30059
U2FsdGVkX19eknK76dsOm4RiZhTwK6ylxuKBhVZoIlwywS7itDtgCgIjtPLRecMNkqhjMfRnAb7kNuFqGKMHf3CroaogXBK8RfYa8zyU5MVENcMwppoSOeb7ORmwogSHK8cK7+qU6gB2BsHnH3Zp4Bk+6o551j2OdmD2gTYbhmiVLCcMsjscS9onv0aUpPPF9uiy1jlajXnc661Zip9zyU+ZjEnIJNRJ/hzI/HvLnGCIMvy/AOTyjohFUcapbUf1DgEfYaHkR0ch5U7BZXxAEWNi8M8jONU5CJE444Einlg6ivi3cNMHMv3p++MswQNpxLyS1ik9D2zJygYJoJoRmcpgs3gNlloQNrEwJ6KN+MvlZOAGngtBKgEKrXzAEMHR/XuQ6BR2XYRrwYj0QReNakrtNo/+tv9wdffLmwBFZA1kekFd2k5t9T2OJtLbktcl8/E7CjIjoqab7BPLvsLIr6IfFklK0zSnuABXHtgywvHQiM3KwkIKIAO0m+RJsUxedEu3t59rGfowv7dIiSzvzhNal4IqTkUXCRiTJIBZ1evVf6vV/n8xIyRVuhQQ77K4vJN9tfL+/kOH+2DROeUP9QlQYquA3AzCBCvDtZY89c25iyRdwlwDy6r2CmehltJ9as8ymj9P+t8+0ZwA7cWDE8GVOauxgi9Q7vWLzSCwS8miDzfOX2T7PFvN/8xGDdVXUaUTrL2FiAA3toAPHAKZ4/9EzUM7v/+C5ntYyCG4tTbjdVgg2cUJLYt5UH99oQH0caQ5ezofwsqGYQWRE1f8sFazRxOl8viKtAHU8WthlDMgTeSnufi7DSPDxUMQ4Lt8FDCwxAVfuLdLViGu3MoOnhhR0dnq8pArixkBH3yBzpLWuzWlDfjihSm+n7mF6pSjTNWfFnIkkIeYS2dzEv4dXHjQxi8lrbgUAr1N3SL450yQKAHMYXz1vAuEnobT4+9bCbARQu28AS6P8uc6vRzaTnAsUyeGE9mzdGslmqFCufSO12Aaf7SRHrxl+Zv2O4PopOwVQmMj7fk+hEEQdFrfwewG+JvSILGxP3jz0X/Ssjvg6OEff1KMO+5g0maIKcsf0DkX0tY6VKG7GySSPD7yVsRGOqVpKOdw9nsa1akoz/oAWOcG4ldYFM+E1pJMMqgTOui61JloplS6+JfLJqINk41aSAtRZBIH8VpB2+SyokETlK+/aJyQcPtMwKOEtDx16dp7qoWPhLgDEzm5wOjRNcpQ8D25Jn+HsvWhK9P7+Z+0Ea7P4U6Yu8uHmygvHTpbwIj4qIFQKl7DDEyQUSLsB3DuZV++Qc3ddu/Ie9IM8byD8rtpECuiruFwTOCz0TO3QnK7hHdfeYptnFcRB3GwTTRjTtY7pOpqpN9M1n5Wc3vH8XAnfmucNuiArRQqrhVi06OZUYc7zPc9sO90hEaSl8qgSfXNFjpQIGX6UVDJZM+wAGXx17A/ZouyJYsl6r6GX3vVvOzPmIaBtAdNnwqvYJRzcf2R7mwY1fSK9A84jV9WOTnSq2ryZPEpJBKI6tm1ydlHMU1lCUZSFPQ70kWypQif5uM7OicEfN56FEfouvG+WBSTT6/pglKk9rPsq1J3r3FZi6ptHpj3shSgACBwfU7RGAZuKdvY0VwU87AmG0/tkW8ojI97bITTWUiYsr+fWxOyw03aOtwS3R0xHg5BZtKJoWW2cuErET4KWfV8O4lo2+cswP5iKvTGXGJuYno5+ssrJJtAm7KbiOjPV+LuseaX5y+WG3UJuyqkIXB/oEgY5IMSuU8w/8wwfkWOrREnrDyIWAK9b3KC86QVe+thTD686nsZkvU+n9TWyi3cSIB6x6RHEBcA+lNEAZc48g13ZnfLCKie5Rk4RE6s2f65t+lB0Ur8Fpdu6fXI5BJhpwy/LnWpBgyxWed4ZFtY7ye9NsdTgATMyJ/1pw6E3g0i0oqoqrCqYu8JL70anJ53e8iUQqDSKcdZEM7G8+pDriwFsK51DhRvkOhtx0lSRKE4RdewjA2AakOiGOpc138FizQe/waIf9YjuHSp8G/LQ9wk7jGRLeptWS1QTo1yhajopwvtVw+2Y/Gki6RHbLPsHNMPwsjE9SOTecoWXoav6X1c+E1W4w9g7XsOn8Vrb51GFilsxqQ8qgqdL7lRHlDrCM7sJ3LZjX170mdX/6AkDFlOuk/A753GlFWkbWBMlPzT0t1OV1SUM6l/4zi7dD8mS+B4804YwOSekbF6hER8RnVXza2Y+fW/nBadV6AF9W0k1jw4w/orh90bNXN1GI5Ec2rqMQ80UUX0fcYF8VNcEp8olKHfpMn9maIPx49w3fAxuEg9lhBUfx6NzycJppo2t5rXfmfybcY8w3pSCZVbUcrhQte7350Rt50eeSWA2BvtdFZq7zmyPTgvPK7zth2B849ijYxO+IOY85SsAWn0HQOpb3I3gtQ6SsXKtbXFiM4yyEmGp9BRU2rrrv9I9cDx7l2/A6MxJEa85SNt3WX2eaKFvADTrHzfN1AgJDLNN3DCPLN2QyRZIhgsNiedKJg6spJ0PnX+JBrQCM9qfoFWjGd4ji926/CbebUBzmJ8UPhnX5V93X5FtLVNFG8bQpeAeetpvzRrV+CgWoUJsBju1YA8BvX7r7gVTeWrUew6LXqU1bcBqE5co7AXQ4wpaYysm70S+58RLjSTVknH1l4ZArhr1aIv6CrzfgOzJn01sx66vRpST17+en50r21A0HAqLuSyWJAIiaYELBJYq8gdD1OtYByp4G1HVkC7ei6tCrM6qQUiy9+H0XGfh/GXPPlwYxF24BWehCUQYkh9r7dZeoMa1+vaRaX+ilRp5rWe0de6BbbD1tu7qdN50q6QrllkatUpLVhP82xVV6WPfnIwvTtujRuref0BYRsFCp7C8yloY9VFqbkt7vWPr1t8xTYaBW4NTS3C8Y7EfkJ5NKObuB01vE5IqFahmBWAGCCE4dytw2iEc3doGqnjcsRnRiIAgatsNqQTnnTm9m7ehPERJ+0KP6LzkmLh+ZIOWcf0S4YuvjSLPguAPwYii8DIxMnIg3JR0JX7TNqos8cJdlyHdY0JblCH7HXeTG668biwbb7NoCBs9PGa/bA0oDTthM+D58qS4KqAzTZh5dfq2DaLNg4nL41ni/XY3AQ0HqP5x2Z58BHfQq476TEmTPG618cEv8Vrecf7taYGIg7N9Qir8MAROdTnFBqvHz3gtjKmW7FD0cXop2XI8OsawQASzsp6sBdUDs0USXMPAPn+rlj4FP9BRKDMEaJMkm9BB5DBAfY6PT6RZS3hsUgJDKg4JnoiNUsXPa2SWhU6LOLR1y+eJBbDSWuACDWhIpCIjxINIvrJCeP0qiKSBLnLl15+6xh6rg9zvUWEkQNRdzzHZ9G/90lz2EzmOiRINfxXaCgwNo/FcHk8CcGDh9lnp5gK+kfa7bgXYoMAptazSL3882B3hs/SdneUeuoZbQCk+Lq1Vrr1ZZsv7Z5rIIUKPt60StQTtUWZFCa4osuUomfYeJV2Db1yEJIyfYwEjus1oe98cPorXjIROCJEbBT7rwZ1DNqJWPzsGoy3T/SQA63Q5MX4Bv5h7FAuGNH9ZzdaWiX7WgJ4os5QOFXWBYcqdscYc7ScYUfiWg0vJxnpwkfiHJqxDDlH0JUQ5mpV+O+x5o6gioUZNHt/C0qJWxPxpttmKFIviKZmCJc42cmq1i9KQWXruntqgaNUHwpl/0cxoS7E28RyRpyK53bv33ENv1fwdUuXUtlGtCv+7w3Ox1qpxUaJy9uSJEUYw8q+4tLL18xryYsjnaXKe+4onJiXGaux10RVIpCMYHLSEa3Tjpz4VenIoiGmlVh0F9/JATJ510V2o88MZJAoddqc93ydsoXT5ogNXfYbRd6AsEbPzRhpQTLmNkMK18dYK/6QJTfoUisdMh9OxXT1QKXyYGiJ3in6V0qWxfKepic7KaTOveK/+fXyYlq/H7E4prZd16nvp8t0neADDBNrWY0zS9rjY8aCay9WhkQjDAuY4fpySJQJH2WiOgOb8C3smstSiX4Zm33K43CVtcJ2YcEbnI33SG4KcMNRFIHFvDHV63YmM1GzqEn+4LfxphzqmzBZPvnlyyuM6Y2TZVJHzAyMnBlDYHifgw/DPhkPy9ikWXvfuzjn0B3VJqTx5jXOcjxSXOjRWOkbjC+LD5atPeKGAnGqUotuoQnpu7QfmdCogpoY94qaP6yHl4G1jix2FV14pAMe4Okxg8nrp+UVPT7x7LwtBdN7SxOWFBs8SloBAh96R+Yprz5NffduduKqcSXhwJ2dsRWlqHRtUxUyTu67IYhUA7R1h6nk0mcqH/yBoZUUQMTVtzJtqOWMPpZKxdQKJwCi0e/7D0J5jXEp2GfeiwWg4cMnCxP/Q8HLDtLebzh5lrHCO/7XHlAbUcd6MoAc46ZMy5VLKiRjJo3UemLUykTxwhmo3cZLlamznERm0S4AA1PDmphg+YmQGwkZKn5boT6XaLTMW+MJ1hyy0Ye5b7mxlc+NVK6NArVupjhmGQXGWFEgU2CjqxNchgbZ1+wFFU0xHXZNQO+xlfrik5RnXPisDjRPsVTY4WGwV3m1vm6/2votqZ+hT/Gqj1oUfYzWfhXrIKZIOdo5X09hZky2frS8xTJUrijjnDzdb84myarn3bTGIyrSEMKd7vh3L+kjQOv4Afha9o8QLnKolDDyTSUcqQzo2aP8ildYZEMku/GDY+0LSOXiBiHN+IRScGlQJUitRHFVdgjbc9J3eG/ChXsix6vWPnnCGy8p59mxMI0QWCDtd2aYdla+uuPc+KzKzybGgB2NrMhYUA7JjRsz3fzQ4G/v/0/LdsoBnaGM/mN6bOeONH9zsxLmshvkZ5bS0pFG2St8hD635rtzqT2FztA0/pNIqR1OjmaMwugTzGoAWT0cOUND2KrrIIUzs47OIokAo6jwpd/356t6uHjEvMeLADv4FZXr486O69iC+9xaLD+IW7J2fDMDawH1h4TOYs1IutfAKZRbyAiQqKhpPYPaQCW+uzxEGtJipxIoswrgtbwBZ8eM86y/ymbCf+NzA1PA1Qq675SLirl66uWbvfXbc/gXqUUPxdWWeoElW+fb9ygi6eNG0xccaypwAl3UGHwXRo6va6QWNg7jWz8FT8oJhyCqLAIq2v6XASvURXwQet0GfYEF8+sqAy2OC0/Id+/8U0GyajzfIXMt014qCA6YuSIPbvEOU26XVRbDU+VAkM9xIZvPvCsfU0r7OkoT/X73SvaRD9QrQkpaLNCsPnCpwBic/G+C6ck20tfHx+AILx8QLLIQtWC0MonKp7dDt7TgftoDJ4qIsS40dUWaas2X80DbLIJRHPnDMjysn649UgO/S6kH5IBkIbkCuZMIUBAQx/cWJhA6Ufh8wqCE2AODpcwIE67sJWb/WVATfRqFXgV2WdLke+Syxvz5s6A1Za8eNGjWtjfWog7kOkiOKKZCXd2bJTwq0YhjJmJTHQ8GyBqJYtkUUmYUFtGtmcmjsZ4wWKQ0vUtY9b0ucKJo4Buuz2pKdmJr1pLdkqeQbrA4d54+XlQx3XL4ELnUfzTHFNKvR9/EGQOmOaos+GsichT2f3PKldrbsqv/90G7TQ05BCAD+jwIz+DvqvG8lYbhSkw+O9jtNZNDLeSizOY5ecPe0/pETDMt+NfagoFrmYA0xXrugQu8OEpFHTQi29EDnAzKmiLsBMiMAyrqSVwbkgbD3T4lWx1o+CIXfH45hb7hI08WXWKB5pIjL0cdeOtuIIjmH23Fx7dkKIYJRABopZpZIgE2t9yaTdWq4aikN+hIRweZSdLdGssDTDomQ9mF2AxXYH3EM8nhgrlpA1QNWZ2w+c7iOLjHYM4zDgVZSulZVwoDroqE359zu8jfMaTwpLYpcfZ8CdDwRQPfwCp1qJE44OQ3xnqXSO7ybf3hDuaxC4x6ip0tJNr7ATvzasdHYakKerfCuD5D/5gEyV9UiSrAzHRS25pDLGmvQFvspfjVW/fdl58DTyq4oltprDxuZsbiI4DS9Kg7HmIlmylOgyhf+4U0W9RVIzRvNLS9VYSH1y/pXJPZ+v8qucCdYn5OXJmSWHx0GeSXU1A1pbszXKgQjbfkMdDJsAqwQKwVtd7brloxtPNi+2GkN2vzZaL9mxO8J+KTLPj0q0VgqpMX2H40v8E/rknKa7KKZQLdhj36HM3wZJ/Q9w6Oz6fzgSU4+8yGSwlET/62LLoVnIiLeXw0g48Wjeq1+R8yl2GgXDXHIr8Xq/KNKBN/004mB7rvdFj/fxwQWWL+iImliFLT/EePHqHdAFetF03kUrvd229mYTrNq+g1AtUUJ6VZImeS8OTmloq8g83w1SnQKlWrYjRMbNK/mEsWxupbkk03DTcbCM7QJvfaHy8osglDLrls23qFpXtdNcBy4VjPSIstqgJojli+NVr6wCrC6bAK5LO9NtaRgo/JWnf3o4dzmGGRfKghbcdBFIF6uTe34F6oVgYjNKbOCHmdn0Eh+VrMDX5CfaVT6aq/PtKhTljCViYhoqHJMubPsIyE6YrrHNdb556lv13puPIbVn+AFJN71LSCan21HcM0wRLknOGc9b3BPgrqRug3DzIU5gZ4jT0R4UCVDAnjC41G9Pt8OEQL5vMJB8FNHundHvR6DRc7Etnt6ikJU/waYcYWISBxG5TPP4Q7uqOL1tffsLaUKTDguBTP5MCk7y01Zi6VYFR3Gntitdppcxzrv4qTAUtXTFGIdVGgI/BhEv/dpKiOTUVlMlCAuJ1aWVKTs5dU6yDsqbl0rkxsX1iEjkXadrLFj2ASZ99enyGr4ECIRCft7yrcWf2UiYK3mrIQdAEjIixtDePN9JPWBHl9x/fwgF9DQcY8LIRmEqIGxrbRuD1js3GORi/PnOnobUVydYSg1+hWwaXR94CiSE4ZmwYh4hx1NSIS/860eKGW2hlMNs++xRfAADfAJU6XsFNUA6pxPjWFxBUOcflsV7pb7Df/T6am/xckGXI9K1ebH8cI4TPhYSMWVCAgneRguCvvgzV+P22Fed3yu9YPnV22CdKqI4TFRN3FpoBHunURTU+i/w1rjvVmLk33DXGbGBVIaGN4HD8kP97+/Fe8ZgBD6+3yAlN2peT79YDd3dS0LBDp1ZlCoOvU/iw1/ZkXA3JiUR79qH52YYytnTp1pVROVXorKHFUdM46zUFJRbdbpkcXkJIFcR6Y4CC7vSYKyWHkV7cnwpLW5JZfKrun2lzvuTLoTwT0gMeoCbu/lDDUx8FWR6P52KRL02L4cEUlCDf/CX5oINxgUQBtSPIj7mzNC7pQ4+hjHzWduWTznjZXGriW8aFfLyfWAC1v/bBzLqb7uHmO+xQ1vXnXZCt4RtI+h5/8trBH2FJd1FyOeD5R4MO8XDGiF/31ZOzHjut31YYXn4S0QOb74wqhSM8yF1uJZSMHgKGXw3gNTb7GBwBDp5r/uCWoT5l4rM1DMmHiPSI+U0kjrj7D+LdPZPYsMh98HsLPiPmKv8rn3J6fvYboKdKsscA9xfQkV75GJaHRrVXkNGoCXHPhSsQXlxQ0YoK/YxvfRyekV4Jr9XPFLoZwZBTR6sZB+ttolRv73uiru1TS9UTqC+5cdiu9bCUUkyAAjF4+ET77uYUiUbdaHiekNYe5sN4KZdgSzHHlVWwebe+pP/WVV5l4D1KBb191s9hEk/5ncOYOFIqVjQQsK63mrzkTr58/YfLLwHEysvVysAA6Gs52ZbNWZquK1yteBRjhFKVZMLHwHSsmfVSGJRbnO+mUdYcuDTeS7vfqCE703+QyAHylB6EkgKVPWRFH14GLFo8YF7AwqsJINvZ4KOLPOrfs5BQlW4sueE2KaoyeBUVj434mM7Y4+kk30rJImSUeh682+OnJiVUwxlr+GY3QcofH9V15ve43WKkrmwPjP46fWN9UlUF/bUjXv7Q7/94VsdWck37ynvKcvHma3e2+YC0s+8dZclxaVMjvf0T95QycSmjah8dCkcJuw7X6MHwvocX7wEnaRFjQ3PRSEqMpjnvy/SMi2xAy2jrxoECybK1eez+szSzy7bX/x7UVMBV9XhXcbo0TkF7LeGpNdprZRnHX6m2Flc6gaLJ8X1A/iK6MRODeLZyWFz2fTLYJfvOSEks0sCksoLLgl1/4+WUAN3LU05sSeV6QcOTGG/xa1W6iQHSjIjWTz9kwgrQfU2rHikPH/8qSRx1E0V3G0zUtR/sna4XStetvMl5i7eUlKu2Ys6bdxEKIYcp45aSG/v+Hgf4Iei3GSOPyCtPa68ItLcdKjFt4s8uQ+apD66rtJnKizMLb0zuXD4kPDvyPo+mzGsx5HY/3yvYom9EN+IuxELqV77lyWJNaEXAois55S2C4V//G4O7G6wd6ytbfDVt1lU3jA6sioLW/B9OAyKPnVdnSaGC1mFscikndrFVE9+MndPe8ehmTw8MOY9YWGh0XA57I8K5t8ecDE2PvzZqCEU2V2mYJk+YE73loB4piyiCYBsfFNeyaBi4LT7H6d09S27nItsg4V45jRoIdWnTbCnKm3kh6dt8MeY+/9kypHA0aO4dx1+cZQx2m69RxNrp93GgjSUovIX8XiqNrh/CNClZXMpEtYREU+eaLnFKLM4ecdPV/IPGVvGZlyZ0aquuweIJS3mrkQqy+iNgFj4PWEBlnBD5Q5SMNznszDEaWaWFTauq4tuhwGtKjoyoCw+f9nigzt2reOjS3nzXvwzPI1RXvcL0jJCxsVZfmvCTJV1OFMGL+8yBiysT1pfWsUHtl2qqFx1Igml9IzUrrk79M39Ol/06UszMsU1U1uBLUF4lqpC0EYvnfcbVCooxq/2HCenYdYcegspdd2O027pwIxqcSg3ECXcSe6iggCXWgw8FyWJBg7nB9X/FnMfrhMVz253HbIb7fDirOFeCDIbCkLEidFahak2epKKUkQSvVZVN6Ooyoczi/q82nJNal6DGFwNqM81uz+aAsQ5r5zZC+EIDf6ZI68VT1upt6oascsx2yblhjksvih7nET8bQOOvHB6tq6bo+UDfY495MwKwwNfLigEkSp/zu8+hk91vTmkUyUY8OLHkKaw0TY7jjtmEfPeFtzArJ9Mvhb1YxR23APUJghjpQafqvt0LYYKdj8/DLdGLIPg9+UgZPBMyrhIAQ0JG+zTchawUSwL8c/DWGc0V4HnRMtTDaW8ulloSDGqHE1nDdHxQS4oJN9sZ2mJFi8NbQTtvMqRL4vjPIhj5Prh8DFeQpu4k1gGqk+iP6w35AZuS8OqDLeXn+xZ3iDla0quPytF1izsiZnyFrvv67TQt9k3WOjIs6u1rRU2Vc3gW5SDe43DM8RFn/6xJu1RU0oj7ElXpw89HzXoz67z8Z/Wxg8fKAzZRVyq7T05V2AADkTk1fVg8ds5eHnXxXFfTv/g2zbvpIRZ9ljWKQid8cJj0Z8T6vyhgEq0UBA9N2cxRJpn9yzhZse8SwfEZeQHNEC7jvy9LPHvPh/NQzebqy26xoV+D37uAy74cV3pJYSx3VizMltCW2zfofDtYcUeRREU1yOKSRHkS00UIbnrDI4X/3dx7dqDa611WFW+JNblOsoarqhs5HWKnP4egSEG1XlsbtgQEm8p1n+LuAB3SlvCFarHO5mkirULWmTEmaLTcZsgtdfgA+fD6g802wCQARVsbKoLRntrFG+VY/zt7oljOna084Juj0pFM7GymQu2eDjEiNEF2PCzrC5VJKAcWZhZVYj2fcvwtJ1Ho3n/TB4cXulLwOF+AlQEVLfuieJJ+oga4lmsUBU8gOzSMpNq5zlpPh7A==
Variant 0
DifficultyLevel
667
Question
A rectangular garden bed is 7 metres long by 4 metres wide.
The garden bed is filled with soil to a height of 50 centimetres.
How many cubic metres of soil are needed to fill the garden bed?
Worked Solution
50 cm = 0.5 metre
|
|
| ∴ Soil needed |
= 7 × 4×0.5 |
|
= 14 m3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A rectangular garden bed is 7 metres long by 4 metres wide.
The garden bed is filled with soil to a height of 50 centimetres.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/01/nap-L4-23-ver1.svg 400 indent3 vpad
How many cubic metres of soil are needed to fill the garden bed? |
| workedSolution | 50 cm = 0.5 metre
|||
|-|-|
|$\therefore$ Soil needed|= 7 $\times\ 4 \times 0.5$|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
652
Question
A square garden bed has a side length of 6 metres.
The garden bed is filled with soil to a height of 50 centimetres.
How many cubic metres of soil are needed to fill the garden bed?
Worked Solution
50 cm = 0.5 metre
|
|
| ∴ Soil needed |
= 6 × 6×0.5 |
|
= 18 m3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A square garden bed has a side length of 6 metres.
The garden bed is filled with soil to a height of 50 centimetres.
How many cubic metres of soil are needed to fill the garden bed? |
| workedSolution | 50 cm = 0.5 metre
|||
|-|-|
|$\therefore$ Soil needed|= 6 $\times\ 6 \times 0.5$|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
646
Question
A rectangular cement deck is 3 metres wide by 4 metres long.
The cement deck has a depth of 25 centimetres.
How many cubic metres of cement were needed to make the cement deck?
Worked Solution
25 cm = 0.25 metre
|
|
| ∴ Cement needed |
= 3 × 4×0.25 |
|
= 3 m3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A rectangular cement deck is 3 metres wide by 4 metres long.
The cement deck has a depth of 25 centimetres.
How many cubic metres of cement were needed to make the cement deck? |
| workedSolution | 25 cm = 0.25 metre
|||
|-|-|
|$\therefore$ Cement needed|= 3 $\times\ 4 \times 0.25$|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
642
Question
A rectangular path has been dug into the ground that is 10 metres long and 2 metres wide.
The path is 25 centimetres deep.
How many cubic metres of cement need to be poured to create the path?
Worked Solution
25 cm = 0.25 metre
|
|
| ∴ Cement needed |
= 10 × 2×0.25 |
|
= 5 m3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A rectangular path has been dug into the ground that is 10 metres long and 2 metres wide.
The path is 25 centimetres deep.
How many cubic metres of cement need to be poured to create the path? |
| workedSolution | 25 cm = 0.25 metre
|||
|-|-|
|$\therefore$ Cement needed|= 10 $\times\ 2 \times 0.25$|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
656
Question
The rectangular base of a large sculpture is 10 metres long and 3 metres wide.
The base is made of steel and has a height of 30 centimetres.
How many cubic metres of steel are needed to make the base of the sculpture?
Worked Solution
30 cm = 0.3 metre
|
|
| ∴ Cement needed |
= 10 × 3×0.3 |
|
= 9 m3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The rectangular base of a large sculpture is 10 metres long and 3 metres wide.
The base is made of steel and has a height of 30 centimetres.
How many cubic metres of steel are needed to make the base of the sculpture? |
| workedSolution | 30 cm = 0.3 metre
|||
|-|-|
|$\therefore$ Cement needed|= 10 $\times\ 3 \times 0.3$|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
647
Question
The rectangular base of a crane is 4 metres long and 5 metres wide.
The base is made of iron and has a height of 60 centimetres.
How many cubic metres of iron are needed to make the base of the crane?
Worked Solution
60 cm = 0.6 metre
|
|
| ∴ Cement needed |
= 5 × 4×0.6 |
|
= 12 m3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The rectangular base of a crane is 4 metres long and 5 metres wide.
The base is made of iron and has a height of 60 centimetres.
How many cubic metres of iron are needed to make the base of the crane? |
| workedSolution | 60 cm = 0.6 metre
|||
|-|-|
|$\therefore$ Cement needed|= 5 $\times\ 4 \times 0.6$|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers