20062
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
Variant 0
DifficultyLevel
558
Question
A pasta factory packs 350 gram packets of pasta into a box that can hold 7 kilograms in total.
Which one of these expressions shows how many packets of pasta will be needed to fill the box?
Worked Solution
Since 7 kg = 7000 grams,
Packets of pasta = 7000÷350
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A pasta factory packs 350 gram packets of pasta into a box that can hold 7 kilograms in total.
Which one of these expressions shows how many packets of pasta will be needed to fill the box?
|
| workedSolution | Since 7 kg = 7000 grams,
Packets of pasta = {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| x | |
| x | 7000×350 |
| ✓ | 7000÷350 |
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
Variant 1
DifficultyLevel
557
Question
A soft drink factory packs 375 millilitre cans of cola into a box that can hold 9 litres in total.
Which one of these expressions shows how many cans of cola will be needed to fill the box?
Worked Solution
Since 9 L = 9000 millilitres,
Cans of cola = 9000÷375
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A soft drink factory packs 375 millilitre cans of cola into a box that can hold 9 litres in total.
Which one of these expressions shows how many cans of cola will be needed to fill the box? |
| workedSolution | Since 9 L = 9000 millilitres,
Cans of cola = {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 9000×375 |
| ✓ | 9000÷375 |
| x | |
| x | |
U2FsdGVkX19yvalf6nTnvGmuQ5v+5MapQEQN49kta5LRmP5q7bs9IjeE07VimlAqxh9c82id/mPqX7L7Gp/WjxOWbXONU8BFqeTTY1sgfgsHlebVeM9SaEKNRfDy+T2OuYFHynTu0bRFlycOih7hgYBs+H/PyOSRYSjsk/Pn3uaJqZLxwcZdzLby2KwprjNr1yNFDviQ0sQFmIqJGwnZczvgQwspDdU3uKUwA0c46yTPu6OeIexMaSgL0fYbrHsOynrHkDZszyZkeISlgFbI31JKYL0T9rVgXMdWN09YikoiAaqAol2RshHAZL6NwhkHLhUr34W7W8XxbUa+nI9RT2EeqcAy1HTBeqhn4SvquoYx9xZUJDp+KVzR9qiqcJaKJwOKfsuH78/1IQW0Kx7DPHIdSUNM4lAIBESDHCuNGRsU/QB3SIWgiUoHG2INz+MxxQbLPCqzsaqJ59b2jkUZVm0timaw+xttXtGtyTgp75SOnrhG1uDEY2PM2lEJus/oaDZStd021IWe/I/DfCDCGZKfbicv1dhuijJisS97UU33eqQRr3ehXwjNNayJWRuhbl+je+DUmdZHhaKJmpuY+y9yoh9DyYeFyGVM+1lGAyR84UjrOzefhnZsK3Wx9T46NCyA1vzEtA8vyrT4R9FH0YKNtZr1yLEXCYot7/22bhFg9LTuTk5hLKovssbr6eOmLzVpSiHzElWOFbHy7WX7hwlHPZvfKhBDsFmJpTgu0KavMzra5kJzkvP8Mm74juljLT3XkbEVRjmBn4aykrj0Qycf9601O10yKizih7Dw6ccq7TFlT0mfAd6b3OHWIZb6pRH+DA+6x7HMymyeEcxa46LBJfq08vtzVp8IhcRL8rguGvVqKfcsM7rUpwu93jPbFj7VtBj44awhI0PMwm+IvpBJ78b+IyQrGCqKDWfWcNqh6ntSUrP1uZiHw/iVLwEV8Tl9Qy4QyNxm43xy9ZyUOAVwKacHCNUD9AKa3rfjeL1+niFUlWMTOxdY9Z3bOmTRl96HV0iCv9FpCprQ6Adpmbo7VvM157erSD3weINmoO12HX0zhwJuwMnTFn6VU6fMaB3n/eJbvIIvKkQxsBk37AVAqya2exrSnNfGj1Jh3JIl1MKk4PKFW3mFvRc+fawW0pUPbbV5IwUYYdP+JJqaQKLXC0p223suvgDZwHhP9ZN+R6qYNbNcQWM3qJNFpSRTsxqZNR8z8IPBSHOLjsj5e1M9Gssa+MQl2Ud+qITf0m4fUyH0EaaUSsBDsFhfSfphWbdK8DUsYfu2CMCnyCI83s9Xgk2Cm31+F2f86LYJKNG39CfnmDatjdAoQJPhH8Kq4FHcklFp9TyGHF+myloHnM83RTwG0xhYQ2Ed72bPrZ4ai71mJh/B2UkT4iOq8jeGxIp9PRrSnkkIXlfIOI4R8snnSC1KmwYEhK0FWbhVckn8KNXBpvyKaPLGoOXSeX8Ca+8Gd8URt1bSmtpa1K19ZA2c24+YJ681bFvIcJ7+Udd/PAVkvkGbDK7VohXlA1ptijpx5/RkIjJSgt3KMu6lNTx8CCaXdGN1w4uqKWrwq+wT51UPgI0jDH6WakK4KfUwF/ODgP5+oi2SWDcLtu0c9munZwze340IvnOqFiKzPyk0dP71SWs6PORtASZexz4jeeuIp2jyVfmoW7mvtjNPxGHlDhoZILLxmRRZob5i+OWvGWkFYmgDaYo3WE3kIQ4nFfG614s+NXAPemGTEvTWFJmT+iTvlcdvWxN0oBNp3TE1NXYQdvpFqEMkF1YqsXQFuhCit9kYlNyP59c7juCWlWPqIoll3e1cKoODdLacA26l4xQ4PaEJ6cRUTEBuhTAwR2RcOkQ4KxWcp7ejESGX2LQkBamYU96Hhq21R73nUHOlUC4x1/RFLsBUi2QrnGFEp6wnJGZCWnBLX1LjI/lqJMFzbWzKsBzAM6fhLJ9IQHebz8/W6swBMVb8hLXJ5utE9tAm/YfSLlXS0b4SgBtMWBXdSgpHO4MBNp7D5/ZGuqkZnxIiur5AidBYQ5x5CjuDISqGy7hQwqikGfqHfJGNAkf15FXJR/3BL1rZwc/0r8LVHRWWgxkzCgfiT2vtbJT9gSjqsImj7Xmt+2GSs8XInDzJ3/6wYIT4FlFdyBGdy7hOHVWkrr6d8NIO+yMexQeshpQoMgqxtawGakKTpRUBpc7ZwN+EQOPK/KGGCDJGxT8mIDiZmgL/ao3DSOdaz0EV0whzuviFnwe1AmrNyhs8JCQ7FLl/dke5P45+Wy+lAaOGIMnN/31uuINpsVpgcVjrn4FLI0BpbLG3ni9GFv2O/NpUFa1QK5Fo028mGOfpm+W9gJyF8Zsgh5GcDjtgDMCJvFQMgRXCe9gOIYrnjJwbwmm8WwRonTxTJ66T3B8yVgH15zaS9rEzxt2GrAd0VUHzzmJPpVfTCBa8VPmYYRaRmTTRT4/cpvwkc8Lwb8TniKIf5Q3rzmn4asSof6hcDDMvBGkBuQh+dAOVd6sDy5n+VegC58X8yzXyIN5hkIkVHvxGmkwFDPFcT4taIm4apNTO4UyygXxTVmnis4KZ3HULL1iXAT1CW1bgqdMAZnY5HsWtTcToY2mkHrWCb+FblKX88LuV/CDCQg+senbuzf2sDtm+uoNATWjGa6OnX/i+Jzq2jzuDyI+H6Tui01omdxDypEFipAegHJpu30i1poZHoOFqSz3Jfm+nC+7DI/qyV2VBpSHoTLb5e+4Cp6wMz2RhgwVkelVursiRJUzNSHo5x6Pe64IYwmidLBM7LP0un2hnq/QV69yRUkVBgLnkQA4rSOpw2CzmAyi27eLd+Fgc7D1DgB0pTI7VcfR2GlrRAzi780BOhaLSQxvh2J03uZl2Rq074lNyt673+ESUFSIpb697f7XwPgAMycAVFojIFbAEGTJAFpbdtjfTKdNSQRb7hSJ7dfOPF0mWRYrziwub1lvhnI8bXJAxP1SPZVPaJ7SgJPatKVOXthNrI+qkWbg1L0kRGwoKMZ0UWSFNKB1mR/UnE5dsGx9KEP7sJ3q+bKnqPS8ByfbAf0vXZ24wngXSTDS0y3hfl8JjHsT+fn7esx/9at6EwfcG2VUKSdX8Ltilp8lIph1Bdd15wWQlCnl9BJFBZtuD9s0H6uQHrk8uZ3ozx/Mu8UsX6j26nqKxsn8zRgMqOwH9nL4ERKnNtDn2pzlfVA93dIKXj91L0Nnx7OltRl/kAR4DS5YRVY1EqNi04BPX2F1jH9rv+S1s6+1pEF0hKpvM/1pNUwnGNWEt4YMy9NJA7JjzErJSb2+p0sMwlyUZZ9SM0eVSevCKWnHOrZmi3psFTJbqErq1NGuregf5QzAj5K1YikzmhrEb72+JtouSmROCxg9guTmsE7IOIV7PstU2uXi8Sv0+mHb+VHNonr9SvzoswYdqIT2w9Nnet4GGjg0jwjZFWh/Cv9RgV4yJJiy2zyYDiEFQfrBhVU23v8WL38DkIfGP5VL/aCuXOkExkWKK/28OYUAXHqC8RpbZmNUMd03Omu289598FPLbACThvHoshSbBpaCbCG+8Rg3sezI24Hz8DPDW7SBg9rKfD+HoahsZLo/koWkFmeBrJzJt8/F/M4dX+oA/v0JUuVkp2UmQ2T76BYEffZkfLfLPr4iQFGF/HKU0FBUToJ3BaUvcPiu1E5wDnLUxgiyWEQQW4RAIu307jd7UX6dhuPE6JqXcgXrHlfBG2b7mvI/rpFA0Ln+TNxncnH+QGAh7/XgdM5+FO5fwGxWNkQzW3finII+Gxm6mpokc7lFQnLEdPQdCuWlFgfHEcKQrIw7IhzOuf6gKfN9Krds1D7TeThS4uHUWziL878UNlx8uzplbdBWP/fbWvpM21EOKVI4rjEMjPyRfnn6DKtFJBuvxg3FHKqx9gnBpEMtuz0ZQoeYWCDltUvZ3BZzzih/9wwkr6pxZbFKJ+O4bFWOR9z7W8+0gTdJVx7YEpL/npynliEcSWFXBU9flqsurL9kzrGtTooBPVnVeoFSnSbiwvktE83ZRU1b0A8BNFTZQ8zsxPE4CEcB69gpcmc8U8pwAI5jYjn6gYCu1XdR2w2dLiiwlsC4hvnD7SG8utEI3fXnWO2FqlAEzSJ8fzlNisDWo7XGLbzN+WHMLmu8AKDlxfMzQ94HnDnOxrLNHY0K8gqqzGATrAXiqFe+UedN1ofIMnQIcb63tBKf17XuU9bqS+/Y2B01EEUIpBw282IDSnZF5IOz2IMfaaf0bi9BOgO/mAOrZbYS8ZDfZYXokttBA9UpZGcSLxMfXDNY8USbaa+klvNYn/Vp1OHDlVxA1vOgx2/UsZdigZIixPL5qE9JFqw71qC4iLWOnwmUxZRNHbpEFVHEXIdXjnGxZuFZT1MQvUX5/AWTm4CdNfCujOD5oA84c/6G4B+mfYhM0lc5n8xwPrtVNhRy5IBSH15roXMjPCHE6POe+fyIa7RkNXgUueid/ryCbf6WIHLLBXSCKnYpNPm1OkikVIxTufRiz3XC825yVIhWFrRaoPEUqI25kfLcjNmX1fotn/AmCUHRZlwwswsLPJcTWpvmt3/KoHfadjDXYNOIHhAi6oQzDUaRzcBgzuAYVSLEDkLY0/DCMAIDH9DBH8gGJQCYyAycd6vp5eeDNuarwyAjy7mf8ScdsyKNOJGJtL1ObZnYlQdCuAdmY9Z15P1pkH6hGVRngO5s8S3sM5OJ0HmOng2EEBo5pqo/PSvyN6ZPH0bkXRF/8BLKROEmvTWUmDV/0MR4gtq1z37U0GqhUUcxyLHF5oRZ+9ioZp9rIoq3CS15d6cGUhaaZ+Xm1Sr6z+xwcB1MTB41y2hivx51oKa5uJYYaE5Nfab1tu4obV/9bYeqks61E+GfWan4GBbFwpixe+e8BPYCF6Mhrfys17Wdz5LcgS19z3ChpO3/IVx2ejQJDJTKnQPu1MayOTxUrWoVodyvEtY5th7ngZhyDdJOzJDbmd/1oqfCo+H5VZcV0WCbjyF/OtjrrOmH1kF6VlD1AAszQX4PY4TFABBc6P20ulYHUbXhXbPhhK8/ox3vTdrXogKktKj1pyi/dNhZo6cP6Xg6dBkVYu3myXUXNqMDxNbkQuNxfhVJLZ3wNfp8AipUbHB1sTWNsvCNWBeOlH2VnNBJ56GwXLzXlK0Aysi1nlZZBGMzlcTA+KB8SDtzR6340tx09Gkp77nNdM1QfDUHqdbVzNHC/56dqukpaWo15kOxaOD1qv10xxvDmGKVA1g+1xWpTKnH/e+2SOPygfRQg+MV/myx5NkkU8bMEbi/wrDQWSrfdpnhQB8jR78PNETBE0M3WQwnxj0gNRL9wVDskKzoJWkJGWL8oCmIxrhYcVYkmzdDqRg13WFgwbooe9Yy+GhJn8+EItgeoBTkEZTduNwyLtPnfS9ThuFw540D0alFqkSZglDxnk8wBeAZjb5cF+5u0GheNX0tdsON5z5XryYgwlnvdDKyn69l3EC+yBDnXgRRzL/otleVocidof3KlZaEVm5JWYcZPf1GkDvrXDPfVnfk5Bouag7Ze4LATl28kFHMWTissF82ydD3ofpRFixXCccPFWozKfsll9LV18tY0WeFyrxar81SFb4c0qwNUFbKAh9bUqyLW3X7ggAjuyjXYiX439mMOqVilH2xj7kDQD5KdkLTep7zloCygLvNHuy/0G4ugD7uFkLi/dymxY3hBgjuxd/HMG+/3lG02DrkN0XLo19i9ohZlLsod530YDDC1y8nNWOhC+fJpTdfjnR+/FYY5jJTXDCfUz96L2grAjm9z9agW7PWK0AHBywnOJ5mBkh+HKYIQnvlXuEnLpkgH+5S5JRx5k6NRxlo0DPKjCfbbTY9oXSULg0YzszW0hr2oBzs1g8/i88XjT3xXl9ANfEVSkWmrStChqtzqWdgAM9LhICzZdaevd9QUgUr8tkZBpUnCXFmR8Jsgafg7GZ6SwZWT6QorVKSgEVyx4Fd6lReqq3QikC/qmnkRZnmsuy1DYNIW1YSBasIaHLZcV5MyLIrsqyyQSXc9VSx5JY/CvWM1eyhn80x7WkB0L/v+5TTqa43LxtMNfslCenuhk7mQPw35/PFmgpCXgl6Nq/gGsjUXCfz1Cuz+YxGbH9LNHBIDyoGCE2H69bjj8nBbcaQkf2DkBFDMCiTdSz1LV0VnL88jf6IDeckTwitLe8QvoJm3qV3txw8HFSEjWTpw4eIuMG+LSOjs9IAWLZbmjNrU7DQmlh8F/AmPKwlqYEccsDI2p3vQIPEzTxQAI8mseGr9GAxRgB6br5SUCHsB9UcCc9krwBzKvNXtQ4flCIKplyInBTAPeHag5mRN3+b3vSpCgG2+rXnxokLEM+s370Be1GYl1eIuNGDOAKCv8Zv0TDunvOaWnpwRY3WwM9/wjW87hwzceHDTftmLMCuj3sKxIzIn2TSZHQdJDTGAJxbwenaKq4jaGDBdJKe0ptWRmawAJij/UAnC1GqLvzGX9eBxJ08pg46g+zlC+VRA8OythKwBnIWN9kz/O19PVnM9tdCTYQUAQC5QZIMLrYjGoP2YfxwJjl+5rhiNy2Qh8RxnMSMBLihm7d4UFG3VL5Eoxvw5VCHA4HbHQuVvcOxe+q+Ut/fQ4rlwfGTWQUTduiKOIxYubILJjKX2PWW+PMooCqUu5Qc4MhsaFhRtQFoA7ODI5G7S4AsBv8wCRZ9qs1kQiYbnXBJ0MFupCWa/h0HHv8PUJzK7erXPC5FBb076pSMWN9Z1woaAe13+1dI9QA9L97hHx2PGaPoEZOOPo3ylL1LalmqRQ7CfbV/HvLo/vGEEmnLw7tJWvfobm2B0E8eOht8hgz0Irnhx863lxk+kFnOL5dXwdmW0gtBl7hFDjQXWY7riNIaQtbxYrjyLkC8VllbuJ8XOPXXFgfJ9/18qynG23ykv9w7vXMZbVXyXyS5tKV2G8X74i7taUtL31VP3EIL77X+bE6jgxhmAGdzb1ayMd8X84n03Yol8aNZpm/QUpvA1h5FYZe14yW8MKgDzq74niukT6emBu2TFtfQLoNq3Qj/p8aZ1dtcy+72Cptpv7D1lSNxPSGHFJrYkQ4YGMDPlzPZ94HeDhlYzxmvVUjgIy0yUCOMIQNQeqmlsqNNQCnQNAfR+mpw+07Q0Yi13RQGdqXlDsxadNnvTcwPN13pCYGBQB1QaMnN+QxYJv99SpEKLJi4gWcUJ2+Adw31eRfH8VwyVt7Ni+AWZI3Q0wYc0UbeWZhmrz5doKTXRE4+FvOljiEjsBxBAWewBpNGSxduBHfS8cAK04XcJ89fqBcsnuCFsmcYZawECwxEDBmOfYfblRwik4eYJMAYPfitSjlH+gH1xbeVA1X4Aw0W33krOAjMW4Rjy29DEhei7kKX9rUNTECKKKc4GPLj+6TiIp/ek6rAdzDCWzmbIqDPdra8L1Cvm7ABlNKpd89ak2bArQAttGMgGOZ892AxN4xXEl0u0ykNUOlkd7b/FhE4cTZEFpHIse7JweeV/Z1nhaDap7bDEyYcWx3gLKqi00N9K5GQBJrZ0jjy+x1XJGbF8VCTlRD6mk+ef+oWTVr5P8W21c+NWsSfqfckDgtRwVgeNIUE4iYRXpe+3s7C7zVL/Qd0h1sKeQkFwB1NqHsk8ZXGUEnaEPTENfKVZz8blxpXn5Hm388Y3+D+Np53v+OIcU1KWk6AN0r5vavmcsWSsVb4qOBQdjJ4RGApCbm5DmOZcYRf7IoI6rUDlQzZB1CQqgNSLsrtu/7R/IKwRWarUe1P78qVEEHpdqlrQ7Ivetg1lmaW39SlYTv/oC2rt+zfTX1qyx7gQcP2APZQ/vQOa6CPb1IchKk5s9xnIIJpgqYIYV6Z5IIm8fI6drbokKqEb+k7Nl5KnLfeVqx3bPk8a03/zx+AeNjxFffp4vWoip89FzLPnB2OAOmCxhniY7U9Sqgdhhl1N+BbU4GyGj0ZdO7b/dstN0tB0e8kmG8fA5v8VH8TFBm3IMNEuefG/9zInJq/JmrbC+TQ+J2ACxRv4FoiTWT9TtUlBtfX7/g/vmZA/Lu0DomjQwXXFFZVD5tWPnelWaRJkVb8MtLBEMto8SiALKAkctDk2JTPKbV+2tpDQ7VXSDEfBhiTiYYq31RzjtIhtzY12RMbUOkUcKIZwb6XLfnacyM+uwukZ76DXZB0MrvqzblnwR8XtJ9IG9/NoY3OI57+KUqU27mpiiClvxnThheT3JfURPUKBxRmU4n7hQDm0XF9vGxa8UF0ci/5/TC8hvY45u/OcSiXmv6PD2rGo6VqJh7EwtrZ2x3+neoIb8DeaA3R2+dKJFDlZVEIXGT8C+c+V69v220TsOoxwVg/tN86f0T/j1kSNWA3fpwLmbwubxjJX+zTRHKXK3yq36JGYtVUp59Dbfj+eUIBpKQQiRlU8WV47CxIuYGOkhM/KaCXZhC2Xyp24pasKjn2HQGQ7qBQEtVxffO1BFou34sld3NcwGVDxCKzyUh4SZBwxgFqWOnaBz8e2QegasthuwPbE63dPgcVtht/SJBaJ0Bow0IdvHkBciW8GjKmKeKbscF+2ENsFJHPkfDOTdHvoTPA5onZUMP9y265IiEERBZO6uAw9hg6yU3cIumB5XF5JCrYLJaPiJ3O3300/nNNMKOB+UpemgKKrPWMtAjhc43LPfi2Z7FSH+oVkymejKFto+CAwLYtd1rbQbPPzymO78iWd9mpzRg==
Variant 2
DifficultyLevel
556
Question
A factory worker pours 800 millilitre bottles of barbecue sauce into a container that can hold 9.6 litres in total.
Which one of these expressions shows how many bottles of barbecue sauce will be needed to fill the container?
Worked Solution
9.6 L = 9600 millilitres,
∴ Bottles of barbecue sauce = 9600÷800
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A factory worker pours 800 millilitre bottles of barbecue sauce into a container that can hold 9.6 litres in total.
Which one of these expressions shows how many bottles of barbecue sauce will be needed to fill the container? |
| workedSolution | 9.6 L = 9600 millilitres,
$\therefore$ Bottles of barbecue sauce = {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 9.6×800 |
| x | 9600×800 |
| ✓ | 9600÷800 |
| x | |
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
Variant 3
DifficultyLevel
565
Question
An olive oil producer pours 600 millilitre bottles of olive oil into a container that can hold 12 bottles.
Which one of these expressions shows the total volume of the full container, in litres?
Worked Solution
Volume of container = 600 × 12 = 7200 millilitres
→ 1000 millilitres = 1 litre
Volume of container in litres = 600 × 12 ÷ 1000
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | An olive oil producer pours 600 millilitre bottles of olive oil into a container that can hold 12 bottles.
Which one of these expressions shows the total volume of the full container, in litres? |
| workedSolution | Volume of container = 600 $\times$ 12 = 7200 millilitres
$\rightarrow$ 1000 millilitres = 1 litre
Volume of container in litres = {{{correctAnswer}}} |
| correctAnswer | |
Answers
U2FsdGVkX1/Rws142Inkst1QQOtZ7IO06c1QHToNRisg7I3iTAcp/C4BCxGlL8YVjjTx3BDcEvnhMVUd7pRt2Ezybpkgct964Bej/HmygQ1QbCGlyvBWI2k4Y5xUo+AEIcXUXm8xbdtJz9Z7SAjeW7tkwn0ArqdJ6oz6EEhMcdZUIWoxLRrz+u6xtRsmNeqGA8803ksQyLty0jOT2vHnTlvA8rt4xp6CJ3S5lvKCTU9ralfSdyDwMfOcNnvwxYF+QK+DCppq7FxWmw7r9wKu8BeUypcThRp4gnlNLl8gFp/BwpjreN9D1WDgcngUKC4K6Yk9pYyhUnq+HnNcG/0iiPhZv7SI11CPJvLML/VIVscPXM5Yj9yJMuGmd7qDWAw9sMckxnndrEgRRBCtiQkylXooH+w/XEPNVsL3az4xnayus+qLEHjtGCfvNc/mAIWDmX66N8foO+CeFS2yYaPuqtL33YEmH9ugr1oSF6Q+Tu4etEBAVzqHZ39PFDKPheMk5cqktsSVT61fPftBh/ayF/vd+DLcKUBMHHWAhIwiQLcb71FYuqRXYvTW4YWM1ZO31dGijqkXHXg0X/zkMbehhbsNpdRbK1MSdAySqzpRe1UUK13t/mMmt/8HKHtaHxG8I6TiI92TQPhwpZxtDePvFiYRAqwmaPXZv9vWyZmsnx8vTpAX8Fqdropx+DN2VJKnHeW+iVQWZQw8OYNbfpT9Z1WWJJr2HxoDKqoDRGYXPg6SthWEpZyXrq/no+RwISVzoA7ZpP/mMV1GBRHJ+C4iwtXwxUvIRlPhzrEEbmXshswilBm6id5FarkJZrGDAA/kV7mKQ4i6od+Gx/r2z+/eOta26VEkD7m1T5j8YdV3VTtj5SbN0h6GnztjWW5b37SgMxA+8Xkbzt8vpJtXNO19gBwQI7NlL1IKkN5MvGTtmX4gOppNIMBtgdECUfia5yzfRUfmhfOYl7hC/rpBWYMeh+0QUsk1RfyzluuRdSODp7NEfj/1LQDOsyrU1lKBxbFdNDV6X3DHYyQ6oxh4thtbpeBHlFt+6/tkUasqJqqE82CcwVdfJ8FDQ33DeU916PupNZYdW+qHA1PhLiJT89FTdNKJiRP6bhbhwHHdiZm7PGB7comRoKaKFZ5jS+pnXpjGMez0Hcc/+pOZzxHTIlw92beKHzDRh8D45BvNedABXspI1viGbMyw5KKq+v0Ywz5SKGtv8v7LtEnb9uN+Wb0PPeGZ1uhVJqVYR0owF8C3jzvSiQktWqEG9OsKAODpn+aVOIoUGk8cVQM0hyc+FvCpcQm936lW+hDOvqgwQC2CmxCuQy2bJKXVK3umz8OdnMdGioiFhQhFFtDprhb028B0MfahQV1coet7Np5w0DgzVHAdFfBzMMUOzQva9oAvsprkbwMrwfTpt2qy6oaohWKYhAKqypG216rbfh+JNwzo658hd+NvUj9YJsb/5rGAoI+U9KzLIkQ/7QE2MPDPwKTV3DPBp3JD6R0d8SBPMTmFLI8h2Y6KPDPhF1vAd6s8jrIKh+wCwzXDrYcfh3L97vi0xWJtEGznAKozk4t+BdDfNfNdmzKMFa/RJe/l6kunkwAw14jvFpfzmEU6CpUd+25kdxZTFvDYSFpOr8o6O1qXhxupRUC7m87qoSLga1IwdHGMUl2BAD6kXNWAd0ULXvKUgko9C+L4Jb8pWo30G2Mqd0sRr+vm8HwygpeRSSi9l32OhayH3sBBCiX/u3b+H14PE5VlTDjLqSTYgbxwF7JNj0n+62WIHrRRHvQs73X+Z+iS6YYPmBOTRF3bWosQYQZq/H1sW5pKwKmvU6mRPSwyXBFyOnFHcitaQ7nxyPOw8y7mfEVEExRWB3+z6yUZuaoY1yuKQL3c51KK0QFKPtZmkc6WgiXbkfje4WZYuqnmkAXs9kGgfFCRRbnK8XtBFEydC4eYddedWNRmqjSSNtG2nMj9WGUNksRVZXuJudUDKLVcF9v+/JjLz+h08IyYVbtVWyfzv223uPWhSVD1Y6fMj+jzX0mt+9Px6r6eIrOaCiegfz68JyK7xfoBNTmJAEpX++u8K2lNNvARUxEFVo55Xvpib5HsjuoIKDT9cIebsknXS5go3NZOGpB2E4MGiGDM9NDBaOM34OSvdW+PJvvRZJD2OoMixlQBFxQt1UGspGCJh2QXA3XTIsx3JW5PVI9/V9dSJHh9IyS/F2Vm73XcqFUFj3pLKJOcA4MSNWf5NK/50+KtmM70Jzq+Xx6KdZZrbJ55xnc/Gak3maIPEFmp5IrWnt//qFKy/wW3FlSdNqPTAZm0dFOuwCLgVvQvVnQnW3PBvp0Vt6GGKgR742V0dV1dP4X2Opu7cKO5dpo7/2/0P99PME4T70N05cLX/yLYyu++cnre+w8cYbty8OL6YWv6WZrUCvRYhdB2mr/9qwuYXH3XodEeucrc1nOqe4ls0a/50WvNgzaicxxV7eH4+51xsfmmFV25htWO4W6sBenmmSw3LIYftbQ89H2p4Rq9Q6IALUnu855SJxW4t1q+JD04RB346BzlNJypozVNx2nEWtW/YtYLGsYTbWCjutzpHgO2wRLIffPatkvtXvteVmXPcxQIU4wT3j1/m25topMCfVpk7yLbzMXwWlSqFOKl3oC4O/70PqJrLp7iYx748Z7R2AaNwbn7Iz26roiHZVexIeHPtlAMwqpc5Ohxj5Ho2yXtpsyCwe6MaMBEtLEScYgG4qhDxWirat/zjOScI+mqqm7N+vI9cQE8e9U9ovF87AbaNjEBlvN2fOBv4Wl9J3ourpfB7Ge9k96hbbbEm713c8/desMNFpzpzPyvraTOfHG8odx48psu9mik5J2SOLxhsTLz/HbYqYwZ5CBj8pt38M85oP8KgWuHtu4nT2oYQwoqQDLCQVUUZl7/+AfL07YKWTZUHPJ8lRCtgxfRMTKd6EjUvTuvrd97K2nui9xFXm5Xvw4/Qab24wMD3d8XrEHzoO39zdvgW33VRUgj2cypcyRkH8Tjp4JcR5zVlL2TpjzyVTjjYfRagMNLyQ37OpAz5fJnXEhc6z4ItKTqA23KQq+2dqCHILuSnnjYzXWxfLW9TWaNc1oQQMepKOytlyNv979tdfnDk/CP8y8uPfvddwyvvwjWvlAD8O7LRAhgQ0jMnFU4GpXW17Bk8EScfaxTa4sY1HPbAN7Oui+grjnnjBMh4c0CQ66OEvYiR/dZCNp6CyUE5jyLmCwx5/1dz2slmhoI2hrIfFgSqs7Dh8WSEyhUsRFMJrbANWib8BdrDz2t3jI+yGvH+ndVrIYwBiPgO205KZ5lCTo0dsz84ANwIeP6Rog3dbBjMbCqniENc+dgOwyRY6Q4ku6mPdJbL3hekYkFwhxqPNW3oky4xZojZxdB3u5j+NLZJLthzRzsa3ZapKx5R3qHS6ZQ8QXWXBCM7X0eCM0mTmmIxIJXrFcfzr5a8i5GPlLJoINGY5ihacHL910QiFcEHX9VnQKHWwdkJ3pxhhzBsdOK4krJXqT/7KysuDbGJ+jouENpENmUKvp/BUPR75PE1zcMLRJxM+1LSzJw6d5TMI+wcMFNPxFCKUBlzmY8U8zlo2KEexTC48msU7BDtyvd+Ekgc70cmfhbL4UVcx8Mwi4riRslMEBPIe/Bgtyg2O2NWCp4WKQZ73L8wbkYNYgP+BGYCqMzRFXOShQVru326qxHc+ftj7euwgUMHTBDz0rwnmcRxJkAl0cY2YQQVuwCkLnM5DJ/GZdOUpd6xI4jblTX3L2aKXdXv64PHSZtSfi2HQ7g7OfqjnUx9Z1iVHLmLvDVbPwKABQ4LW50quXbIwS7pzza9lrG3Ihqd7iHmNAFZRwKuse6H0Qeb+/+U/kiGkqdwkOL3r9nHzbJuB4WjNdDTvzM9bsOioz5zRvLnIkh2FJp7948v8LHuOIGvMlLEAvycvfw85uPkz6TY7vanQliiv2U5wrt7+mQzJaKP4Ll4TP0MI4KyhH08AB/j/RdZwJzhPXDyZjDlrFsNXIQv2/U16VGUmItobII3BeUxLEAcA0wn/bk/pjdtO4Q1yYo6k3c4Lk2EdbRgik9F+69jwY+GtwwriW6jmlzlvbdNelupyguvJCNIwxxIghhthBhnMY9pI35jOZX5BHboo7J7OxH8RJbnoviNagD2E1QSh3uwW3P0LzC7p2yiSfCA9ylSZ/2j9LncN/J8FDR7oilq4EGSxSIlv6T1+Z8o92pFDAJJ5gET7eU7gXLVJWwy5UR2+KDhW1LUlBRWiHdoiZd8uclN2bC7MZcCQ/iKR2FbrsdfVogTQ0C6qsf6K8FztGEivsdJMEvGhkuY2I/tOBP9z1xym+xBWmH/f/Hwc4vNQx62jwLJvs4YR0F3tmb/GMOSgrVrJrlP2HqC2Po5S5NgQYjoEuaaVyYEmTp42na7pHRoSKnaY514byr7IfVF2apDZxZVKGxUArZ5EdEr/RcYM+8jwyZSxj+BY6bJZOQfPdQv5VDhvna2/UJJF3wDU9JMSSynmk6HGIIVbmcdB0nb5WW0TgdkJkOCiw/rn5nuLBm5+LXVdIaZBQKaH6FO7vLYtB4QtVZsq7p2NpeMpaNbaZhKWG5o1IVpP7stNhwkQxbLI6HKWqqKHTQePB4AjyLZFm3DEl85VDuHh7lBr55+q6yLIAUDdK7BkMhFUfB0z7oVX8soGQOetZ1kXhh+oD7mZo3Q1xqKDIoRTyIcUvb4zlisBE46oZSgbyhNaT3JoHRhPnRGOcofDSCQWVUW48UnfSNEc75cebeRhFgzPU0eY4EPU1l8YNaJ9DfctYINYP6Xx0pABTuQtKsBpzLA42/5zW6vUOElnMDB5Tz2RJHiDKWAdNQjaHqV1kW2anMh22RA8lkI+zSyMz/m1hCFMhkMCveUnghU9I2yqgWCz+vZeExfNEtef/Mm/1KHzudmRT3A0N53SzKeoYF4EsdX5+eiJYroBhzasS0IsTEPNJTd2FEpCj4UPSOyMD0L4rzI3bLPsr1RVkUbQYDML26/q9B+nMuNMUojOK0PS9yod7khkMyXUqCt4zcfsQWYiKFWluxvbGH1YTK20p454oC4eeoY+b1Ro/rmD0cN9YJIERbdri2H8xqfn3FjXKtpiNPTBruloOi+6g2/UJ4yK2IdLIVfdkxXG/AsdI0yowr9QXliMI5tcZxTPKIOFuoNKYERZUD7CFZYzECVEi0b9l66+ADEPk6W/jv9IhfRVWGIc8tUVilgC5fCZpNO36gGzob5ZY/DDUJYC1jME8yJ/UIIwvEn6YvUQfkv+jbX1alNDvLh5O0Y52bTMCoAio+6WFQcGdc9KPXyzw/KuElGt9lqDF0jrvCeAMekPD0b6SzcWLBxD2G74tr+2mdot9KVsF4paSRTcg1ZGTvpnOVUeWUtVuRLTSlZhV4Dpt76Pn61gYKszrZNY1AmhNYVCrILIydvU0iEv++084YI8aA+BhroXhGjgQVHYG9oBUn1giGiwmIWSolBDVML/dbTk+zGqRtH/tUnsAnFNU82lld1apqkHWg6WZ6wx5MFwbUOhhhBEQvyE5hQMqSM1LPU87YmvjamLXLFsrR69tkifv3lu+TjoaPkKLT56QKeEva7DjQvQCOEDHVh6yQWu8L
Variant 4
DifficultyLevel
565
Question
A biscuit factory packs 250 gram packets of chocolate chip cookies into a box that can hold 24 packets.
Which one of these expressions shows the total mass of the box, in kilograms?
Worked Solution
Mass of box = 250 × 24 = 6000 grams
→ 1000 grams = 1 kilogram
Total mass of box in kilograms = 250 × 24 ÷ 1000
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A biscuit factory packs 250 gram packets of chocolate chip cookies into a box that can hold 24 packets.
Which one of these expressions shows the total mass of the box, in kilograms? |
| workedSolution | Mass of box = 250 $\times$ 24 = 6000 grams
$\rightarrow$ 1000 grams = 1 kilogram
Total mass of box in kilograms = {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
562
Question
A taco factory packs 450 gram packets of soft tacos into a box that can hold 12 packets.
Which one of these expressions shows the total mass of the box, in kilograms?
Worked Solution
Mass of box = 450 × 12 = 5400 grams
→ 1000 grams = 1 kilogram,
Total mass of box in kilograms = 450 × 12 ÷ 1000
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A taco factory packs 450 gram packets of soft tacos into a box that can hold 12 packets.
Which one of these expressions shows the total mass of the box, in kilograms? |
| workedSolution | Mass of box = 450 $\times$ 12 = 5400 grams
$\rightarrow$ 1000 grams = 1 kilogram,
Total mass of box in kilograms = {{{correctAnswer}}} |
| correctAnswer | |
Answers