Number, NAPX-p167439v01
Question
A box of apples weighs 32 of a kilogram.
Lou bought 3 boxes.
How many kilograms of apples did Lou buy?
Worked Solution
|
|
| Total kilograms |
= 3 × 32 |
|
= 36 |
|
= {{{correctAnswer}}} |
U2FsdGVkX1/VNhdqLgFB/N5cNpRuJwtlRMuTaKJTgQ7zulfppChfJN8fl9OgLcs8gsz8Tg9au13huYCnKi4P/zPwdgLIhWfKoHSYcLJy3WGbzTnQwHodS66OJ9m1mf2d8ZJINtVjs3edJNshz+dBZfQ9e9sNyiGrNww8OjIWroCc1CrSrHWGGlxo+i95T3PF0Pj6Sv6P/fQnQv7Iehl2oZHE/SEKBZcoIAiLdG9I4gVEty/l3oFxQMeO39iTCw+WpGtspW68kjhuXH5QQZkYnPq97klq2oP61StMfycJg5oStK7b3mjxtjF9+yJtUjtCczpFT7LoRYI/XonQZAn6ArqRIuuIF1x3x7i7j+Aw23W/ZPiWnQnt3X/bH4qkFKyUFFw2cYEHpW0uSb9atKrLG70pWIi9hU506pJ95PhCOb+3enC8k2IBgSYg5I7ZWjtX5eyhv0n1en71jpIdPSMY6Iid+28yyMxstvayyp6GYE2ZJaHTe/SJ8WmU/Jag5XWKV6Z5yXi0Tiz7CzgtxfT1iF5l3H2CSjRr2GBmL1xagfoJ/JI4lDF3OPvG1nLJ1GDcPKt8ndBrTo/98vUhwDLQN43s5s55uBGL1YxFplBwTmExl6JYxxnKjwY9mwXVOebmK7+hXPdAQWzphz0552Zjf9ilqwjFyuPObJBEECaTf7kLl//Kt46oCjCiCD8Wtd6BwcB85l7lfnMkjzkNzVfzPh9f4+mm253YQXwFOVhKsoH0gbxcAlNbECPLbnQJa69JyGc6UYmpBhpwccGNlbDwEzeAIEbjmhJdgyziPikYuMOdVYrQB1SSo2pyDlW4MNqQSBO1m4jgVhFfDLpzdxbKqJwMOM0mfrBcUuhavlzoJcMFziWe/Xg64/el9Jcqu9XXMLEGqvSPTeVH7oBNaL1+QUVCcZoRDLVCS48GzSJYnSh6K+yODgkzohHDM56pWeGm68YmNnnb8Nsdmc/+Hxug2sO3qZLWjQbw7KEXAZOMOdvHkdXTozhUnGkIeJC+XtEo7IV1KtDrSoyMedRlISO51quIFHms28QvtZTT9OpHfJSYZCEJsFv+ueGXfP1FO7Rmo/JuCQL2hKzjBSuBYg25cLwShfrQThFn5OWmp/7rghwc34iGBvSSRiSJxKQg3agXDMfqFwfaEtAvSjOiPrcc/4aNXibhlCBpAA3o+FhcfTeGbY/Wl0UzBJoID1j0/zDuYMZThRyTwdifN9U9c8aEmj0HZsqoHXH4w/dH5GyhApFV5vQzWul/1o6w34UuduhcBP0UfS2fUSBUBfZ4Vv+1pPYmcQ0Q55b3gDdApRIXB+DgrfG1qiAOCbLE3As1/W5Tmpy8/LW0U9Ruzm6aI+QkU++T579pEyrWSCG0o85J8V841OwFQ/HuLT9K37hfRNU2kc1/p8Enn7k8Tq1+bVGu6mfZ8o7LWn1oPQtOPIZiEM/EGVIn5VhtRVMdQV3Fe3/X+kC969BcFXApEe9GoLUO6Ryb31n2XeRm39FL63vnwgsGs5uy1VkZ5qRAHMC7xY9YHt/9nl0NERe1ISsNI8ri1h3pidHtKdw4EWXclf93IapokSGhGcOS5k1oV9cZ0Qf3QQAUvNYArC1iZS8wSeCCKnQKQFGRVWMS98iYNIYCpMdgsoOpBBt9iycens+xLMph4MvQ5il3xNs2QXi7vw2D23pPhtzMj5mRLuQ+GsxeC58hwuBA6b/KbhWv4tMQ4ru69VvmEvLMAOsQMMygMJq2s4eWl/djhuD6izgAuKttuwymRPUTZSe5sVtrAbzYGVtBGozIrZcprnSRC1Ngd7GBPlEyCICQq/wQus5sZwvlzyX3lwMftDi4PTPb75NHCCXXFIgOqNe0LbhQzoutj9Oxt1i84wEvnDWb+NreIC8lDbBcxWgUpinGPt7RrvhjafFnR0Sjz11ReSVcR44ogejH04084y+NKTGlkB8ij1fTTtA2CWczKMhp18kff5Um9r4yJWxN92vO2NKk20LHZf9x+gVuKPXYb49ZlX5xdOO0egZ9jgt/F6+UvXJHYv0/2Idf/9+8ZyvH8vhjSFWha7TNt6Da5V0F/r9MMFgCLAb7cCbjlafC1bRJuEYi4s4UKxVrxIFNBkXH1msO5Ewqp5/jRYECG9NnOYU8Uwi0Ujjlc+ScPIuNx2vHSTJ7q0jaAkrht9bj5YPxeQ+JWTFthuGuAPCVyUK5umwBRb8ZPoenhsfQrhzqwNromgRXPvkK0ww9aW92RqkmlYJFIdhfOGOSbbnK9pQz0GMemdVNzn7Xj7DCrOzuLJGgByco6at105Ec4X+kWpaSBoS9wlt6B4PYF9nI2xn3Tl2bPzZqtM23Y+zSwHhAcUkTL1HuU+y3sd/I9Y1aI5jQd53TDbrNEkg/unaLpK7jRPe5uHqe8cw5TPHNO9IgayBMOsxbKilQyKnwkrVVD6XVUcaEUXtwaGTzGxKUurRoj1R9pa0FlQnNMARfeMTNANX+CzaGQjG0iQq5JXSbnj0jiAfxjRRHut45tklmTUHXgJhst2bs5l0PyxqgztwFUm7xpwOcFZoC+V4m+SCVKBP+H9w/ofoRh3M/VDYb3LbLDcB8Uw9876pDNYNq//t7IEheY0u4PPvAsH4yYe7zjXPa5mkriZeB7SvXLeQosvub27cTKbB2hOAt6T42WqckUrFHsL1sTV29SW8aMhHfoQfQya9pRgVhlcksjdNc8pDiy4PJZfgc1V5lFfAHEBAWmV2qiuk0z3oUi1sg8kTjUg9KlBvvIrH0kiK3Evkm945H0GZQWaA9UmQb9WL8SjrCl0RhKxlMwLDcpde7vXJgf3WWROAY7qJ+3MZaTUA23Z+4Qg3md3kUuWz2vDE/ekLJtWCtBgfbIQei7XgnqeM4UG3vrggNUPVTlUp8PlHqDV4hUuRXHjYMbdDsAtmlzOZ0EbmAe3PEJGJff8hs1t4ATdZ4LDDO4T6dCDyncr1BkY8dqTJ5JKXR0C18G/6fjz8SgqO7Sbr7e1LvpI27w3tMoteCrmjX40XAdcxUoSuPXol7QwFUnkAC2GrGP22O+zPTQJ+rsDOKPDfZWGeXFMMleML/mu1iBdvxgDS4iWmpGa+Q0DD2E3Z06MTtmpn5t+C3Hq6tVz5eX53Xe4nVTuVyWsRywK3XcPwbQGkLo5jgwnkfyBm5wvdD2ZHelSUu+AlRGK1d2kcPkV3KHw9Cp97BxLqXWVVNhri5bP++D9eLveShffXV6sQzfMo9E1+jMBYT7PSRGn87AKA5YqzJtaHiba3bDL/xQhuwv94c3sW3uE/PpoyEWzVApJQSQj7V7SXFhxQh2rk1B/TnQPUBAv/9SE6lIgwnrClo5EODctsFbSHjyTo0Rvt2VeGbeQ2xedYJ52PPgFhXfaJtNOskGqH5v9tbzJUXYbdt6fxAhz7yc1BKfBmAvoNl3N6MSfIL7hXVY3DSYSgaOl7rENsjWPL4B/nt7psoZFGVYLnS5tXtk0MRQ26hDYAFgsLbMqr34qlAdbyTnSj7/eL6ZBd4Uq9VegEuRLH7amU5s2Y6V+umlLF3j3UxHBax3f3vgnSLfQiH5DbzHj+71iqQa9x218xTpnXpk/aP7NSNDHaHmABJFLna2uF0G1v40KyVvSLHL51Fz7+xGmZt3owqesIYEov3oYYG1YlfkAfkcYJMp8iG886CUk+9tdC/eSbHxdGklVKZYdVmHPTA3mrOXURZdl7W/fybTyuzCJP2asHjqIFRuH9EOCl/xUrhuE06dI0uZe95PVaDdC9jLvNRoTJ//Z9cqgAGyliE0B+4lcNBZJUmHpIPL6GDRLnqvm2QWn4gr/Joh7sth98T/sPjuR0QAmhnFC/BMKZTqoKc9xOkCP4isHLpNxDaSj86ryKlVg/ob02yufxFZURx5SWqYddiJIuFTR0jmVhTbvnvk6lfd+e4SXUus2CWDV0Z3p/FOuoiTuWqw7Zw6xgRui6TNftMsRX/0XBvZ0U25vYIcUvpbF1JXMhquos9/K9JGbhHJ0/tGDs4M0i5HAVG+cfV69VJ5JrRnRRgWjebTXwlgIwLuMjHuar6buS8a7M7shOA81EGpxLeUizJG/oCFMI365/H6EWqRYOXNWPpMPHbC+aGmOwVn/GPZGgx7LYftIn/GE9C7KsNZEcxAQx3XHRzfsZwWOvL+04aRUsoT+G9e/vepeZfkGhqurzLHwGGcqndL0PzrpQRQyJrPCPUJuSyDFN6eoF6hRxmH2IDVls6g14eX0g1AfTcHSoJ0JFmRNv49pVQkxaEvAs4kADef2mjqqoKCbnfC8Dtxmv7VKUa3gwBfEFse1TvsGkQRpLr5FQrsCnSeVkaL+R5aJoqAhAB701DU7QVQrqDp1BJQ7LR2n/6Ryhe/fZHA4LNO6F8bGZIdVEk8MPpgHz6GeAP4sJeWJukXG4OB+M86C5+vXVa/CzAbB0W2GwGmYv2WTzgq9k7jTxuOstBptcILIbshX+riIb78ztyFGygU/kyLO4P8xxvyONBIV56RAg3PdE/nhx8fUBIARwVXBXF9jS1a+e90hBhdChOtwwl25ihmljPt05POmS1gtynFdStgGQ/LLW90jcElZT8ZWAouJPh32MtynDwzFr9S7LaLuA8Dia4V8tgVEFB2XovDqdUTq31gRjYEjSeM13ebskDIXKIVedVvkkuWN8Q67LP13kiAf4JRltmDlMP51OTjo42PcdtNo4NbM+sfo/lVKdSfukXnjp5diIfEoLSOvbe6a3fzJYMf5xHHVmhT/37HxNiJ1efkfYzkq5UwWIyplfZw53b01dM5hxvjT4+U0mGtOJkM7BG/nxZV5EGz373OmSBxH61IlkLiRFZPpOvMvav14hnQuCU82MKb1nb35JFfjvxyn5qZZnxtg0lg5v2Cix4V8sHv1vMi+PY2pvdsTuDNthiM3ApD60aiJRCMlj8VVL1IN1IEEiUNcLdo1Y/qvy+oj3evxkUjmUQexwyHLUIoAFz81VdVm5IdteeA+0/z7KgRTNCijZyh0TJkj7OVp59nafXt+LeZaCsEUVYGGeNqZ8/HPX1xVz59SlCRWLRonjExYVTqhpTXKcnpTp6NZXRPuLORLG7T+vka3TcTlKp+rW1wb2XBcwouezJOPU67tbtcLd6YD+ZC+eURyfwZLKHtqSQiCNJJs21bW9fc4a8fv6hZeTekN03A7UjSxGYT42v5LBudMQnqqgOIcI2yx8lHPStQ7Plp5AmPU7mrsc8W7cAoHrn4wwXzPflbHXAyJ18m6pgrhhxa80jUYAGptbffyXZVTGUsipMv5d/I9q1+kZUmxD28pjpXVn10jNMvjP60p29vP9M4O+2WIJJeS49NgGnOAlU75Qhl0w8zwBDJKVO1QzYw6AgCbDetHwtE1IKJ+QYw+3iw4P+Zhlfh24NQTNfsAQQRiuLrsF4ihkpNd1Nhjlc0dcbK7nilkm8UeOGQ1henrjrgiA82M4dkOxHJdJXHJ9kGXa6tlpOI4btD5GBrs+332INp65SLAc1iJG8J0+TOO2Ztrhf6CeNT3TXER515ljPVN6EhTVtNaVCEW6jbDXi+thG9j/+6rdnWuHa92WU78YF6mxE4D6urh1AYmGe3ZAdW4R30yYwI2I8L6hyIo0xr7H5JypykZJOgeoY6xl/3CCLUWOaeAVT+Dyeu9PnpK4LUbCKwDBKCORymP2se84YW+WmK7tdwp0b5z2MFr/d3YqOcF4OxRz3hWA+Kar6osmh3ieOgPCzc4qtnUkZGujEBzgF7p2UhQxSf4/N/S2QWWiWVN9HuEe0uE8mzys0/s3Zu5ydN0wiS99b3eABgyGZWTjMNKm8nWlZBB+XAXxILkHlPWo8rz+G5ZJEQkv8ZD3zEBmWeoQ8vSJoErQGD6uj8biJCyYzo6pYPodOQej0zflhyIhXlZc93yGkU0Xu/W0U8WM/UTOeztNW9cCmEUu6jLmmm7NnFnfmxiALwDwWqmtxbqwHyYoddpeoQ94l6swHDdM+A8mZnvgIMb9MfvhagWMUYZ9xQ1l34NxfWb2Qj5UzpZh+o9NS+67r+kwXht3AbNEdB2tWKOBaXJa4IukqFsqxN9RHQDgNaROJ/LgNzo0wbJZiEXPmdfY2QpyvGXFTNgp3dlu5nbhjm9oL/n0QjcaPzaR6zB/dwznT7ApBS4mJqCHuXzsMtqGfQTPuMyRC4o/8mkPxIibiNLNlpadVEW/cMNUHYI5+juILlV/wVFp0wFIBtBs+PrbhA1N/JpL5oKvRnzZblc8uM5x68nuuVbu5X8sEUkp9FJVwFKd7a3/I7os28ExdPX2WqeWXXL97yXRJTbl7aoKT9/gjyaTBPsqZcY+u8mO8lXT7Mn7MErS+2qkFA5PHNDAwnLL38jzqHtlMeRQ5ofd1U6IK23v8UAoxccJS4YX7gVlwQmZu89gOrvFm1ZFj3fPGxp5DsW02EMWf7v9fEwwBGmJV2bl+svcQbSN847LNjQtsywvdH7CyBcsT+BpR/dMDKBLlEIsAjnQrqgKM/Lu5OtTIcgAQSfbvCMdvxifvIjugLFEK+Ers0urdBE4LtnqVSR9myBJkvozlR7HMhkGTapyyIBUqgbdF/hlKWkHL7i1oYbkNN62motFAFvqVQcG3XMtZDMLaEfNVH8r8ZZZfDWbafo7t2jcV+NP5VT1t5eJEhzpX7NLWd0SdmSILOejdVzNFiBn1xaqqSaTO+wtV4theX2p/NUVObfse5/R6O4RTK8J51q7P0kd/TBBc3uYCszH6u0zBtM+xkL6ZTEVz8tE8DNlglJ+rPCdS3r8pQvfzONBOauidHYNaEIbz1edXVZeJAAZ6aDLzjfjpPG/4tipQ1hT8CvG090a12tPjQ68amWC0OGmZPF2LbtAX6R2CmcT+K81rDWaDZuHuCaUapf4i3MF/HxrKKf1+TXO+cTINAhgWaDOtw286qdMYuhtk8AE6Fz4IBw5ZciHE1Q4U0WtAOeMIRDlkeRPhFsqzmXHDX6M6BMrIEFreHeDfglpeNzE/5ncuRO4LJgMdg096nZYvTCkkFkLY+zuVV9T51JOflOlDxVz61tLpe3y6N22Lv2v2cctw4blbehXD5nQqkZlNyXUJQc6/hHrm5FP05IrVBJU4N0pIs1CXJc7Sf67f8MlBJNvEqNHuDeIW09sarXQsesGOYb/5iuAibMo22EanrhxxDqEy2ed24vFKtggqfHYP76SrHjZk8SSAlGtPEex2S0xNoMKGbh8c956mnO0jNdFsy81J/Zh+arHwOr0RfZ9RBA6tKCPQ5SLVv3/bvGZt1wWlo6lp5IXjHen6jvzEiVxp1+Yva7x7cCY3981EzsTt9kBm9GWyxFb1KehqdBC+ySqCKJshHZCIQyweh/dyF9IFB/yusca6yHK0UgJgUQFmKEHtgNIZ+g/QokiBVljDUhvR5yiKqcoeTK2o2kMeWQ5pc1eg4r4/G6OJe/xGH95GdBPByNY/Mj8iO3R75hVLZbPht49YcGNUD7u8IFyusp/itCnGzCUPwVhxVxOfopI2SSXso4rZH8iEtk8tySCMzp9Q0siNPq3ehDbt8ma+G9jU6rQtdOVXbcoj6k6q1ifSL/o4txF1tbUbGqFlowgCkyPrwOyN4p3mGJCkjpl1QDd7NgdeU/Cd7nhYECtBS4cC+2aIgl0f9YRqXmD2vxOyNFf8+5IuQVgFihHF3NQ7IzZBTzYQVtAYGWxusHTuz87KZqZxHOR0B1lrjis4ATh1ufCXJ78Ri5nqinSFcpZD0QoFd1KmYGVilPrQq0gu615LuCLM9zKNxkz98cu6/IOl3Fk95uYyV5XxfDP171xpwA6AZdODXWcGVJ6TtVqof/G/XRXawB2d2ta1lM0R4ojHG+hj783xSiyFU+oNU9v82gDlgLHruzTK2RwnBmsjZTjswByu2pDKjfWAMuAHDdtxZq/wDFNo/VEjGdgSDgfQW9MqaBLci6RMxGa1kS7YPGpk92wtvIvLcr2VcckvD+so/UR3/cLId5RJe9JVYlPAMF1UQMCHIbPtwLVWMCfqPBgy24gxVqWbIL6aACGcIoNGhAqkFcC7GU8UH3VqD40HyUR9eBsye/QuaQ09y+P4QNpBxYK5IG+DpL+IPLOYBWikYolkNy6W0d1G2GDW4KNhPG0d7BwEay5SQrAntYp4JPwI6je3mAf5SbowY9VIr+YX4cpouAqM28QPrcbd+1buT356iGQY5XuJA8R6WtmlIuVTwgDR0CBwfsy5LWUVnaJ6jzQai+ofDS3A+Ybnw/H5OE0unemwErIFsnZI6awHxkygT+VUWsbSX+PU3lGcI83zdgyCRnBuMvetNHxAa3ygomMpR2uq1NHMmHQlqIYCFjHR2sFPBXM6GwTtEt2yx12sEW2yCUVfNfzyDSdn3Hrga26PCJ62EI3lhz0iPAleRiS4i4VqOM/1f3lYJPVKH01Scr+Cp+J2PNuIgsSNt4WH+BppBCWxV+F8wkb2I8+rzg9/uiMbUpg4II8rMfNUBc9bbR7HHCzwBpJJE/iNH2H7duMehFdkqqGo4dM7iTBUW/CgY2mBFqRTR9KyVWpQU9VrHfmAAVe6T4u0o3x3XVKYKhbjAdt9EMbIMD/C6NyjJkXO4g2Nj69Or/KvSF/FgWhYGweCUzrtqsOO0KqUXG6VhCBTPg+VHc/4OJsgcID/3fa4fReGNF4ctG1WZQUyqY4twEFV/n8qabx1fnSoubmWt+Yb9cTuECf6g59p7c1ev9+IHmuAciIRCiTdnTV+HrysZyWzr1yghVFd2E2rl3hqLqH9DZ1Lf1kFlHf7Y+AdZOb36nfYZTOpS//5rooPCXpiUDL9ptbURl0M5lFR+79YxRWRIRUBFHR97r5SU0sgl80yReJ5HDexN5Nxpl6MXFVe/XhbRVYtgsDcAlTewgHgYGab89k9wSa6XUuiHxZn3ElB+Uk0j1DbRzdEU1L5Kyi53VgKtR8/V/9pCH7R0DRe42dZY46ZnKwXooHRBON6azJuDvG5+GDwAavf7Y5w7oasgfHxP3EH7yPYDW3e9FElixrB60CWOak38nNiknHDBh57pZsJHnI/B3ehngkdLPegs0h9oxqEa7sSfg1H8tPqvQuHxCneCy1sTwIbwRFZQfDgrmIYvOBaR+9Jqt8u318uTsOv17LdEncnAJRx0R6sfCghR2jAUm0QVbiBrGDpDP1Y2Jppb6oO9AT8dkCbH+heauBSXFbkRoP+rarcwAiREcOqEAlCCLx6/F87R2QggTEyhw3syT79mZDRkAdYKXEZt6fgIy8xiJ06QFjrIiBMSPKenISGPe1CdYj9xBKi9Ct3oJY+qnR5Y8lnIpNBKx2ErpG/QDqm00VY6YYQPrec8EAgO2WpfekDzbbknafI6uWHzEK+6f/nksQQEyCA/1NuY+uiMK7I+cie0879dghbg+/DjHB+TGLYZyZV4OWCow3iHAl6rjuQzmaQ8fAWhO5cwkfCB630dq1EAP3FvW10st2Er9L3L6n/w6yV9HI2SbNnCqcGeobml+u0TZzRy3II77s6xgM2UJRDGZTAogDztnFHNSyMIGysGVPCUN5l7OD+7632tW9NFOPk+pGzFLvL8wpaOFwQQk4VquXfA1IepseuAKYOotpGZzziQW8js3EC0LAOuqJhaTqX406JE8tYRf0J1De5/P/wFzk/NEFsMXZ4CVlKV746hlYScNnZ+ypfxBJSMXJjmNFBaUgye2SUz8PIOreIgac7vfes4Y4KVGBX05VTWzY2hgV5DQBGIRcuYft9bIfcLkR/gUoxdhkArbisbJxxW3jscA85DBEMKxyiN2fMqIzpWm2ewx115WjcdIrW17iKnhR/0ZK1+/zdzqm/Rzi/qY/XM7Nn0BIdLya+oaxtaDEZkJZ1OMnWjGnT5guv7C/MbN2MyZV4nnVgSQpR1Pomyk+vhMLefg36oFqK2jpIl9Op6xqh/YxWA75V0eg/3kNSEn6XVAOcoUuWO/IErnZ3V4HfK7aeHVkgWFQR5UZKNNvbIiugzugdFgTKc1PVy8xS/ga0FXn4zb5SUH0qcah1tJtkOFyqMGl2EuqgZUtwXussgLN4nT0OCWZZRfc1HZ3GFDweWUBN3l+tv70+3k73gCjxvYU6KLzOinxQppucBILk1TUogqxJrOH/x2Ptp2aenZosQbhWgddOIJLlfEmmhCKBL7HX2nVGc06R6dX8BMczgZnYYDnH3pwaihjHQzaXOrSUq3Va1WUeXl+JC9VaAoH0VLQ9vf+wrI8a2XpT2kXnffwqakoJ10zBXg13efCyJGpP2HTehNayU5roTLFcatkIU7du1q7bcIxK3c6srIcvtEnR7XWPsgsnrIoCXxF3N+Nq8hEEXCG3l2MXIpHDGunwwV2Eb8JVm2PCcgqit0ww7BUTUtZsKBD573tUgAwckH6tJ2/KywuD6pbkfQSFj8+kr/evyo+6NfAyyLRlwoSTyRWiIg3N7ANAxya/D2Ccjj6Yqe/xL4GOF1UNtM6BH3kMAaTpq+DMdStSbSszPsGHXca4/+pTl2afM8lWKD+ZydAB5HWNLqV+QJxX3LcSIzUjilUp0RLq4ubqAsVwESNHYWYPb03n7aQXCgEvHVmExv7gCJKGPV/4wEdh6jkxvWp7bBVP8otSwnGDIkD21qliZjnAWexi+kYRGquEwPb+1B81IE7pfO2fsZRELVL8ptEkUQy+vuZ8h1dxZW7G0EQBoKynq/w13MeqYKLAW3clD+fAcyOLpW36ILVDmM3+ZF+YnxSc2dt1WjGYYUz0D5btO7fLsN9qJjZcYpz6bpofHrnqTaTc+ABH5KYHUzIQI/KP2cxJ3w4NHtw0Lu89YrJ3jym6C36Dyh8XCTANwnc/atwILc8Khb9Zk9tcgpb0EmUu3TT7O5y92MGn7yP5DrILwC72C5ZJj1/foosXq5AazniDpBolb5Zs1bIcKHhS37FzaUW/x3htK0YgR7IcVnGlQN0LgByVOpg+THefflyEWe2Y4deAFzDd3tPO4ku4JsWgkCq2o2odIyyewMy987m0Apszgd3P0QwpZLZ7/v7i9i+T9kRMWvfxZGpfuzYYeZk5Bt7Ebl5C5DLEo5UxJCo7MG7i57MgC4mb1h89fD6Bu1xamsyFNFIiVbL5f1X8wjL7G+Bky+NmROMeYd/0a/kJX50A6EGU6S2PgD87eFLmv5sQBaMeKFG0OAwYbHLor1NV4yWmXlhwn4el5ATQ/1MugsY89Yy+qOq240e7AWHipJckzsBSnaxXkNpoHQUJReEUI/qDRQtlX28YRU9F2jEdEPOVFCK82+PUSXFhiWjZh7/O0n6WMarT9ZE4y13pBvcLKW3obbMrfnhDTE2LJChyWsYrhf3EZLEfz+ximi/yOl+2XPZvw1aZzF13Ez3JH/T45+e6gHCsLfNiewHGfNQYRiefkRSJpBwKYXUx0ghPIPKJqGW7pmsPm+fg4aXO04+e/XbGJJBn519f6z/sGqvWVbWg8jAbJ7FPfC98q2u48/y6G70XGZ2zcZHnYqdxnotPwfBsvYizJ967z2beiQEPAqi4HXcfneh+J62bLmpeG4w3TywZ+OCuRCQSh4Pkxy2CUaeURVdWhYIHABSfo8ZcWs/ndWLyRzFT8PntSCctgkHFuwwJ7qJg2bdBlYbfu1FeTb6mhfeRTtO/pRuzNFxKwISszN+iVvXe4mqf5cBCpBCpBJ5o7ncfTaOhvQhCKzWCitWD63x6PbDP5ftf1mlViGGvNFdB0rtId/YjD24hl2uM9gT4otRAUI5hIb7DbEgpywWjnYmBabLC0DGw7zrNnvBXTqOVR4v75ld0bUFSj2RiMl1BMpdpC17ISMvPH76geH6yMFciPbZVm2yL/7OKvoi1Zdk61bSuto6K1qw+Vw8ma+wuDSg6K8p9iKiwrd+djFha7cwWNjq7ov6K05JRcTHFwIwnWaZM/9eb8gpzvqMgkzrr7GoDmuwepsy3o4g+CrUpgg9ZzGa8jQJl5bJZj3SEMCnhIOXkOkEk027QwsP544gcRckEFq11mhRCD5srFNdfbhRqlv7byq0upOLsTdCrlmWozfsQfORMmTXbTD6JOtxG+xOYzx3rXauF5Aumqz/SlI+/3d2gUTtqKykURUbFZfw3Icph3t0biFens2X7uLUWKYpHVT5LQQz09jdylRIA3r2/eKqkPLT4OmJfKdo9e2UGM7YLW1SEvkxodThZfmhhUZM2hIFgdn4F6g76QQVj8lY/V1/Kxr5eW2itYnFoH13N3dKV/YmC+8FgHgmwGBgH84Y2wOnHa51gNeP6IyJSwhyWAqsAovBfe0GecKI5lKIYuY7lEFkmB3hjuJ/F8y8GJScX3kNnr1tuqIruMPXPRBfsS845B25Cp6BR3cVVVzGEc9SYKDKmOndtYIi873e/O5nLPUPQL7rEf/NMiir6aAB4W6R/u/ndlGokPb8yuY5Y1yjN1rAvVSIqK52YvI8CqbNVI+azpFbUIEtPJ4AHWr9bXkYuP/8fywmjKmENJxE7W3On9P0deUhjFW8rNTbUlwkg9CwDlIj0TBpfxNZUeRuAKK/0UHPOGKJIuShPghllCYe0iducEOFvc46w02o+Xad9RrRqMlEvig3G78jZccsbnWt0Ikba6rXRjFmixEFTfQsN33I6PW+hcrVFzuIfKPRv3KleRmFYKwEE6NGjNFMNG+o7cJqoesriJuKfbt80Evb2XFgUOZvnZfRoPNbFCXr4fb+kJpTvh4hBGC1tMshl8GSBTbqU45gTtoPGidzFfyBvstRzhiD3Tha4kJuGQ3YtT9dPYEIJkHCDo8OEycpiDnS8VOHuRHAsKnl/56BgsA4bMA/sCBk=
Variant 0
DifficultyLevel
498
Question
A box of apples weighs 32 of a kilogram.
Lou bought 3 boxes.
How many kilograms of apples did Lou buy?
Worked Solution
|
|
| Total kilograms |
= 3 × 32 |
|
= 36 |
|
= 2 kg |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers