41ry/VHBIXmrR4yNL06xHGnb1noiiNFLMCxwmYRYDh/ImxMR/zdqO0C6D2FNR41EzKD9+e2RXwYccu2ydhTd5Fy53UrCb2MnURsGSsRur/wtkepNDPrpm38fTdHpojQer/9nV/IK/FSdWwTx5NEAitowoa6MMLARylZ45zSPW3wWAUv6qagXoyqPbAc/Jb4HbcLCUpOE9x9pyLGjwqHyr3g+gc7cVLtZqKeDvSOx2tQfBmvAyD5auuNa0eEG7lRnDAwmrO2DsHSEGdTo8/suFHzHV0kEcW8L2NfSRnYhqmQO6fSxmDIOc4zLvtS0vDzYpAilyFS0APbypBb1jBrZI58gzkz61dKWJC52iS/uxy0wvlmgcxoSeSbrfowcvaLaiHc+3HSuAc5cPrOV/C+N99bjDuSNUubY4qM7yA+pDBbLKT1LubcpvVZzZWLmzjS4UVaK/EA8mM+zHqeALoeUpKSfYdun8LvaUgDM54Ri/fw1IBRoHIUukkFWqHfYXYIW137UVhO9CXbGz2uVZqKb4KR9uIFzEzSc3ca21jARA+2G2XQ+L9B6ozLGlWtN1o1RM1xFYTNXBX6M5tvubvIYE2jYtStgsn4oDLO14iNGPnKd95bgSTYLSScV99cDUevrZId9cU4Zb9peP5UIi6B5HpcwF64UqXzzsU+ejIq2ezk908Ayszt86hhYUDucMujbaiRbDbRrSTebB7DBuZ2lFwlX+Dugy87Hv6SXYtH1LxjZ+ONv6WwINXYrsVbPXZVmJrEQ6s3pLMBXhtuLRrQ1Yt4kvYRk+HkyHpti23I7ReW9BBYHa1ErriMbXJmSohUGt6ZvlGQyIvju/sn0SwdaROK3Mv+KbNY2vzH+Y+jF09iLHHpWLbQXq1549fvVWxfiGPFwySpG0KvHm8e3Vyi4D+ysVMP4hnqhiSTRnCRmSkcAw/cW9w3CTIieWnZil65GMtJvQkEIju/eIiNXdvEGqBcizuZ7AcHvI8XQTRfIqUy/Q3gpcOyf91e/HaMj+GZVmaQelKvXSLmmmnY9RJvSZbN42kJHFV5VskMUPjjn1niN3yTcSKA3SOullqCLwNIRjtDa5Hm/2ksRVkL7NBlkwcB2/1ms8cG7dogxabCNWsH8KDioJqTCjzVODeeB4enlC2RKrlTGQy4Vn4lHUpjwFwbve4jtm5H9k6XQW672xBLl19GVjw9uxuP3LeLc9AKnfd0qxOwRKzhSfM6z6hKxxojE6rneRSTGMQq4iH4mtoQCNbyDUmtcUOgoX5g8i6gnEbwx00nULyjFgiCmZWN5HFcy/klr/BWTsIf0/R+V5MhDyAbelXzFwhLg5UfFmqD+IBm1m6BJGpBOeDnA8xGA9IHDq/AQdzZXgzKAQYICPvZGPsthmn/0IztN2NQooImacRGuD5o2pTG6LqvfnP16bh5+qI2XrFmzvz7dvT6eVStiqQ9n3/c6HBot8kvSjhF1V+qDqTqKBqv8P1pnxeV+prOvQKCM/5KtwVmRBEmEEy0+tnuTSjKvwGPt7kZt6r/K0Ud8VPXFmc/Ez+GMZAgX9pdXFH/zkf3wQ9I0cT74DSORtCO5hW7n2EU7hYEcktEuNrLudxtLFFfdazAkbVvqvrKor+chxS+JhzcJtAIbuhMWC2yZwBTWGQQFXfPlO4EnPL2VQb+1lmltiYcnTsbMxwsIajE0cxrBUvUK78B/DLpASiMuv7V9+ZPcO+k0ueDUzdKx2HeYtq9dyAORb5huVwX8jfQBWhmGCqGAZG294Qzb30CY83giyOUinmk0vyUSrZdE8o8JWWXU+HYWnDfW3037/LVGoRd8MWKORK+oPFNopYZwECVKSIUdhxKsYjLix3OAqEEByhwKDt3uzrdZ+fNHKEUP6JDt2XoV9pKaz7sgqQBrioGkpoLLoapcxLtVBZL9oY2EY/TSyPwUkqiHeeOmI6+22cyycgawGkCgIV5ONGTrPpiCvnnu3/Ud63xbUsSyXlF+kCgSOaeJcPYjSYvNtQHhPjeim9+S853+6kO8tF99naPAxxyjbjrXMPKUQ/EWq2trpOkQmWijQddvwYXU+6DJzXc/BJIEOdb8sLGkM+NjS2TQNrbi9jyrjKRf+auV2PSTy3QSSB1q43MQ2EiwT6meEAlPFPzeKvDjmLm1MFPtVs2Qtsj72gck/dTRmuynQz+m8/CUn82L/yaCfEAORembeJY9C1PCk92ANbJ3/SrB8IBaA2cs0OZFh8EHrqQQenNwwX3OVBK7nZJXRM51lViS3JpJdHErkV42Z9EyxGY9xDmKTo9ILIn6xixkOB3EyJwFRdzQoGwBnyylmZTP14OYVEud/eRIAatCZCqzv8819zJ28gVty98B2pNUPQ5W1yYbiclWaPPub+SRnEMiODDasyESopBd8
Variant 3
DifficultyLevel
547
Question
Ringo has a bag of gold and silver coins.
Ringo picks one coin from the bag.
Which of the following could be the probability that the coin he picks is silver?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is 317
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ringo has a bag of gold and silver coins.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/07/coin-bag-min.svg 150 indent3 vpad
Ringo picks one coin from the bag.
Which of the following could be the probability that the coin he picks is silver? |
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
545
Question
Kuki has a box full of balls.
The balls are red, purple and white.
Kuki closes her eyes and picks one ball from the box.
Which of the following could be the probability that Kuki picked a purple ball?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is 97
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Kuki has a box full of balls.
The balls are red, purple and white.
Kuki closes her eyes and picks one ball from the box.
Which of the following could be the probability that Kuki picked a purple ball? |
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
542
Question
Min has a bag of table tennis balls.
The bag contains white and orange balls.
Min closes his eyes and picks one ball from the bag.
Which of the following could be the probability that Min picked a white ball?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is 141
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Min has a bag of table tennis balls.
The bag contains white and orange balls.
Min closes his eyes and picks one ball from the bag.
Which of the following could be the probability that Min picked a white ball? |
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}} |
| correctAnswer | |
Answers