Probability, NAPX-p109746v02
U2FsdGVkX1+5KdwVXBN29mEjTnDj3/Pi8c3GzYdMMlH1OjYYwzcM/1xKffryEJuaBlI5OhNcyxJIzF/l7uDE7nT6jiDM5PlWgMUzOAaB4RsB1A2NZ9yZUgPPCKn6ZuXSdoVbSDaxzYVQpO/lY8NRPq9Q0StD/j4NNBuHOA+SsANCkIyJja1r7cTuqHI9eXouD8c1ue8yIfok4NsOQqg7WFF2bjhAzy8v8wJH5e2NwJLKpoQgMh7WkboI71DmrLn7/sLTkynpA/62hIuiDu/RKsF0vS3O63sQllw53/Eq9Bg8JlbzXV2+GZynMGrj8bzK63koVClZZIFrahyT44y2EAlqhc6AsWljBaCUIwoUhovtHnN8B3LAzzxrzC66Ej36Xit2Tjqpbi3QH6giwsKgI94F64wRHUyfBeqxZD7k8srawo+ksuah+U1QBU90ZJC8aJiJTnZBBiPOSNmgSBW25qxeUnbDvG6UeW8nyrKteJ4SRiaXZ43xvyMkYEQoBSL0zZOD35PoQhfH+gZhMByqUxvcHE6kTCgQMvxA2NPXYRxpBUqH3IAF3bBbSrfe31Bwnl7QhXtirUy0lNcA4JS+DM4ra39k38xSkrHmL5JAFKGmwJZCEtoTKAuOkBQCqbMKd+zaMBPi1wuLWs6tM/MYGMqdnl+EVnJFAIXt4scOXuyO6FjvwDM6+IcpyD7AFdAvbzVwmtdF5l9XcKeRltp6oSDH4DCAnvKFr02j7ZR5DLvYUHsWyNWzH3pobzodkmgFe1GN6GvD5ig6CGFSAvEZcDj54iJvF/6uyuaVwADh5Xp4z1UwTUM+tLbq0qJ4wlINQFAsatwRkUtnZ2UgbSg4IQxbWxVmxtfhhlP3YxRXZfarC37QSVYznCxscUjlOrAEq+kD8tz6fUts1GgQUd8TIMvCKp3kFT0IHCKdE2P1//0sAZx4bRBIMOuT2EPCjxjiId5ZaJBAh0zRqRocSNJoO5iTMWbTbWxAe3f+zmRTz/MEGy3k2uhHIbLq4KfRPqIL8vhRFvrJ5M9KDzBlPGky8cAkxo2x6+QVn9mug6282iN9KI3Qcfv75c7pWiFnu8ix7cfhGfXSbxW+2gmvJZ2xrYJbfEZZ38+LDU05eUMHwo9RVLd3BCHHOjpfhSdOwHUOZ64eI46kmy9ma39uXAQEadOe2IfLiCZDlZVjs0gqLEKtS2cmS80RAeSHE1qah3IjPqubvoKP/JReVlFz7pb3Al/Cg342TuLeLfLRh4fzkcdUNCNI27Kkm3hRLRttS8B3IYM5PLzxOK1X7mij5SjQcOh2q1Ouinv1cPIGlN/piZcVe38FRTJeHTZdAI+t0f1CvNS1WoTmRbsNB7z7hcDWM0tpSUTgTr0VLAsiDzKTnDjaHzWvUIF+rqROM6EkVc/1qYPUO1WqrZvfgxEsRuSQrRKSzEP/E61efnp850IctWfAjFcZA66utG6g5gvNuQ50U+dGTPITSu2ovis/BO2ALnuDQi75+2OIas2cwPyp9wNu47hAURNJY8z8maNBxXGKvZoCt2SJ6fg6Ajbe1br98vsj7CSaYYeZLVMDt5G35kxssr778eS82v9Z9lWq4sPj4Uh7hjtrOtM22+8Go2T2aHtDaSUZuf1XBer57hYcdsYZ5zFFJv+fJEYrzyF+1TkXcoyYejIl593P4Qf/Ou+MdmVnNR9jD6EXrXJIrx4z0BUx40OblF2GqLU3w16iAfae37WBr3oTiac9RQa7DvZ4IE2f/4uxH3ziSbr5LgIjHbmyh8yb8zilpXPfDhQJ7Nc3eZRqQLjpQ1Bq7QWtj68kOWREVXH9QelfequBvP83+fmWyTR66IZv0+u79Z6JIQX76M/+BR8FK6LFDJWre9fqLCNJIO07cPB4znKbbpDhHicFhRzNGKc5ehRSqXRPMYpcxZzcJjdsd4QR1jdxiHFZDYp0inlqpcrNfpleFx/IstgMHZabysnk6tJzEBM0V6Qzx9nNAwd1bmmGVkCbn8Kjj/tAHSblFHzRp9Fh1InJcIwglDJMluzOB6uB/9876cKoYa9lTYKTNURfoPgHTRoLSAASwXZoKb+HbZWvPQ5iahXAn7VM5LXeSYo6I7gH98BkxtmRZ3JQeTf5ncGqWs9yb4MWZQF8nK3MbYXMJyXCdGdnZgTv1uQRY5ywlXiT3rtsQgeEbHQu/6Noh0PSonzvV+u3iYI3Xha/OxS902drOIgYRsiaK13mFIzoM5Sv0nAIM4hMbmLz2Ry5l+QwSAQNN4IGYaA9OEkth8mjZ6CuHSmctABpbB3PiA0R237lVH+D1TsTBTKEBdlYVEQufsLcWQT5/u5feWvkeVmwWN6GD+KVYmZ/0Mw6RhCrz4SDYmREN5iMVcLHR6B2mO7BThqb1TiwR8nsv3fi2ticz9a+VmUMbmNe4UKoEcz1PtRgUGFQ1G/+xlnw4veOliALp+rMSJqT6Xt1IMlUX84UlHUYvAibcgYa7ie8gXePRgWsHuavCnDX6bbDGS0kc0PbfHYSesmtD7GXTBrHMUlDVFiNHxhC6PZyyzSBsEcL/64zRKVfUAfR1BG2GIRwojDzoygOnD3cJntzuqprTOy/P1qnVpwN6elcwItQtB4oTqANZFgWDDAyLPWy2MOIijLNIofMsSZA02YvjKt9HxgoDwBHF/PPdQhNPuH8c5mnmUpCS66568YDMM7e5y3j4b+RAI4mtHUXYmK90sKH3exJ0J58O6CbVnnPyCcnsCu+XAHL7itP/bpeHnOW9ZHMZq73wrjwJgV9e50d38Fq/BBMQoJew6glYzwF1+wYiJyMPPIfxWipwROrO7E/8VEER6GWkpHYUSLRNY2cgmkWyRhsMDJMCJH3HznRMzaKNY90wmuIJR8WbMvQnQhiSSeXbrFUux8vmdOcRA0Nb7e5+/ys3mM2e7IjtRvBrynXKQhSQ2WGYrd0wXW6KiOw/3SC5n57h/guYF6QE2yidA/kxAqAl5Gimgg2snyHIuP7Y8VkGAfdTN1hHTcaJW3J9yiW8AzieDOB4Z4NNBFTJ0xIFy1q31ht5XopXNMuh93m4sO23DhtIYYPED2qfvuyV2Q4xMKY/tokVRhgL9aY1K67Na4DNRBm3Hil9ZqRblbnmXl3aOYu5T/vcvLE+ePHluss+wCu/D+fdY5kKFIpbDEhsKTpyeHgeWDG9dSw76/cm/a8ixw7rjdIx98D2dBuN6pllPpK507886oLKcKZd5+/xyJ9P3FAcvHc0RRLX0hk+zsKLeX0Vfrqm3hJTmuV6CPJ2B63WEInPe9rrNEno5/lGWu5nAa1m/RhJoQ43w8socDEMmoMKSbB6ktCrpQPxGkcxJ/IEFAC+OJBeD4+R3moni4HaAeh8zZ4mQw/csfrwd9aH1k7wiJRCBjrssqxx8X/ySu/lCtd6XFJHBOcVi7C+edKfuG+dO534dXJPQVrvWq9dCLImnd/85ruXkr25a6y/PateKehv9JRvOdkx0H8KarIsM6QSOo9WRDv11fb7RNJgkgZkS6czhftKPzlqr4a9sFY8I7842ea8EeDjNweQTd6g8VoRDYgiXh9V+JOvj3LmIAX6C0EOBE7FbXqc4AS8pBa49u5Q5Uh1HEvVA9GsuKbofFsFsH5nX1nCgEs0N+CNehTyOIS8UIrBTJsqbtQrXBrkaKzvYeyMJa0GXRFm02RyIOeMQqbZdZovfMEdo9Yyritpoov9uF3d9RmZSHUl9XpCfnhT8jUJY32Qv70jX5BmYkOJnPuxKkpSLIoZ9CplHDU0WCBwEW8gSe8E5lcTuMF7If3iY/8xcOQw1CClTthNc41cbIy1FZq9ywNQ0igRJdzaYaD+G3PY89ruiQ/lmNfAth9iWIEYXyr+PZ77Q8dx8422mjEc3XtPD0kZFqC46xSuJmsT5xUd9waBfrRf1eCJuJ3NW22TjT7azgJ8b+yc1d1ejuBDy83JAlcixiVcvae7+Z0XQ24wfHDlUUbWmvL43N2P8J7QioB/5dyh7iV+LQxZIqyKyS3XpWtaupE3B4YScSor4Wz4BFWEX1Rmy0eIekiFaNMgYqNEnvdiOg4w6jiMDJG5va9Zv86D98SYswVbmTtu4ujku8RV3fJu6YL7gr+cV6RQQmSQ7sh3lJAmxJflzo+kXnhENlNSkbsuTtVCxThKiqcQ7M+amg224Z1ez1rG20VpmA9mN3XQjGzFJnKIVI+AGUtJq0YvLCIRlmnX9H8ZUDMTQIjXkaHIR1KytBpJ4Sa5uFndbxoxuyerrrg8JtINZCerVJmSbvYglqp8/XkqkCyAex+d56dzIrVtZzwa//d+mntXNsDxxarsoN5MwEGgi++frDa49QQZ7fIoIi4ks/9bLGukbGBEKgMtUG3iUtF9nNL4sglDHWOj/854QWsB276NZSpbvidmM2sVBy0HrnmfMVOM99I7+3b/Qp/XOCyCpav+MBBbBPbWbr+iCeEGoE8rr1FYSHrBGyLmwCuTBo4MCm6SZzg1wcsgT41kxy2j2ZMHO9WPUQchZ3eaYL4NiqXI0jDRbwKaggrIqudooOzj2ZuT4Cp5MgQBchdG3TldnVAaImvYJ6ZhEUyPcO954Gnw4W82syzvocY51zWEQfHDAb/zPn89NmffkNxwcmjZWgZUrq5oqth8BD2OgItxHEU+24QnJY53Wt1M1kQgvtArjcyOTKlXME1UiR3JS+xpCE388OJNL9Gcl144aQBfyuSJRU73UqQnMWfUckWsslbmXIyJi3vQdW7o0TJyh9KKoahB344mjGZBEtIMe2L9Y783jyOsGJ2QigN8bDl/9IiCwH41jk4STUQ3kP27WVteP1WgXGKwsWvubmpbwLMbXzW7/ljY3WNTmcvR3iz1A+AZ+0K24C1n6r+yLlmkfsTD7FXWTZcul2CrM4wGEZSFiNx5yA7olqKzGfy9f0jUeboYjwy6MZzictAU5aedRsavTdMhej89WN9D4piXQvP7fF30H4oGQ0//q/v/ahvS+buQgVdhFVKQ/bflf6CTJouC6elsgWp0k4UHx4Xk/0LCnRsQEpyWEWmEIzy9MM4sqZ8KWZ5fLfEezsSXRJOPoEk83BwfVkgkw6knaYN5+kucl2MeK66G6BV+wsDD/so2IK90yJq1TER/ZPwYnAPU/hs5S1dcEmq/nfVxxR7/uEVjtgJdoTjZoUOpNOVyaaV0XVOGoKb+KdMZmYT2abB2lp49EgyKZQ0RYJE7CEjntvxMBtCi206mj2lMEGANCrBvhs3h16E6nvtM78tnV53CS3Djv6OEaZK1KD8EuRi3fJS5mFXPAxGjOWFXbV1C+LaolunB7Iikd7qtr6BwZSAdHx+4jHwZorJKUDJdSBGpo7QKZyGFzTXDHjBnUO/0lwLfG4NCGK3voJ9ftVXIkC4oX2XqZFkas8xA9f4/wY9yuMfZxNOaqpday130NJu3u4Roi35G/WCnayCJvBrOcrwIisGr4pLDX6zaWbRlINygn80RJrmkisfwLzql9gAjzyWuHxexf164XkFsOu6rrDE3BcDZH5q0ZSjmYMrhivx8z0zTSWcveKXpVZ5oIzVrTMeKgurb6bnfZcM8/bzzCTMARUx8Q9uAqkiR1Kg2hmP3NfPC8KicATL4YAC0jz1Hi718UscEFdbXylSe7VYqfPIa1BrgTL/5gpeltjx8ssVXMRTLUBn9/+62Oc8eP6y4en3b5ZiQZp0n83uhWhrKgsrgt3hQ+JMNFnYl5TMqChsttuKy4+Myd9stESAWSAl8juRQDOgqSqIlcLhoTfqk4IIbNb5bReMAtvDFROqWSV/YP38T0xGixxn2q0limpgQ6HyZi8lKrkxev9dzjX+Oc0BUXIe4JV8M161ls7W2tGtpIfQKaIblpO8y3Bp9OswfRBWsJ4WFd3aVgHrQb613kn4jivRnmiSf9lac36bMtUD4lMoPA/CexREROpWi+c4dPqtaJF/ZEnuOiKmvOMujkhzMXtismnpwA1WuZ53mBg0mk2vZhBYKnevfEg0w/tQ0bZrQqLJ9wnUqnrfBEvcX8NxuUhE/q+yN43ZdS+lkL5A+hMb7TgcmeKwpI2flROAghkUULPfUnj4WbkU0wi5Fq86LXuO3zlBpfZ113RinkcNHaARM95pBtvkFtkwvwLrw/EYx70+iDKG8LLJFPBER7BKGOFgCXpflvvBeK8Pfql798crLPRvZMYX/Eua3Nlun7XWmwrpcai/MpGyKewugcMS7WKDE1tBekCjZ1qW2ebRXeLCs3ZW8YrtNysTvdUOxqkto65Pd6hpk4D0WYh2I1O21cuQ4OOnuJ8p6GVivZElvNfZgdVa91QSIf9bl8Ek8A1dqlUhIeku7dUgSe1BH0d7IoeJjWqfTQ2UwGwfcOpr3O28cc/ftGHAoh3TZhcfsKEVWpvU/QerLTa5M0z05vQ4N3UUoduO8L0/61vsE8z+MFExD4IB6Hg1p6Kj49QiLmZfFsDS5L6ipwRdtFlALVgaugCOzg3C5f0UpGLYFX5o9OJJyv9JW6cslG4nqxBrgQJML1DHq5qPnxrS6F2n6XqW7VukF9nK6iYkQ2tQBsA1FwKpZXWYX7qLgrSL3qKux8bbc2Pk3g42ZmKcT9OQFAoJPgWOekJqK6bH3XDrGOznNiZwFCBjFXwiWPNaBjPdA4VuE75uQs9l1pgBXkhipottK6zTKS60DkS47tC0z2si5n85/ITYMj+fv+zIBmFtNEpO1kQNBSKGgLvkA926iPcQ8hI/JsvnqmxFW8cMBFkDALRuFxvekQYniIOE+ncO0Vo/QjCtN/ZOeWVJAJX17TuInXu1gzUc4Q8yhxx5qpilq9OqFLG8RXXwDFVVL66q4q1vbN7B8m6vBRA7FEEd3dwhmi7MnjPHjb3hV2pbW1LydDKj/p+NVSz+95KTi5aJ83vlkvyRmqq7304IcfoaY9O21+e55Iv7LGRKiXMioH2BZ8ytjUO0IwGGvc2ZH0EWlwpbDZSnDffHJKBHakcwON3lkwelmV83EAWfXheScsYa202LLRxF/sYbtM+Hp+ACGyIpPmconr1vLHhV7q3RbTZGl+suoDWjraOcVt7KAz88D7Ww4hB5QULVcld2b9jndcTHp9D3TkIsEP6KWlcQyROiOk0ZkR5QbkfXa9VBBrHFoPSJAZM3PEt6Y79bItlAOESpeW6IPR1nA3VcFPWSL53zUPMZ8AnARycrBDYymW+YXcGHFd7l1DVk2FZ1dMgyCMnFcs7Ax44nIFLk3ybExWT/pubaLIH3ZPp4VmnL716ijutLgEdyTSY6v8ZpyzK0tvrPsgI8PENS61/p0g57Xdq+o+aiOxqrrMUv+8A382xa84OYdUzf5PFzgq1fsj9Co0j7cpMW/LKnpgJks+hqSMvgdVGnN8sjEoRtaz2W9OF0/FyZrAfaxVJYcZ/Dt28GOorRqZtureGmooGlYr15ndposYaBRYBMY+6JlcdHth2P9U6dg7kbGL3mkHpZaebKaC6ZAt+1ccsqoa7bKmUnoRhjaxT6yOeglvIuxTo8kdJBGpKDIYilvNmZ1klxyJ8Te1bGEWEwG+2BRtbLwxYHoFfPbQ==
Variant 0
DifficultyLevel
546
Question
Brent has a jar full of cookies.
The jar contains M & M cookies, choc chip cookies and gingernuts.
Brent closes his eyes and picks one cookie from the jar.
Which of the following could be the probability that Brent picked a choc chip cookie?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is 111
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Brent has a jar full of cookies.
The jar contains M & M cookies, choc chip cookies and gingernuts.
Brent closes his eyes and picks one cookie from the jar.
Which of the following could be the probability that Brent picked a choc chip cookie? |
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}}
|
| correctAnswer | |
Answers
U2FsdGVkX197tGSlt7Y6f15yighM9F4t2NTl1qXEoYxctgLqdSF6Zwc9Ekci0UQY1oeYOT8pio1Bszf4ia4q/Vw/hjVIW2FreN19jlO0dHuPv2VntDYbE09UDyXdcTmn6YUBeukm9qOn8U3iPXXlylaYxD1te/1fpzC5EdULPDGfJTh8IcgMDzQ45c4W2y1NQJrnfgkOkHxoCWUjODUO4Tr4uYafffTkRiegDjRSi+AGoE/ezVlrKk8nKiP9qSw5CvGYMF1mK2PNwG98NRaxW+0rgvi9jwaHG4JwLuG+vetaWX2RW2xYlaJQTSKyVD9qb9g14GYYfxFjFI7pp1+hxNz/elKNDCPGsE24skjqdGN4sIKkRLn4kTx39FM8NN6DVFqvNe7QaznfZBNyUQWhDFLQ3G0HGnfl/ilTZbrF0/ZK57DsGYBNw7Nq7NRkecqaA7cO1b1jZkALuKi2Z7738cdDJdMkaTyDJQtskbP+bB7/l08u1b+oFEugz3fjyj0aBtfJoNLIPMgV5Sz6wJOnxzgVgCY4cpKo0wvBVTBit5RsGjTcT+cRtE9Ca/3Fba+RbIl3qao43y5uFnhe3dqJ/Xoad91SHilSJMD3KK1cH3UKJDtda7wXXp1UpPyMlQN/WmDOfcvxP1+6tfikmw+iUEabFLJVc1dqGM+MGoUUjLp8df1w7FZseBIKHfd3vcuZta3AC/xV5/SLD0xgVlIf+nvr6oQ1Q52YHnYO1YFaD3dTq3LuBdOl5Vn1ZAYqPcmJid5BpL03610G1kHZ/iLC41vbSdb814ycNLwiKyKrWF1LHAhnSPtRJGyRF6WCLxQuN01lGlumlu/FY+8OwN9IoN1ZxN/GDlH1fXUK1asA/c5xlgDnCfhaVYsZPgPH97GT9n3HcpwSI4EWFxlzf5Oa6gwq5yeeE0Dx+SIye4T9Oq9/tL+Q4eIhd9ce/ltleC9R91+9FXSjfO0JJvir9hHKCYMTFrF96Y+EzRw77wyaka62vfA+L7enPg32j43xqXyd/FwpGwGNXlDxaW8pChbs3yr8w80ehCwKzn0atM5utod0soIm2Ot15tHMOccV6gzSFdTi9q6PTImi4c6eRB5LJY/Me4RaAWU0MKTxVI/YF0TMWuTjw7mKrINRQf6vixoapEno6hxqI8ribcWsiwwc8lh3+P/QyZpJfVARrGfOXESjarQB0UO5qZ1hvxbu6pMGBj9SutrihD6+8Z27pE9SmQ80z25Cf5Cu08UD2OWQK7IvIZUepQhq4zmAfGvzMwe8AuKOtUnqLVEJIjw0ta38VjsWyvkOFd96WLry5V0lqZuGU+MwLQlsvsyMBbiY/BzK0Th8SacXWYcZDzQlfB3OKb9YUHBgHCRr3CThBGqi2i74oNUfTBoZXYWrPE17t6qy/PJYnLedoqMa97TWxRLI5mpkShYkdvyFIVwbHP2xrV6Ppbbl+SYpAsN6r0pQr1byU8bVgvwjmI7N9fiCXaHJbVW8T2ukT2abAFKEUtyIFEtGAyqO5ILriEdA1YzGlTuewro6746uEVPvffH/urjTx2qgddREWCj+rtQIx+4Zpixx/jrZNVpxttWiwqqc5mL3O0ktqud9LqfOf80dPr27gBDTC6KuTyw4l3xt1w6o7V6tyBkkxpsPJuZb5CAogAe8elGC02UGhTnX1xVyx/C1qz5On5Ytl7TH5HOdqufVVVknWxjHTyO1Df9Cf1LyIIyjbfvBz6eTHw9LPr0tDgBXEognqSmKNOp24W7LGrTGOYAwfF77BLvAZ8CgI+eBiB7A2J0R8UwgCdUvlsXRGgGLUTBQRRbNnuEw2puv204+GfYl+GEyrbqzHRsMTQ3jcyIo325/5T1RQSaBwO8u2oTtkWJkRxCmTQt5vdQpCoJag0c4JhMmFvGrWx5gOvg90/7r9ZOUowuNZDoktBqtpOQL4tcQ+xfEjLwB0z0ycqDISZsBAMOwBj5u40L108HFdLVShVrbnbuahlS2NrGQkyrLMxK3KBYbMyvX7S7z/Z6VVR5XZOdGxT/hXsGLcyM1jXM8+MDRY08HW/zEt0besu5xnAZjp2iBNoCbCiCaf2NKrSndgrt4BZ8ausLfLqP3MlhtqIip6vCRLWFc+RMT5MmE3gs5/aj38pQ2Wrwc6icaDTxawvQ4O/Snf0JniW+tcg6eQNVuy92z8eS5XSlxZBydnmv1dYRRZySQjxmDHWl3rWkEY7vIbgos8xace806pdXb8Uj5/q8HwPP/Weo9dUWyuX92al8EbHMhTnKlTpAeOpklT5GJ0vuCTR9CIW3lS7lsmRL7oM5RwD2OGScvC/gcvptlPrrFwwULu02ecx7lj4GsFqCTSxJlMpQzVeCVtVF5mJHxmOzLx7Ibru7KfOLJMr0uaKzcIoWiACEtsJQjePcfXUi4hABHWwXLd+1UH/xP+bIGsE3Z332sjJEC69V+M1055lGUcdc5vbQ+8rd4sbIUE29yQ407li039iCnF6Pmee3L+mNcZmDdLPDvi4rzwE3MWQwBxL95WSH2RvDGifSZqx01gBdtDBljhhkB8TXTLr79fd3zQyOK31+QE0ESuxqfikYMBuig0SJbPhy0CT7mG8gss9mToIPIF9S5vby/XEnXEt9E8IWNDOVE2iXdwGBnjmbscukC2wJQENlwMdl2tkWmeT0Cfm1LIi6TCf6WYfwCggSZC18b6EgYEO8qd3hqR64Ri/I+48ySfINcU8ZFBZElywvztHhcBjNhydIBCz0t+pVMSQ8LJ9BVhMGoIVCphue50YN2upQEkKb4IflinpuxMC4DjLrVY1gVPt67UqnUY0fweUIvrn/ThR+i/2aerhHKXqR4CZA6Q8KNrNb2Umqotj1XJsruOcZ8a8mzY6/tm6KbiZ2B7HstyMoxG73tqX2rwlHrBgtqHykiIZQVGPdbsh7fmEL/nw7jG8MqIcwa8xOZlqt3jA5dyGaGxBcnarEB8/KNC+DHUmlAN/WKiDp7Goaj7CLD8Osce2OP5hfAYj3N+V081cVrJ00dwTpRNSeWxL25IXkWwUFzrlUQQFjjFWbzDV9TU3HO4iS4Rp8B3xSeGG0cjCGwNWlT63nPx3dtqYKZ5y53UPIAzMumApShVbgEQnliJFkFDcjugwJ34zgJ9Gpk80Ae+jX7jt4IYBSm8KcQQwYJv2YRzvFoFQuXJx39uH6sULtYaLCKbGg3eWHuaiD75E9fDalEh/C8BuH99ixRydZgdaTSeFCF/roIJQXYqbXUZNLLHRSi6eyrkypiQ4fnHdU2UIyGhz0Sv50nYd6jjN0nVHHhHFrUUFZdyePQrFdi2+w8wzPkRaO9UU3X4R4QHpKY2/j/EOpIUQcXT9VuXaArIg+3sxAmJLyEioUUePXaYPgKPAmWzxT4wUOru7Bdmj7gSy2jKG5mTJFwZB+wIIkIPlS0d8zJlWueO7YGSxNbyTFoC3oy7VdKTTrv2IF8dKMdYolJDi8E1dyaMCLOEpvj/Sw2LsjfId8zeSh2Wk8/xGAe3kW3q4s0TYLKOhtaajg+FTqh/9IXUxOp6rewAiYZH8JeymwqPY007BqS0eCiU7PbVNPt5ba6teV9YP/eiZMmjvkBirQ2YRruze8u/Jn4L7zA89OmpZHH1+QA3W7lokxwfbOJ1pj+zcMC9qa5qzp9gUz5Ulxb6jqYMiN/KJZE545rdqgSlvdgilO7YCnDbw97JZ97dx8c0HlW0uJ+O5kWLbBzakc98+PP+HcYPq4yqwsE81GbEZp+cakE2cyYrcH0nTYL6iy9Hk9gTj4Y15EvXzJSNXk+fPCwRK9TyPqQtu8R9PI9jMDaZzfQOgjDwdllfJQf6nMgXqYZU7mxe71hXheOmsTlf3r1tj0CtwXls9E2b+5rXQUKX5kyKVPB2y/wVJu1D6RhT9AQgPPsZmMVsp40n/5mVZtLgQ3LC1ooZ2V3GngefK3hDrF6lMnh0JOwkoa8MFC2dazYB2EygvDAlnKn0Od2+CtoAx5lFoHJGGzhWA8Bz8sQoPAVQIX1u/5BC3GFa6iCpItUAoWL6vrxXAh9KxEwXyaXMbPIvgoY5+v48qaFTXlGXFxdXSsawBQw4TiRrHbVPQUS+rJrQszY3DLIzgmkuVCOUjKKEjJhuk1id5hS8KhfYFfXUEnTg1iCo/ZK23EpalBnHM1fRlz2H+zs0BEZc/jad7Gq1VDhgebbnh5WWtVnBja17jeWMAR7hfXMjy4PmOf8csXGOahpczgapjd4QtsigKE68BE4nPGIHR2nzzez2YMIC+k8fy3r1roZewAmTwGh+Mwkg9RykqeKRw6qOCrVr0as9PJIAcA7JVJHKOKlwuwEhtoOut/rViU4/rsFvCkVJ/ylNLyFlI9vzjLXsahXYgSkQqoVqSGOA+jiIZZARgAdcyFdgmctikl9Ddq+G/UZQnp5tJOcJh9w1z0XIafQ5rYzx7BGyRHWNHCpuCdGuOvKCHfrV4qCyE8Mg+xrP9WKj5TrdMSG/m8nB1PAXd7rYS1tOu+iPSnde+G+wIlYhepBWBcQb6dadq6cu/cQr+cGt/m2w8ydvy8RG8C1SD7jrU5iQXngMITj6cvTxhrechLRZdns7n6vG7RiwXBADApd3HNj3NJVCLfAqYDshTIrEMMzcY4pS87EC4TpSXMyZ8mzV6jGra45Ep6dcxwxLVXevVYu3OLF+oNPeKR3T653GzM7p++SWPzZvpA+M7szR4b89stlfxeiEYmSCwgqfoIIzxAMN6dM7Uy5a/55rbCUI2u4lkHL8I7fuWTrcTMCiYBIhyE2JgQPnHHo8oLTR+OnnMnLqRyxd45xYOlV03T86w1pl8TTONGhVC6yU2lso2PDkTbjxHsiF50wfFIO8+5ZZZrXUAdEsUol1IhE2MBWhGlkRUAr1W4MwJfM1uKHCTkElhw94QX1vgHoxEh+4bDYiDO307yYt6EBcTEzjFrs56PIXgc6epG3vtAfjcz3wg79HJDpCh695n176iZerEQfxMJRHqD82/ACxHapiZ9+TKaVbf2ciShfbzkUk2h7AAbLhkwtU+FI0go4dI4fX3jnGqFzg4v6Qxv0FmSDY+353Ynp5xm+3mN1fwH9WeLuN4IYcRzYEgWP60SzgCIYEVQRY53Y8KTOOlVPiEHMC3wIraDjWantiMhZyyQMgruPakEBgcT5R8kP8pa5DFDEHeo5mWS+Gqs86j2UR8l7VBxeKTbJkvMSd27C4cNLs1/s6Y6Kn0296OfnDzlk5tLXJHfMu7bhRCN5Z056KfhA1memorIj1GBFJaKuxt2wIBI2CXQe3DpA8GItXfpCN+dcfcAfkF3qYnEL5R34QSpEjkFOpmxOqqpCIrFyVIhDlCqrEUzPEV5wWxb2mxAmyvU4Vhar542tYdCbEMPfeMs8gjjvcOEYAVJ76hcjdhW3LDFFZreecF7ZHknfINkEvQapk1Mj+Q4Orf8QnDwDXQtq4IzzRaRkAR0tJTr4teY2KB+HDDvaZY5k8tNTw15VQCHM/Cv6kwArASWoTu5Y0ALNXdXvC4cLCB64JjGc2NJ/Nx1EwAs/gxMseFsWkb8jx4w5ewYZyr7yb5/HZ4gkj7DGbmnSvCvcoSvtW96XePnC1a5UPjDLvtpm7ZYEAYHAtuap1P5OzBbsqZFUA/66dpfJSPVFiIbyjrLTIX9fJw0Xfd+lC/ZGzZ/SgOLoZWNf4+eawSprQ/v2yXOO+nBc6db8ZhacUQbFX1ZfDO7qzhO8eMqwg3LtNdJcaTDzCNacAf0Lq7G3rNvZnsLcOgTMoFxGpQ0nuBNPeCNWxi0LG+o+DUNA6agnqSSE6M8NvuJRaYpqGIRCeWS4ABQEiRhpFtngcE1NiZhZ8cPRN0SqV5Qk9v/EqDYwuPP6GTQ5UWpzt7pxCA06t7cr/sOAcKeZ1uQRI3SVwGFbAk4YDfZJoD3grZffVWT8o8vpXv85RcbE7aJbWkmPp7HOOLujGrdidz4Q4pAxebmRUpIKMd7mZ0FqlZmoc9EBao8x0u/JTLCDQRWMGUKeg60TPfA55zrtIJgpu11GwLMzacuVqNsRpX/cvs1qQQR3jlr9ZDFJB9+uB0o7MMLmewyti51HkKspgCs//xK2kCO02MBoELoAmnYJZHZJ4A1FfvrZYel6Bd1fSAtSupwHkeaMCNKv1cn4TMw/lUayYjd0jX5hfbwxvWut55DzVuVy1joYkG9EBMS9rz2eKo0B6Ef2K8rAWyY6kh+SE0KJ4jxz7lfipQZGk8CNU2syFyzbdjVU3+pQw2/MGo3lbtLMqLTlZZwF7UuBcl4RI0qdkKPCalmndQoJx9WJ0X4gEufyze4vfSvoP64vKJqbnRP2wzAzpb+bjnVHGtAlZutnSDT+t1YDl8JYK6UvsHKnPC6Pdz2aaslWJgi/GsdHlYd/ADvhp597sYmkDf4cpWwOYLixJi+RRDo7gkEhy82ZQgY6qs7JiBthAsQLzSOfQ73f1+q51BRFC2GA6YV9atFlCtKOIP6ov/4grtEDWFbqCq57Mm7tzLeRXR9jc0YlVPg61tu5u7QBVnKcM0gqJI06rxYZx2cnFmOXh3X52xO7Pypup43GqcuAScm8/zOS32jkmULUBddZDBLgRbt9gxGs+3t+pAOLbpVSXu6GyLCJZgYORh1Wkl3VjmmE+x5NpvtiHn8mqlW8fBfKRIG01b31W7tV8GfrVDbmNYt28zn7ahqNfYnYb5MLRfeyGn4C+H1oUa9RkPVi8wsTMPCnxODdNoSM/1JUpADwn+5xj9qA0ilTLvVlr9mzg2jinScX3Sv/YPD2KqZmJLO6edlVWmLMpiIeNcyCWGL8QC2BF6sBhW3J3PVbdEOR7QnImcfR2o6c51h3RRtOT4QlYhhA9fiqr8xIoz7DxpJSQ81yObiVhxi8fZHAi58up2WZPNXZlyAIIdBXfRJH4sgdYGkyL5eBEOuIw3MS/qfAtS+l3PX6aL+VwZNdl80k6M5CYr+PRIhb3784AWZJ2JWMyXMSC5RQd2dOjuu8N/59eDJVVkHqi8W3vH/Kq/yV6XrPQD5WMJc/juLk3Zg7r9RZFcto/0KqDIRCBJt5azeVTOoUWnjU8417n7d5UVuHgPWetDdK310xQNX5dHMiHWy9vQkBUUdv7YaN6h1IWPgWggt9eCtFqVHgsxuLj8nSypE8sAUy+W67H8UwxKZhH1xmEO92pZGgZw1ZJPCHhCK+3aHVsjkYOftKKfmg60CU8UcbElgnhL4eqwpJ5FVR82cBf3jcq4+V05I1jAYcq2JIKl8y2YqJiHN5uezLKjHrhz2Nwa3ZYxyvR0AcWzovlXncDiZ/zM6r5rZtRT6cFtETXEuC9g73CM3Lvw7F/ugaNGhhAgZk+FEZJu53CDYRvLnJwyGkGewDCI8kO7GWANwcPYXLcrOYCGycuETzIPB0v2E3dkPmQINoL+mEeOtiXDCRyr0SCocr+6/AFJuQYnpodL+dT8jzcVN3KcCxOYzwACs2
Variant 1
DifficultyLevel
543
Question
Billy has a box of apples.
The box contains Pink Lady apples, Delicious apples and Royal Gala apples.
Billy closes his eyes and picks one apple from the box.
Which of the following could be the probability that Billy picked a Royal Gala apple?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is 271
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Billy has a box of apples.
The box contains Pink Lady apples, Delicious apples and Royal Gala apples.
Billy closes his eyes and picks one apple from the box.
Which of the following could be the probability that Billy picked a Royal Gala apple? |
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
540
Question
Magnus has a box full of coloured crystals.
The box contains green crystals, pink crystals and blue crystals.
Magnus closes his eyes and picks one crystal from the box.
Which of the following could be the probability that Magnus picked a blue crystal?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is
251
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Magnus has a box full of coloured crystals.
The box contains green crystals, pink crystals and blue crystals.
Magnus closes his eyes and picks one crystal from the box.
Which of the following could be the probability that Magnus picked a blue crystal? |
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
537
Question
Bjorn has a bag full of tennis racquets.
The bag contains Wilson, Yonex and Prince brands of racquets.
Bjorn closes his eyes and picks one racquet from the bag.
Which of the following could be the probability that Bjorn picked a Yonex racquet?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is 51
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bjorn has a bag full of tennis racquets.
The bag contains Wilson, Yonex and Prince brands of racquets.
Bjorn closes his eyes and picks one racquet from the bag.
Which of the following could be the probability that Bjorn picked a Yonex racquet? |
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
534
Question
Gollum has a bag full of rings.
The bag contains gold rings, silver rings and titanium rings.
Gollum closes his eyes and picks one ring from the bag.
Which of the following could be the probability that Gollum picked a gold ring?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is 71
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Gollum has a bag full of rings.
The bag contains gold rings, silver rings and titanium rings.
Gollum closes his eyes and picks one ring from the bag.
Which of the following could be the probability that Gollum picked a gold ring? |
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
531
Question
Misty has a box of old comics.
The box contains Marvel comics, DC comics and Phantom comics.
Misty closes her eyes and picks one comic from the box.
Which of the following could be the probability that Misty picked a DC comic?
Worked Solution
Any probability must be between 0 and 1.
∴ Only possibility is 211
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Misty has a box of old comics.
The box contains Marvel comics, DC comics and Phantom comics.
Misty closes her eyes and picks one comic from the box.
Which of the following could be the probability that Misty picked a DC comic?
|
| workedSolution | Any probability must be between 0 and 1.
$\therefore$ Only possibility is {{{correctAnswer}}} |
| correctAnswer | |
Answers