Probability, NAPX-p168831v02
Question
In a standard deck of 52 playing cards, Ian draws one without looking.
Which card is most likely to be drawn?
Worked Solution
Check each option:
P(King) = 524 = 131
P(Number 4 or 5) = 528 = 132
P(Black suit) = 5226 = 21
P(Diamond) = 5213 = 41
∴ {{{correctAnswer}}} is most likely.
U2FsdGVkX19Dp82bjU8+5hzNjl/sccCpwo+NNzR1kCh8gplbE1VRPZi9XC+nRDZJJP6zmwmTpGga10WCMpZyP7jeUC0J7gOXohS5io69hCgMSoTyXVws4/rFtpZZuHepir5CLOZprzs5vw0iMG64qZHW1iD7h7PwGuV77O5qaCDBbYsRFLiobEakeajdotJUzwKwrylbKlWnu1y5t75/b6ykc49q/reEVAnK1nwahF3k5qhgg2TOt6RQPOs7NgDxjUYsi5layS/h8l+gwiXDk+jT+LKNS3ZzZ7tiMLUff0PAzjsZU6wnvxGCoTBjWIX0qci01CgQoJt1C2a6rJ8oX6cCfJU8fdYKSkWNxjPdpquwwhrXRDUfLzvZpC9+MK0/XLM0tc66szNX2FwJvGbXAlJYC+dU/ekTkaB005ECdCjuGQ94oMT5AHI2TE1sbANX4lBi4iK4/j6lSj2EBw0DD9++kXZZ0WLOQyzn4Pm1JsTo2x0/ciiUbhzxmei7mnkBkPIW0UZaMUuxS/IuOg4aVQUIsq+jsbmdcDFfZT4aVR0UlW9ODxdG5glhoXKtZMVXN2Dm+GrZbExdsYZ9s4tL+g56rUdMoudVwzTRQSoJC2h7r9iGm8808ArCU4ZGrsBs+mc/UkfdINJgg8O4QmpxO6ThkeGD1ii9U8+xD5wAM79WHvGNDZVqtGXcGkzKLTM/Yo6TWWU5Tm4nF4pSfVPHgyBfCCBAXJsdyl2zdsjc0deicmkyQl+nKi43neDlyjBtPoQyt9zuEKBfwPllYag8PeX3F7AjXiCxq9yABWHMKFehMci0dOExfwpb6VyYq9/9pjc/cYU5+dBLrrj1m9T0Nm9ud8iA0bm5K/EB+YE5cra4oEc9OHYp3JJmxrzm02YCFHCMIOTLcqmN95Psyk4TWh//vN5UnVYlkhtfn4i2QRcq688W0pVbB+Hq1jBY3abb5Fv8ieMi+2c74g7RDE2nRTliaE8TFK8EEMx7aKMrfwiSmxnVMQ1eNH77+Ka+KI+QsUo0AaVHYYu6FKNg5p8oW9250iG0nUcip28ifPAkIj2DOnuYd4Tm8dP01FMa6ekL4rDu/3KtZy+pdq+vYzUzyZ0ttUAoiZ4tu3X6xUWaUBnzCWLkGK5PZLHjumeyQ5cNNiy+TMKhGKJB5wdDpNVjEwS5V0caywWBCrg/g0FNyfwTQVH/YWWTc4qq9zYw6bgeB9P9AJvYO9Z/g/wideqmBE9eUgYAalsrmqWyreGvdeqMjFM9iWtQGLyPryMBGasfD/8dbd21+hC0buFjg+Yt0fU2tINmRW3Uq+6crblDLzU4Z4DxgUR4wP2kt+V7wRLHejuYvl7cAlBDBPF3HK7CGyNnPbGUKJBQRukvBRGdtEdmoxc6maW+MLDJcUwTC2KrLZ9ZpJx0ges8aDWUVKMG50Y++aCW4Qh4r7CzPInnC3FicL5igPoKgtdrTuiykP+8xsAntbWFhGRW6uuhCE0YdcHepvPnsBvrZ7KAiNx70qVwsctnGIIFlM8Xpy8xx5vtPqgycvUnnDyXZJxpoi6WBL9e+EKk40cElgCVH57/BzwGZgr9Bdu4k3EueHzY3ZOrjpZ8gjXI8VuoRzJdylgynTvZrTOhXuFaQqYd4/U/g1T780K35ad8gZblgdtvNY+W6tf9gQNze6ev5jPkamu3x/VaPlbUiPi+sn8Px+ZF3QpHKERIiSbjt4vCUX1ljjnP89xa6QE1OmPLglOi2jg3GF7VpW9WDFhVi52BCVwJG1NuzIToHo/hQebTPTGLGm5cYi/T/E0yC0fbvcggjWO9VR6aY5kJ3A7GNReXNf7SLQd+Ab8/bgmvyz1zHwU0aPT10x1Y2ZToXQpj69nOadvOgctxWtwEMCc1uP2xDXeBXJpOlWM+6Zty0kV69K5sM5mHqdVzLkpBbaT8oz4qR6MnYclFCHL01q4NA9SDNyCycss3fkT+a1/B2w4O1QZgFfUozF4TXO4vyWDb+RrpHIzT+W9o+uyX2XE8yE66z0kdTX9/rG+llpJdoLIVjZOEf48cmhoI/uDLJcgcxLW2QenEBRSc+iQmbQPNlogk0PIiiCTP5/dWoq7JDqQ3B8flOk+isXImO8Quw0C1rKDXI0OMfsNrebWWbLV2hupM3r8YbDlhyUnV1U+ygQQMV9CNGXWXOvH5XXHHs+YShSTmlQ2gFqfBakO0EZLWq2qnhpJqzGXNM62F6Ru9WpqSkAxSc99sFIhl25Y+N/XJjPHcBiYnbM0UrC90a6IHHHKBSMl0+ukCiPvyqxomI9s/mI+2riXkhcvdP6CeJzzfwieo8XDFSqe34fuyBqYjB9XgXlyrnZdwByBLpLf7jPM7sHaZIrjvNDxjWno3svekV8Prfka+N+YlkMMD8zvGYMrZXtSEnmuz9wNZK/0wnRwlZ/0/SeIY4KXyIRrTV7Z9BA7UZblFaojkhCWpPf7uRBYHGPXiNc9K7qYQ7X3wwu3UcidD72RUTHZsSZtB/e2rFtPVvqyCA0r65oamQLxOLurevyu/lLmdtNv9Y1sIasDsGQOAI3z6+hHUT029OtIFfgMMl5dHcBqKp6OeItkKreQBtciCEv3pF+sHbXGqwy+Lj/VmDDJH8UKV8gG+jyp8dRumbhI0xnVd8e6d6z4/i3qVQsCe+BVS5X+bA5mJhWl40LpjzWhj9J94+eiX738kyKGlDo/ZXTG+ucAKkAo7YLhCZXdIqufNC2AhFdCgOUzjWmjlA8ulPNc2hc1gL+xVbRZ171vCZcQCciiwuUIASXHPOR6v9DDNmo3izrj4mwyWuYldgCACkC05RJprp7HZJADl9UtpyT8p9PM8TZZLTmPyHqOAaBWpo1p6B0P6ArPBMTKuIB9Erm1WCxcWY7rTDzQybIwANgr2kAu2G/vAQYQFPZQ3ibugEhE2WxJW6zhlqvh554A1dzPuoWbRz7jMgd2wm7jDIZW8h5uTo3nG72eEWk97Bk8lH0oJ2APj2H2MbfjNa4ts46P20qBbmQuBNcp46D3WFiLTxETiHOFKz/dO89QBh7ztJ1tEiOksKYt14ErqMVd646Xw0Cc0Aa9CNl1KzM76rc517LqKOu8naW/G2Do+vYpYFYEj91qwyZYwC/O59Lv09ZPOSPO8MMEwiU8hnYy7KuzAWHL0S4PKhQjfL0VgVSq9gjFkGZdVR5ZwQc2gg5zZqQFO8BU9etzibkjXhZp+Tz4EKkAYEoxYc9sUu3rfF2rtapwyqdMFYHQCHxs7RT7yKOlpqINGfn6zSMdovl+leEW8vyWdcs5fOUtUquOF9gc5pccyN7zAiKewQ5+5YclAUQv5/g9bcgBagEok9YfdCkPxlFLAvL2FQgnM61uEhzygzThwQYpD92DziVaZ1YerA7iBcuJRoyGeKuu7NvFRy/xRsqNqAPqMBMdLD58324xE0OYTWhbnaxZJ2x+XeN8TfRz0+cPrCkr6uvRp+4q1LfwPEazHpZmpL/r0mXAshqVjb1RwQEowngzpOs37gUQrnbhqSkH4SfjNmJpAnJhRnI5brLM0L4QXvKp7xPG9WLKbv637RnK1CpX1yEu0a41eXUOjFdXQfvHp2bovfjvA4e7r0X+xP9RZRGfWQJTNipasmY4+somQkHW5DxHHKYKVtCociToPEQV98rltdOP/jU1ses/w9F6OoOYA/Glktp777/XSfdEOq0g2F7RshbXnzQmid2Dgq7Xc8l26gTH98TusAH7/0Q/genxuCJBR1XKaRBjFW3i5yUqe/VKlRsH/krB5zrV0nFPtHPdgp8nK+0YlSGdoEkFitIYpXqYdLgwa7VBHXFR/Tq+UDPLnQAt7iwOCVVpaCOoce63vbKYU7mKH9UV/pT4ocy/tP29jfblz12L2yCo0PUtNIxlgt5fKkfhqDH7OlLwZlf4F9zXf+5wk9IeR5ruouZHR4SVsVKd4qrFvlBuMD3pZ4d5IaGkT3EE/VIpru/nFEmWcGXpGwFkyAfK3bhmgHWgH7lpy7vsPnz8o1ai+ob9smnpChV53zjxR6Qw6HmfgCSO3bIgrj9RfaIDjalch2hDcnZcicMcvGXIafq+cBUYMwvdSA0h9ZduzwKbDIEiQyoYPB9BZ4DjgeA4I9hNFjqnfqmzoZqiyTWc9NIBm6LTeOpEVh8DhcC4rOUC1Iwb0ZzXAKyApRfnLoJKRyMDeVXlcyaDFLtCFfpITKdfuS4IIKP5Hx+81qmPe1D8kj/EXtkfWcCEZ2QbKsLMg63iUnTdrie1p1vxcFrbUSgLD2QdDXUPy3/e3D3L7NnuHSQnToH+yTXXobaPi8zNvk7Fm519WeGToHXQTPMs38ccIoYbV+GHZY4O8rbS7VB3XWmxfsJZ+g6u7RqxsDedF+KBrtSWixd8K85Yqfg6Y+CjbhXAHsGtpISOH2i29Xyzqak/8mtHZWcU3fbCoJe1XoMvV3cniPOi7nFovPqfsTlqRF9UrBBRFQEDcaZiV1bdU8H/Egj1in52U4TETs58ylzQI1lVI6W8FQKBOyDXxfm7kD+gbDWjeiOj6qJ0/90riECepLwn8RGNYdUlVDkt22w+6YRL+kSJl65bdOujRS6ZF1nIHTYMeOA7dMLwKMctYNyaOpcUEcrgm+e4JEvklQMLsRa5ciY725X1sCalzP8GVV9bea7R3ylpphOJ9IncgCqiycIzh1XI9LA37uTVaG4BqbiR76IN/XTL9fNsCzIegKznECeL/7RQgAgQBH58FNdJ8Q6j6W5I9yWHo9zMTU3T7heNtmM900Vvc2JunPOJDVpRv3NTOjR7/8zy0hINZNxOxpfeltsy0Hy/Eafu5ztjKrRF1L/G1C1S8Vy3lpiDahvQc2cN8ITjo6GXy/XgKf/xZgTT8ZMY2fELbHx5sbSfPuQlh4PQogj1bCfSAtlaRhvtmofofe1wk0KA+uJRqW0eRX5dmx8YbsF5tX2MZvYdmAGqt/DP+oVmJKC/kCfl1nNP7wL7r86DJHiFUrVdq3eS917qqWidKKzTLYHwQEQI32T0CGbM59NRw9pb4/1J+BgzhNhGrukhJ4H4JoAtbNvE8UpyqVCFlUktFaoKoXGqMT7io/DOq2H9aG9Sx8ISSdIBbgbmCGlxfbjd9RGvwo+w/CvW7bbxt+WyxABTsXDQ6ymBZ222QId8pgD5xVd/xL3DJvsD7ywg51Ioe1G1O+caXleD6yLm7loHh3j3eAvcEyKS6lde2dfQSc8LpahdnI6SX68wHjbFjoMUuD9xlC/STng/sD7hf4hIFwhHRmUrSgIJ2NP3bhBrle9Od75cG1dVzLzHVWsxpO0s3/7dndJ8akzok8Km4GaWsOWV4PXellvpA2iqa/iQY1JcFGGUhD0z75/YbWeQXpu6pG7KUFLlv0OcwQq0Z0kFc/1JSWngXCRGb2f5u2IAthXX/AX8dOhKmeqdHvNDOE10jNkvaOATuOUniYE8Jt9pPI2+Ff99CHTNuAZT3vO0LpFEgm9GXRzQ51vr8EoOUEG0DFjwxczgcudYuYNqXO/1cSJ+SLWpMQaBkmDc9eI9mIdFxSIyOHC19HeTA0UQKI3oAHzgYXquhJ2l1tbszRYbEjTqdU4P9fkLJPrfhM5+rxKkVH01Ote2dyJbjfIfcw+dgb39ZpE7gkFI2OJumt6S7SIWRIG3w98ZxyEHIgOqFqODavt/OkR7mLpECLwOrSDcwweJJbAZT3ZkCcZaMgU2Uo+cScWappqvL5+YHV675Ux2Bmc2AvqhHdZuyw13h34WOP+J+qByKb8WJML+ijH+fIxUfNd1oHGUmgGVHyIQPQtvjTF/Ynu51dkkL0Ab3B7BFvR+vQJmrYy3yUOfEKRjyfdzvvDCRYiZMgOIKjmKbJ0q1PJtbN8apfHbWYQdSHR3LXQcXFH1nOBA+16IIprGiY2xcS3QWedON0Ar/fYvrCfRd6l4ru1/SsG2uZXRVTyu+3Cs4P1Meu9OutKraNaDP+s3KYfY6qwbiSGomrXiJV3VxS18ulVZr16nZovZTXuizyH5vyn/Nm2Ucrzx6WWHkPDNY9sJvm/Pds+4uVAgQ9NBlzSJ6Ppkw3rolb1Gp3ypYwoj7WbSe2lDXE5iB7/UeTtrNC13bHWTU+/wEAPvwH+UcObKJwxlb/6ytBXWD3xIzsvMK/aX3JEdnY9bgIrQPtqzMtbimVBMP7eyE1tS7O1lyLfKzdN6mzEzm6HOAQ5lsTOte716HpkwKvfrb9vhu+1Wik0n/u1WK/aWxpkkPHtTOYeY/JXrwWMffZ2yujqh18Lb0ecjZp6v56kj7s9zeYP6E75LrB1gG27KBBvo09OugXkwqga973SVca/3GwBLKCBddwmtA6fOgnmoUvy2au2c70VXhoLra4vg52PGi1OQWDO2arQCH0tUoveHfWpmOzfOoKWhsPyQFGtNPzCRlj98eZaZ/OMkJse6RcbemDIYISosoEFRsLchGkOiVyk2WvrI7MMKQdmGA2CuawYx15vJEnZATcHCaSGTeybIRL8XGGiYnDFUKkp+4kkZIMpfQzky1c9PFg8j8xXcc/QiAYOXPVQwdp53qGdkF7vClMgDI3uu/6/Xy6vJGSbU6GTYtLE+bo5LsZu54WUV1d7CyNa/yyoDWEZdGx3zx1oak9fYxTHjsYAoPNd/6Sbujv2yRgPeWA6hJTc3fwJYQDuQEyVlpXvRYOKS1dS4OppHmfKfyGZ17csCwylGS35isEcRsWRqzKvpvf+dfC9lWNPJ/n1ZodMKiS2dfWYTL2pVrCn/RN3FMKYEvx972eOhhTzPF7PJaUqYhGMR3xYsysgPXWAcNSneCPOA/dNEGhoBZCijvFjNIvGjCMbA0RlzQeI+Lzlj14xWLopbwRTa0fbeiCzOsCycQzl47RN28iHpZ/QlORYLZr2ENZDhgqbGN9eNw1IN3BR5ZhWIuAMGoxcV9gNM0MaEJt05qUFsPyTH8s9kZTNzlcv9lihKeeJJ6LpCiaQmg7CsIR21xCgyTm3sQ7lUyBalCQ7VZ57yVnyZKU8ed3Z3bERosmrCsyEPxehrj1tk6J4ZBeZP44A2wKi7Gnt7+Y0TYdQFc1BJzH6MXJ+m5Fkod+t8yCri7hHY+rA6yg2EZVD0AZPEI+N+oh9ToTvq4Hs5nHQpcm8UilzEjMNh1W2ZUXfjFcW0wj4vgW4KPpjlRp1X6/MH26+tLTjYA+oPpv9o3gmIDSZpZHis5qLa4/jWNcWBF3x2BxePAFlGJuPW+ooHtI79ZRHJUQolRwbEFpcU5TJ3h0NiAoyTXNjcdwADbifzQExu74ceNdFykRI8ui0QfIL0hvQhaOlSL2+ABUXXFKMoXDc7asA/oAIWa3VQYwPQU9IXwkzZtrklRD6Ds6UcUJdc3FKwu1d/wLm9ut9DPOanaTaoGn/0F+nNWzln/XvMO44N54SHYYToJYjyjsI9zmLBloVuy0i8ryQurb2D3nlTXn6cWdHtuBrqbezhm+k9k1tO6kXkENiQQjmozspakP6iRl1EBOiJBh+MdlP7X1uWZ9A2i5hzvDQsVyjmJ1nvzHxgzx0VCQceKUAh0aIY1JVVs5mXRg+mdibOecIq5Ls6cb7wFMgYmrILo1cGc2oO1SYYI1xcHAf4nIjJ0Dr/foWQ+sJWsQmr318ACviKhp1TbDuvJ3XjS1Tdr41f1rLlOCw/vWtfb2Ry/q51/zbcPXlnGr0GFut9N8nMMmTu4zuQNlEnIGNEla9CqdO3CC8Ul5kUXT3w7jS/KN6DPY8K1GxsdIlN+F77Y8yN3IdNwl5KQZ81gErlCVWqewQv1zzIl3ZopS+CE2MKDAVLWgd6TFV7GKno/rPiJTjiApuiAWK6ZjPI4FaYWJCUIyWDa7vu5Pt7IwYNu/39KBzEA2AfQeI/KjNlR/hYnYBwBUqUb+jerycFhpoNzcZX9HPLsmsJHb8bEAiRMvgwCy0muRULYdkMU7AIoLGzSLc2xDX0vvQS/6BpJfw6bymxJJGaAgjyGr2l65HL78LrUSrwGTN0cAtocVbkzjlEapMuPjpw8hYgerROmNq5WTcvwddz8XHC4L0Xs5ZfT5Ps6niEGUvUXck4wgUNWNjocEbextyXHgLWa8WtXsxC2IPmR99tanMSHjFThVjc09PUPF/By8fcieZ/varH+6BtgXkupxjf6t7upFXoG6QtH1IJJRuiwI2srZHHq0FBhiMY/5UvxvMsta1bH+ULIvckzJdBoUNBAUyOcF5gBPB40xKu6/+oCiGn00ITvOgslY7+HvK07I2LDJIhfihwndF4wAt7fVYGXhM8tRFYDySA0RkNmn7InwKkhzX02fAwECIeQGts/DCxtdPN/jEGH0kY0Y1a3/NLEMWoRxfqU23Wz+kcFxvX9OAiaqeXyPQsmBs1virZHZA4PzhZb5pvYcvbGPpK89OvCpMH/TcQ/R68vinUj3LYeaTifUKszA0ZIpGJkL04mruCNl17W2W4sDxx8+HsmfPgcBrs8oNWjSFY827VVds3iJtvh+4cxabol8Hvm+7+HxRrhhE1rfM1oFVg0RQg1F836j/jYIIgXmRYbqcB+59OQifR4pm7gRjTbrEW6GMOlwNzhIEkcnODJNuk+dI8/Rm9zKMhW1NevfRtV4odOsL1gIYNBx6obCco0u5nvFrT3L95yEJzbj4kfXNpBCtu0zPlwnFCCo4BBo+ZMC6pY1R7c60dMFIZmBqvvbeO4b/k3TkQVBBv374714LtMPveutiO3cg6FgqjH3cas/qBFakx163jDD56pPqr7KkDQJH3/alNUndCbK1ux/JkKKCIiCz63xKf8p70imDDAAmM8dHcaq06+QVPbJ9V93s0yZn08WDOMlqATJUhwnphBi3LnE3nPG+7im92CqewDjO6P9gK/8ooE1IcHaCXc5d/RbR82hm9B87UlOdf7SyJAcrdQfxEy2ntBAHXBx733yO47niT1nTUqxrCYd+ycHjgYLZsDfjvcL4l/9uGLhwwx798bRjJpMWaFiHxZtdpVxZisdYyAJ5ocKTnuJ9kDhD/c2RTRPmT916DuEzh57CWWH48tbWmmELULvEOcp5213obzNsVTABa6A+YilSgzFLqfg9R/RkQoA1/zFXmBtyKVAs8iuriPuZ3ZpbYR9+6jLa9aVni/Vlz/6kjt6lTlvTOXSQTsNGwIsA5akGBO+BYOhC0WRAtWX2hM0dgVjqIKlg/XgSkQGhDMaqcYLj/moHguyADSXIEw4Mbi1dU8NYPaq5+Yufl5rRklyz1n36b3Xwi7RKdJwcWNz6UQgaRhmcJZz5lnMd0yO743+h9Vo22Mh1D9+fABoa+/984ykPEKUqYkjRpmMD0/nlHO6QC/YELl/kpNYXFE2a3Z8zZZrjXIRmZcJsEvDwB+USmJsZMJyMUcCeeinDbSwuQtR173z1ZHetnxTagTCYeGQBr2cTLoFnWKR79r8lfBNpGfkzAnjK9SwA03elwUEodUycK7nTsNBpFZuzsT65SqV2V/CaSWlOURFQKDEY/NpqTgF3o3g1TcnBhmpxfeWK//vVznLAinNmppUiw+xnbggAglJRjhEEK2O0aTZ9BohqVUwC6xmtZwv0l9By3jCIiVBeYlt4jtVEX7gva4kOttmwA3a3K2OzmfUH/R1HdiFRgHnqG7izQMJGSH7kFSrSyPrdg0LCHD3TfoM1dtAgeotZEwZ8w4l6zpDr1JRmgCrfb4tH3NW8Deprlbi/Psa07vNSjoCie3DASclV/KUc12jOQeTsxejdl++k8yOByDNEaAOsb/cAgIys6R4LUhzY0O3zp9ljULAL9OlolwPshXRSClrFlNzygGd2F2OfyuPSiUCIghg3wiSTikIyku2lEZXx6u64bKTnjYRXRbrfQywCpZFCJ+ZO1AnTGSdxnsIWcCl9rmtEq94JKw0FXmHF1Q5HLimRk9h1xUa8kgAZMgv2TrADn2q+6yfnIdFzYLLgDOXWqakXSqIT6kVAcha8qrqEzj+2B7REAV1ECmYhIpMuNYKP8q+UcNZPY8nelt9BkY/9DJxEwTV46A9DlkSxOlx3c9hy1mtVfROSAWenAGqowDGJBPX5bPWg6vS5vOjJCkSbgd1+Sgi2zn2kM5ygCk32yq1b5eUdiPG8YxfXTvvTjNaNlVYk3tMElMiqh4F+QZb98Gdc/7Q8sPDX4MP/esCYCWbD50bYIHoIlfusGzisha+1dzjylxJScrI1WEpyokk4luO5bd3zefbnmWNI+LnBhIfb3VD2NQDNSmdZ2TtENgWTV/ri9tJvwLeeE+QI+THEYzebfly+OTpNCLk3c75ZBM0oyoGOaaOzjuqgcup04WQJGxjJxXq2v0tDWINVEMU9u04DaynnlGSeVnRlKkVl0CFrK85DMyVyWvXpUEFKtwMvsG/20Fn2fuoeFNBIx8CPReAJktVdVMi1MJ+ucHg9GKnMkrjZum8DtC4N+nvztu7+5wzrEtKibYDZCpaNrBbNqAqa2VQErykTngoWqAmTCKEyPeeIzhiMs78Y540GAO0CHplUzF/Y64UMGUl4PZie3HCkLBy7dxulCEWgAyiOweDDkJzHnXNsjfJ5gKyDCzsn15veTdy7cA1G6a5fvCgAFLZRusErOgfKaZLMqwQu1MkseSLrqKSJKzS9K1qX0QqRtvvCawSpZkCGX7SwLrkhYuBD+XLRPgcicMoaF4TkrSauAilsYtaolt+gsEuu0THk1SayrQhpNZpgWTEuzzotDQ7gIKQpTcQ0X/dmxwOH8oL+XfHXOJobPeLDUkcpXQcEfPZW9REYUFq0Q6wKPLuCuA7IkYHqsAOyR8aorl1IEGlTUMcensKNAbIoBjl5INIy/Um+bTlxgylx94RLRrV/WQJKDPQssfe9qlNI7C2WVxeu6csctBR5/B37NSqMyuPv64VXPP+HXBz76DtA3KjPhirC4S20cfvrD0Px/FzEUc3KaZ43FYq6RrUN1dP2RyetUjjwCCH7GlOS1V4OkcF8Geulcd3FdKeb31s8j7Z56+BU/mu2lG/vHsiZJ4v50qcrw+GPZQ3eVYF/02H6514TIAJuXV4XERuEGbApK6hudIBSm8y2oOtaRf8lI2KSNWpxqPdI5C78/EoHoYSDS/lkQC9RXTWFa8XtSwIQrJFafhV4GEGCiEvNFmRNrW+AHVtClc75A/AvVIZM5wqgFJco7FI9/PdR2/VElERz8zrOdDBNXLBlqqMhKvcNA1QqB5eyYTEnJ5Iwco/awDzQBMTL+ymlj9Iu7/Sf+Hm3ocDFN2Q/KqFTDDZiLHjJxPd5Si2zLekcDjriTNKEsNsc8f+4DBippuymJhVe8pqLT7Q9Sih/PnFfh9G2LzOX6uh9vJ23e0HYkIdiQ7wQppUXH3+3RldKkLUD0Feo/qqTbsBpEHJZoZTSKkC8JDiSb/EQAeK05/2arZROhkm8qlyFddZGLt73XIenIFrfXKQAjMNQokzzvUky9bateyoa8SlVYqeKS3AlepWP1EMyuIq6A6NLvf6adR6/MeGUCAXg+P/xs98xy0sav3cYYQ4C86Rd1Mnft/9VPuy1qSXz8dEbf8kRwEe7LSUCDvxipf9WE1TcVqufmN4Tuu1Jh8UCYYs8M8ck+s5QCbyQ22sN0HBDCuNF3d4uT54T53GRbrZxmKoROgWxlZqUsUkMxCzqZLYDnAIXQi5070vooXtrgeKNKHNx+Hr/ATUbTwQLPyHnEP5C3ETiH3XkcfdDLOsLo2uvTU+2Ts9pnVQkfsn7pK3hJ0uMrX4IGgN6bAEDchor0M/Vl7AkRjVzhKHEiQH/Y2Lu7OajLNGu5I3589NOBwlkgHKukPRIv2xTRQ9kXUwaNE/pzdpQPnftRgH8qPa9hHa0ceanA6RcVVFylxQQaF1dxmy0P+XRAfUHK+Al9rlQzvs9qstTtSmMMozT+ibQ/mn2stD6xX/tOCksZq140YrtQg+mvbHgEv765292s+fXxTYSEUHMHTOx4nx6Wr9YBrBnGRwIiQ4KNSe+OYIVrg3Duh2F25vJdhalOgpVIEQpZIHFSUkQ8Hcvoep3vm1Vzxg7+xkDn7J4HCQ1qIL66UHef43b5triYOP3vPj0g6Cd534ELyiBtpjzSCC/onZDwDJL32iEJn7YRaWiIyqwOzoWszGDRh5NbYfzrNtHO+557G8Jc397QdkYTwSV8wvcekJHMLD9GSqFu6q1Ks0FleYGMmjlFqsQSH5qvFLD6a75uxP35pKBIO9qXYpd2lynpcZ8bT0sOkk9oI7PDjBaWtMn1aW1ITDyeJTU0WD4Y3D2N3ooau6Kj1Zjd5ekmikaMOgMn59RmDtjLsKvOAxHthgUtWjbB4r6KRXQpfQV1o36+APf3gLV1FDtjfokd0fPN08Fh9/zS1X+8jsspdECAXdSER/s7MTWE9ALF+NOR58yPvjja98Ffydrb7sqeDhN+4Wij/i3RVejjHZmU6Lzp+9BoZpBS9I6zZI9bD3iYqroVLT6f0Ihze/cizO28Sg8iKG503NCtvl1q7Iw5Ir7B2v4CXlNhT9PJG0iTgQu6grEWOCIxYUkHD9XCa4ax4Qwy4R/9fE+ZU4QLOSjUrfK1NnJ7NMfgKY6LpOcsmW3c5hH1cS91xVvJa7vg/LzCT/d8/xtjIf444THXzNT9KxS/baSEE19TFTFqrByr48GUQBSxiFSbSdfuR8RIM0DUmwEmkU8rZHnNV0dDVYmy80/8+pai9JByqh+z1dHqkEEYQy5cDm6eM5h6RCNhPXoz3+pG4cC8AfyPBiIBsCV1qUjsL4myN/OepjbcfVf3noDfCgqwGz++oGVWjbADVn60931TOOdxx7t7TU838tbV9cosq1E+JZfrfljBvLWo+DgbTyIBkfrdUmrZ/eX9pqD1qOi8gnfT/7kN3s/ICTelDjcERXCDVhDcK4Chu4QdDPD8amzyk76peHUs0oVDce7FDjWsJq1WKkn+ky1V5e1CbfpOul3TNP81/tg8FQZ4KZvPDcUtyiE1hbkZhFPmiqtMM8cWkAc06KKnGDUag+WqZ4LdW8lASj8kC0n4GZMMeO6Ayco51jHTUf2iaoKRTyboczeyejm83AN0QhlVs4mSoIQNa8Pz1NlpN+Nhcmv4ZWIKDuOSUkyWqLd9d83jC0W1lXet4AUYC19DzwVJ50xPK4Nz65BYujaMCb5Za0LsYLEYN+w4bhpCaoCXDd8/QmJzoJTfvDg0kles1eqDJEv1H4yjvi0AjRNjR55m/vAPVpjOzu9kTdh/wv203DIr1WnHtgVP2ekW3UBI4CpLGNCs/lTv1JpLuHFJsec8OXhxNq7SfNpEdDNSJRtnHJpkXsVweG+77SxHyuTvenHZTPEuMkjrwtWKiF8NRxm0D5VgmKW141FDg6UyD6E5u78wnkLipjBkisnFKBMeyy0o63tvMb3LoJhL8X9EZsMSgloQpiyfaeISKe7PaKMJPMAD6CUjwXuCe+Fy84S1Gwx26DQu9XvEwN/2QX00fcDSPmBYYRDbj+CAD7793lpn9a/GELWdsoVth2hLclEPW66kDnU7RqN2IkvWGm/lek4IynRGQfnvOD2j8wJ/gqO4Fzy18ft0Xs5BUcDIM0hdeYLbnVoQgcGaMwFZBJdykNAAc1yKsUdXpk+SrksU6GyvoJY6LsrZbm7Z+IVTqoMXDYHfDHz+3NXYlXG2AYPMSZxbDz6jttT+M0K2XDq5/BZzl2IrGSwhp6xAX0W5IH54SGgcaaNsiMg7VhtC3K4YK1JON0XYJe5kV4xvwxb27cFzkW5BqSYLRxuET5+IyPnQjsyYigt1EQouea+bdUsAqaPDxfcMq0j82E6FDTw6sEHrfT47Yl5lPPJ6DOB8UQlBms31W1ra8Qrwnc05IGXisjyJeaS6fxkWHZRnmucGHmvQAH6HW3s5QQ6seWOxV2osrCwu2TYS46zpY6D8D0nH/96FSo/+rTvCuMVtn7b4/wC/7Hql2aRYGtpGV7sDt2KFUxpYNsqhuOGm06hkG20X/FV7ldgRFT1RKDBOXGiqHpxAcURB4neBy690CwLnQUvEGd+0qR9HAbjxcMnSbiJxkssR2CAatkvak7FlOgLPaMqVGz2Tlc603+E5IM5OZtyakBBfzPVDAZxrT1ZFBXeEdnrvi6cH85YyNQvwVYqojR1SANsv0oYxtuMWfAGsyvk6+lcB05uQ9CMmiHyerDlOz1F3fZP5ekItxXOt54BvOFzM1PPQEQ+OXM+Wna1DwHmpStJ9dL13NPAvqJmdtLdOHbMXGFRTWjComngAaG5zpK02gLs/U57uzDSEIOEF8QSEMPXImN8kZBPl6FSRFcz12s4rpIYVeCMogylL/jTxNdyftYt3LkSzRjYnCgxCHe98CAMED7H/fsJAIznE4Zal3FAeHmYPO+b04w6gs8NmIStteUgL3iAJwavHspKJ1Fz4DrzQ7wn2WrHgVSZjL1XX+eNyFLn0UqbFXv94aVzVunS7/9xrp/+0ROB6zzx/ftnz9hWHjL6wDwZENdAjadmBLm9GJvbQmle8mce1SRl5Zd4SYkf3FDmWs+SSmXvVTLtdxdqRM7ZoimaFh5cbDWclHVlT21vYfRPRnznLTMf3fOwgsyrZXnKUe3Adzv3KCbGZvGVBK4zrKq36ywe4Z4IWj/sYHhKMTYtFnT8LNf+r9xYiWYjDO20/oqd26+iXvnd8VbvLnpJf21GqsEXN8y434mf7gUwfg5dden+yfbtVOtzYKy2DtTjDlcBF36zmWcZC/BV3DQRieChi7rUaqF5WhOzJj2k1XUpA9zGccTTmwxp5aVejDK/ZHVvBUyPk5AzHKji+8mf8KD0lbBzyJEZ/VF0QTzGeS3P1OYOhZC840GYATgVx9ku5RNgB6UbI3ElwSSQzY/Ms8FJaWTZOKiYhGanbD4CVSDOXP1o/MQGgdz/mwnXmPaBC/jxzD4xjKsQyGpYvWhGd/tRvUx63h/crY3reQahdYRliiPPjpKcH4B39X+cwcXDhsmL4vQG/vDgzEfc9TBjDJ06ozeV4u72/q1eyJvbNOJun0N56jE+CvFg+afmXg7qsXkiLVGsKM4J2V+vmV7Z0xBZq7ByHFoetrDXvr5UC0mA2/syZxApZLCy0wOt7tYdq7s3f/9rpC4/DhXETMEWomAuYrWmmn7BfD+LLlqSIzLJ2ydYo92WiaCndzzENQmqzOk8JT1d3oTIIMycMwtSme8ZWdnSZS2Tt4PK63BllLrKx9tBJcImB+ME4ZUq6BiiNhiS/QPMrOV/bGE6U3yBuqJcVg9LU0gIVt6XQzOPzMJpEpKP7htozBJlyWS0142XK+Iks10ky7nxffynEFqhZI7l1cZQu3rLvXtS8MlcpDrKP/CI6FgS0Em4i9HYoSWkwxpuXHwABnTP4uHUkhWeoYlg1JWEJLK7LT1snsK/I11u2vfxaIhW8TJnyFxYLW5E/OXPVLO2F2wBCGuvUSbzpYD6OJIA3uQ6IjvhKKd5/zsJtiDK87oLIF7iu6/MjD2kR3KxPbKOWmxmB3mquTJSwLMNE23YeVvAI83UqzY2Is3I/a7FXQoXcbZPB4gRET3GOhaEC3d6zqtT1zGSeYh/gFK9pthyzDMfu1wDrkh5VTPbOGv06LBVV6jzdTje0XtHhBImDfGkRfjDxwXAvZTSwNWbP2he/4s6cBJhderTEcC4xP2CbxHptUM4WJoPFhKjPB9oGe4arqsPLTOvbdjbyfI5LhnjsnKqNyV5ui+zoxFFCuw4+sS8wvTMbaQG1uTDdgnTjRMXFAtXeDoefWmV9BcsakliFON0pCF8G3r6LXXLXWN1AiXl47GBP9+2zZt/IS66PYNZd7lCaavfTItDbwtHDDMtTjLX4nwE0c4rK5eI5tvDh2JAC637i6CMqhj9dDpSZGtatd/XadruugNJJkJNcb9Nslx72t3YKksLg8HJJMWCopUmgj7lyxYhHbvHlj4/qMvD4Yww84QdVfU4QcyRykJGvd8TmSq+wQiCMgJESEzJwGOcDWGX4RgN/Cpqx9dU8Rg2WkAnTXAEgZdZvH9MsBkbORDmppXT8VDCDZ7sw2jxc620gnBojBKb8WDQjFCz1GQgGA90Ox7g6D1eW/p6MSnSKoOaV63Dex1yYcDiIsAYqPh5fdqshvGvhXT+uVoIotMDyp+OBmYpSKDN+n+Ec3Tgo9zVO1sVZuyYwKNodr+fjidRvOrqIqH14m/B44MOau19ei4vmzYSH7qnVfQsmXr9VqzrEALW+LIDIqF3RDnPAprkr+mFMva7pbArOf8DWi4zU53Fy1czb18w4eWBu2OFz4oqQryyHihXjpLbl4flMb8+lvd2WAOLbNqrE76+whOtYEKxW1eF0Zx90kt4tKms6139r2XLF1SWoTyLPcAjfYOVC3IbIDRvvBaQkMqHXGPeg/yJ3IMqlLwv4pNrzVphOob6NE4iwzvk+sYgX+IAzR9Ddwe/kh0oTRMo1vQ6kwJr6bb6K4DftYjTakmsNxq9cXnjB0UVLaeBO+q5r8sfLLtadiDxI2kDycP3IsXhDkpdvc5dDexhTdcMvEMApVnu3o5w05nVBdmfht2CodwfO3V4kJpemjsslhC5fgaoN7ewhZqdw2ZJ/aJVuY2Q0dAIHYdxXv2XEWQpxcwpQW6+3SzicsWiv9VooBGt6dZ5XlFQhjCcd6wTiu0NssqE4uNiaAU3+mCGXD7ugdmOdDLYs0WHeFne3TyW/oT8qLKcLiI742TqJ/pr8c4wH8k+NlxiAt1JTr14DcQhE26GmiZ5BomBFQe9pm+GSywWn3R4YuOsuLMPEXO5FWjccm558n8JM+bw5/hAUeIIyTw9lpXvmJt+MEEdsXTQZTFvApyg7CP+LHy8M90HNF4/KvFj4NoZL6XQe21lUXz0evF/jzjSqibKB+cImlsiiJqFepPVF9X31izf13lwz5F6UoQJIPUYIH9kLIP0OMKdwJg+1Q/EAyqfIqcFlp7dFT7ID6AGvSu1TiCVs7KdwWWgAAamdtyPa0+FZ3lPeXxdIgy0Qw0VldUZJDOFqDlwQnty+2QZ921DFoPJ4Ju0/PXDUQZEHsnRuHHKdgwRtaIYYcmdvRiw/48QoPadF2D69V96PVHyTQ233yrEEXltqhNKkIcUC9rFFodABqFYShaqMORBo45JHQZ0pMYncvWTkYHeAF9wvfm+NKY59rc62/PrOlVolbZKPes3uewM1qe+cohcWSOYaiekJgaBTzcqQrv0XmtMbDk9izn5LXwd3cgtQXbZDO7+tm86LR0tmHS+vbHrA7Ow/Q2/YDDVjB/68uWnTSjOvYsiWogwOSWI5Wz+Exw91IVWcL0g06HN4njfmnTfrVzkLMNpTCSC5GlbgaxHHVa0kqXMem4Pht9AqeUIJjZAhTK2BDgwHYAcgw9JfsFqeTB5N0TokpMlOKyWUf9pO4wZBPbcPI8M2dcpfBgWW0LqfgGHoCyeeqJgokl+zKGXngLAzcpv3L/7a/WcEXqVX4uj2zSeZGRRn49pEzQwq+PyMzj9TvNqGWzrTyj2gPTIC4/ZFC2YciJ9ojIX7i5JROJoBUe3v5J5jYxR4k/VJ3B9lfAe7Jx8Q46LuQKtYH+KNUwuCFMhLW8OnX5zUgQS/j9MJiOII/xFg3mwQAt6NseDdSIki5rPR+ok6NtDykotk/uX0eIIXZ6f6rmwlv5SzlaBasemgztENT2JaHAS4+ZhT0lJmmnaYDbwbKxxdYlmMNvYn0GZwA3krQYOcdAWYnoZ+2atCDYDdejBZ3+S1pHidTFAVQYNixHf1P+1Zc2sk4ZLe1IucU+Xc1Ym3nvcfxXZa78IvV5l+Af/d2WC/uXjdQp4zPhhSjPH0cDKLyo10Fc2cSMvDxWU111+AaoUk6n/b+R+e8ORgu6w7uaaiUMkxAg+IVfkas0kgaxK9mC60xGXA9+kjiXWq7dlp0qwsbyIHxzD7n39xjabK1kP8tkXmhk3GRBCZiQF8k4Ac2KmECTDzpBHtZrvt9IDx9lKo8arJcB42ig+fSGt96YaxCbIooGKxQ3bRSEF4DueBtHpeJKc5xdNEbn4g+rm8OFxU80w2vhx3IJSwpwAVho2QZBTGbc0K9kI/5jVm482qEqlgdesg40vE158xSUi5UAsGd8tEZi81Vm/6J8V8i3UDgxGl3TZ8MwCgbX/Ve+l9OY+/NXV4VDNYf/TKE0PIBukP1bazQRpNhmPVWmt226Jv8sE8KA4QW9gM9NfviV7Y6zBzAgU40Kq7LESFF+3Aa0W9V6AXCrlCSQjwewBtgEna5gYDinoFdMWb806EJYdUqqdA8bOlIT97XRFrDwIHISnoiIZfIR4k56AXMtBKcQT12TUacaTqHEUYrsuaBmast3Ko7npxpHKpatnv/lxlNb/ArEP2F/Kn+DrMey2FcWKfVKOUTBlnrY8yZzSptB8HZqM2KH+8mMGq3zbc6/CYFQVS02aOx3Bu0obAnVGIUfgVDb8wRHGjARp0iyoMlci2d30/g0tzPvqj/ZHODYyRwaeAu8SDdQQp9YJDv6LxfpRr3VkFevVH1O7ijoqp4UzM+bS6Eqc/KIIA+e3TSBa4gCrmde8dffOXzWCDy9qmmW13UDpmqILh3DVY3hcMx0YkeP/7C+ntyBG41rcooi8E/HQ8Vdj0CXumYWDA03WozbuE2v7vfjHJrM4OBqsa2TbK9VF/xkCLx9lz1Mf0Pr/HrqmrC69XMpGBfp4O/qyN4/TvvrBxd0gQiD2fCnqoWBaZ7qLT5FwDNHmPXwazMEkTdy6NLjMoYG+zWM6bk1VgV2h6+GSCzsCnchOFPj0EfutfF0ljoicAsDQunUwzl3wU1oPRB4inDSdyOdRLJGsmssQglih4MRLcQ8IEZWmS6fiokgK6E9knQ3ulqG4vwHLwO18zJhljfpTYDB/pRAqRTZ5rl2x8Xrn6Um7zH/vjrrjjAKdSu5Ta6Byb+cwGqAoCvcCt+hOGYZDUSWUmmHDkA77p1SPUg5AxNo7HPVPNk4b4JX5jiUXogRGKF6ng03JDtAteWKYJcZUik823/06Xm6fAH+jcXJNNhEHYy+NshQ7GWg106HqNOfHy/mLhJhlobM98Q+765xE9GV6ZMqHQjdr4u/u98zlUyqkKh6ophqfaqxXSHfgndjj+QHJbuHBiyctUxardMo0pTTfNvaVvi2juVhyCzo9tTVFMuiZLHCctiOyvCj8tZZwjMsej4fP3n7skgg1Vs6W8k9D8wlZ26C4l4YHoaG85oSyZhVK09ADYvXK5Auz3shszjemjLZC/TFbWFUlWgwmFTkW+ciFVtD4iXXdmRbxLi2pI5akeiS/tBULEZ+8SrTsoo0nwUIENznNS32Jj2xyRoNcxfJH9Qo3MXqD1Cx80Essy5c0Lx6hrjJq8vDLt3lVBjhIY2YB0d6ZDdZQxkzJgW+bqkyKytnA/m+fXPiNh1Je0e9i++MIbwOy+3nt4SF57kV4wusvxaSkz3TiomG870ssRtsyLhg+eLe3s0SGcdfjF7kmk3OvfO+ZuBZbcfQucqDbQOtU9+oGAb4Ovb1szM2xdDUyo1K+nbT1wtElViATR5gQaFg/KroR37HKDNyEsqTIskrBDRK+5yY6yo41i9KCKurCkPmN6nfUlU56tsx0+my9NrZ9dZh0qGWRLtNI4MSYFctDg6MbwPoS6DXGl/lyLIygjZpC8MEqxKOf2oRtdJkCpcXraubtWiL92MOg35ZKBgo41IU50ATO3LmiAkcfAgYr9FXwgBXpDNBmQsHWYb5ZUa4qvQz2DMM/dlbsWv
Variant 0
DifficultyLevel
556
Question
In a standard deck of 52 playing cards, Ian draws one without looking.
Which card is most likely to be drawn?
Worked Solution
Check each option:
P(King) = 524 = 131
P(Number 4 or 5) = 528 = 132
P(Black suit) = 5226 = 21
P(Diamond) = 5213 = 41
∴ A black suit is most likely.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers