20360
Question
Concrete is poured to make a {{object}}.
The dimensions of the slab are shown in the diagram below.
{{image}}
If the concrete costs ${{cost}} per cubic metre to pour, what is the cost of the slab?
Worked Solution
{{convert}}
|
|
| Volume poured |
= {{working1}} |
|
= {{volume}} m3 |
|
|
| ∴ Cost |
= {{volume}} × {{cost}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
597
Question
Concrete is poured to make a pathway.
The dimensions of the slab are shown in the diagram below.
If the concrete costs $180 per cubic metre to pour, what is the cost of the slab?
Worked Solution
30 cm = 0.3 metres
|
|
| Volume poured |
= 8 × 2 × 0.3 |
|
= 4.8 m3 |
|
|
| ∴ Cost |
= 4.8 × 180 |
|
= $864 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| object | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var326_i.svg 380 indent3 vpad |
| cost | |
| convert | |
| working1 | 8 $\times$ 2 $\times$ 0.3 |
| volume | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
595
Question
Concrete is poured to make a driveway.
The dimensions of the slab are shown in the diagram below.
If the concrete costs $220 per cubic metre to pour, what is the cost of the slab?
Worked Solution
40 cm = 0.4 metres
|
|
| Volume poured |
= 4 × 5 × 0.4 |
|
= 8 m3 |
|
|
| ∴ Cost |
= 8 × 220 |
|
= $1760 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| object | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var326_ii.svg 380 indent3 vpad |
| cost | |
| convert | |
| working1 | 4 $\times$ 5 $\times$ 0.4 |
| volume | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
597
Question
Concrete is poured to make a golf-cart pathway.
The dimensions of the slab are shown in the diagram below.
If the concrete costs $300 per cubic metre to pour, what is the cost of the slab?
Worked Solution
20 cm = 0.2 metres
|
|
| Volume poured |
= 10 × 2 × 0.2 |
|
= 4 m3 |
|
|
| ∴ Cost |
= 4 × 300 |
|
= $1200 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| object | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var326_iii.svg 370 indent3 vpad |
| cost | |
| convert | |
| working1 | 10 $\times$ 2 $\times$ 0.2 |
| volume | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
599
Question
Concrete is poured to make a swimming pool base.
The dimensions of the slab are shown in the diagram below.
If the concrete costs $210 per cubic metre to pour, what is the cost of the slab?
Worked Solution
60 cm = 0.6 metres
|
|
| Volume poured |
= 8 × 5 × 0.6 |
|
= 24 m3 |
|
|
| ∴ Cost |
= 24 × 210 |
|
= $5040 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| object | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var326_iv.svg 360 indent3 vpad |
| cost | |
| convert | |
| working1 | 8 $\times$ 5 $\times$ 0.6 |
| volume | |
| correctAnswer | |
Answers
U2FsdGVkX1+NbeFEHTfMsGEVwN5AYhUvlfAXzmDItgWjKuE3ed8f4FKifRfRCdfPCQFOkcUJE5sVpORJgfHbKCCUWcD/YLRVP7sNfngf2Zl/BZ9VAUrMvIFHQEY2/+w+ydBZW+cAkXA0QWYsfpmrR/X9lmuvbW3jPIczYZ3yXQAQdp3rjc5v8JLAP2YlXkgDcv9FAwIduFUK7YXlYQq/yfBLOCfeaUBQgCCMP3ng8li7BshtHaiD+c0rl652VK4VqPQUVKujPIUwfaKn8/wd9ENQkqp3SFAOtL9g3M8WNqtKjUSV2x2ZM3BckfYPp+f3ziR8BAN2hKHhXibTwRliTk6HGgXaSydNQYg6/zsRJB0DCcGncoO/CNeCfuwVIjAuWCbkNe3reK5mz1kxfNepSHUtVa4ST3CSyAP2sby/sxM5bnVVqxh2YjWZ9YckPXuI6gVv0r+Q3VBrbO5HpCJDTlOKmvWg3AFBAMn925PpOgzRqHrb4vFaPha+/UrlnSDxSLWWyFoPKPW7mpeBadw5hrPxJAlcS5NmIK193Z1L28NIgK6sID0TT2gCTwYE1ClZOoMlzc2IN1STIjqxvuPeX6uV6nQJrZk34CQ+Rc9YCPt/6DMtVeJAm0DXqpPVebKW1VvXxd0SEIjLOmjh0UGvDCk3YBM0hnKGsUd1dvI3SpNGHv1cqdC9Ar9dEQrdMIpeEbgoSF1ZaITcBzvPwsBzLRNmZyBTFZKbkAeMk1f0pSKruryYukd21iL8I+9uaL36HQ+IsNMKb1KqoJsEsprf20uamU5sg6/s+a1RdYd0sLhvcSgHy5gMEIGKL/7uutuU/75wK8V+/WO6qgEOmMEiy0BLM0v2gx0yBonXq/QYesvluFBJolytkr9W2Oz157lboep5Rp39dFcfASxZI+SYEB8AZpG4oudfnU6MogiUc/4hs19XqYxPAS+nzozN1ZwEQQ+ILd+JisbzC6Iz91HtAZrl6IkK+GM4REA6GboC/AkdrdIgt2MKtommHl5VUS9LQg5kb/aEPZ21sxS8eJbg5ZCI9akkI5DSSa+HX82k7GnOGn90t0FXfsX211ryTvOq6AojkX0YjLWfJgPw9daXcqUrT9f83cfGoQDoGIQcj/4WE/321kYVz5/kUYm9M2I2DIrDRP9SASacPlCYgCPuIW1XhpW8l14lTI7z6yUV6HcfaznSYGcw9YEq2JWLDtRnr8GfMZhHARFeWS1EoW4yVUC0h0X+QBaUngUw6ujeu1/jFZV9UGWHee4rL/l4jk9hI8nYBeuq0MIWFbgnNdXCgX176YeNuURQHM1+T9JRDsfEWgWkyOp8kINsWKBxrJOrOZsUQPOgCfFIfRv7+PcxpEMRYUhdL0EaZEg6T6lzsWkAq69eR0Pi/ISvSfLVm7Rssu05tBT/XS/nxcbK/rw7zjaPlbWDYFCwSD9bfU+vtYju2kZktqu7AwpGSHTJMO81BMLgiaLxu5uEsYOJJenHHr4jn1gNWGX1dl5bx0pq5Y5hgHc7MMJQhMXsUycLaFBj5mf4kSJ5Ka2fzROBygHUnSfqidIwxrzjddl2eNQrpz5kLqVWyKtci5Sl449RLsi7g1EQRzeloOgJlXlk9oO4jL4+Eg0Lr5SNOQPOg2HoGLb1uk7KVIcu5wyeon64SLxkXq3lehBoqq1y2o8ExPvLNrpBQlIictHdAKeY8Bo73Ybx4FpVV0951fIGuEjHqkywJEg0/1r94YbWy8AfqzNxkodDu1gBqE45QXzZw7Wfbcys6g0Pm7nOJW62dEc/YQKRVY0fiu4u9YeyP9+JSPyuU8Z21I2B3/phjQ7lKoPFh1uPS6eNMi0u8LfCtEeUJKqDov6W2BnPW3yfLjocenXmDsvOh7jy0o1g19qKDuEwGCH9RpvSYQkvYT/QbHhVvqU7lxoLSygbBYiZVkYDxGMF9Q2M0tJwn4RovHb623fIsj+UP3PQyraXtjTlkPUMTdk7NJ5sLyjl/4whh89B1ec2iifWmPNmfIFR25koQP78yi2kERB70hjOVnEB/i3m3APvdM8oe+ZC99UnSJ/bzphpfFiAbcQyDFs5w8uBYxQM8koKqSAOY2fP96Mr1zLs+mTay4DORZzG8TrnsnU8zagNyq0lKP1+YPru4Jor+1RTKGurJfa9t8HOh7JIuBgECfYgVyhIMP5uoEBrhgNaiXgAkK8SnsQkVMG7UdgR9a/ldUkfcOTNnT2Vq5FBsiRWGjxUtPHs/bf2wxBC7yC9quVGB6i8x4OwKwAiZm6UKNs6uetRY6oIAktmyG8GuxztHjGkKW15NL9oVgHhwvABGacv+laDoCPI8s9MstWCqqhux0C5N6ZGkhWlOtEUtC3O3U7L0Iq5FrTIP9MxfU4T47NqkiEeq12LmEsACrbLdp5fHV4VDe71pD67HEQdVp2c0EgbaJm1sskXbY7vwbe3Mfp+1N1yApcbAXTlrnBTiDmMSaWhbBn0bLh59AiYv4aTdo41ElNquIhQIKIUTpLPc+bnGAzJqdJDekItmFYqyIGIiSJRqGQTLfq5o4xPzaK+nur1J/NreArv7MEoF04MkQuMRoprbPzv2cDaoeSUoSTxGRgLQUADeJDO0ewOA4tUKEuTG04WefsfZK9kUpOzRcO/HqDEjxWJvfimHTYXMfoo5c6OQ3Wn+/YSYB0FTYKKsA113YN5vcxhfiRmEUP6rffTDXCOnC9teKttkJIPrnatZetfUit97/WimDWIj3EK5HmADaoYFLaBKer2QwpCS9GNfTDnUQZT31X4CpWazw7BPzRzaWlD7j7G45Y2UYXvuQR4NjicKgH1a3OqyBD+SPdnP4R2QsdfshopbZoqO0pXodWK6wosUIRppnidXxZJgesCEYEvkiiNofAcu4bSZA7BlQlF3qdKPOwE7MmgD7XjHoI7ZPJxuU3FZmOswFa8ra/tsSRO+LWUuphRx0nAkV1X4E/cHpAQcLk4AZfdkarF9Wqw+JspEFnp1V3gZixkSQLp6EIC7i5qEmRuQ6e9JaFCXPZ6PGVW1YH9G58GjI2Ig9J6DJq0bbMzZWwWHSoIhLAS2zXg795RpzGy22Ksqwa0NfdFwO8LvbZpyOGzQqFvCfYqAS+edEDkZNsgwzGUPu+j9FxiNbpL4ieYhqYKnHGg+4uupL2DSjYsP/JBBF25V19bl4dwLnWnm9ZDfkVebv0e8F4uSM1aZDx3F1rOWknWRl+aGxMBtPvoHZldqdTAi7NwNkm/ugwzQIye7MNa/l2gQBQNcQ84hqmZBFkgDLBjlDkj+MFrR4Tty+x4fWxXRzati+w0Wu6EUNgVNPuT8YdtbIJJE7iKtB7lEVq9RgQiZcPPM9tLEY50uHaT6mWFcdMxXiQiJbsiYlGK+in+iP0sCk+w4TQsfExeG1S+93aqZcb7V0aPOuqptN0WHqn0I67KH2CvdtLqZChtHW68hRVDhcgCbL5H2WR3GuhkoKzFdJT301WkpM8IrdtkPIMr95QkkFSlYNgJ+gGUunzdOKaT078SwHs/f453iWyhKMrHPT8bAudBiAc0o1SinpyS8ngQ2pN8rS+OeHG/GKvkISKIryZHpvfEG8U0G0+g7zwRTgCDVvx05p1EBj1WtGOYiGs5Efet2Me4R6DWBXG8EAruCoPGx7bPsVxR0ERFr4n2phuYjYChfzcyuN576Spyjncs7OGzP0s9yejAAhX6/+cqL0I+NqPmGoihYw1k/j4gmlKbCpAg4mIm3VzLJD8FfPlFVEDycKP51GbOuLEK0T1T5UqOsNMtEueDTqejmYcoVSa6HIErDj7Q44XcMk1OoV2QTEf9lf+oRFwIzTbykVq4aUl4QOhMOmvitXVF9X6aUaTkPHEQP4MAS6izse8IX9Rmi5N86bQfU9T78XovpbFaCscE/KPSnEPnEO5NKEeuaBYypncmeR1sR1KcUrVZ1GBkRR8lr1wUm/JVxEStVxw+VUK350GIlV4Z8DN4CovyUKK+OnabP02bjwIIc1qAcvx0fjf74rW4YkK5mKGJo+ZQuh5LdIg5zVggJTe0CiMGMTGmwxURUgYFx5QYKI6dH8CM02Vnh747sjwU0ZBfhKBognWTaDKHVx6eqAQAzPMP+hEMH+9XFPfATpc3XRbNBn2upaIJPAVdweNcFYCmdSS2eaDj0dDoo/CnTK+F1J7GOtCew1p+H4p1BSAqiIuRxdXgzNE+3vOcBuivOMxP9I3CJTyCXwp/UD89vDGEVck88QFrqLh98AEXaJuqnJtW6rSQjYHCulT0jBo99QAwVGMJL9Q/nss/5hEwgyR+c15jl78egXiO//i4+Y3v89723qyjSjn3i1GWGL/77IJy1ImvT4d4ifD5bLNbIpeJQCce2iKkncIxzFoNJVFchAjxePgrBRbMqJUM8FLXn7g/23n1g4tsd+3qmEKpjSIt9HfC25XTenB9ky6W5nRKxm0dbFnQZrKE+wM6+GboEtAsOC+mwFBKhPqLx/+8CCY/eLizmoyinoB2+aHAFbbzE+FYUP+wjdqoIzXXgyuuyrbanp1PfxpWPX3SlRyRIA9EoIKgWg9xiX5Z+bG5BfQJK3zWm1DrSwBpGiz1cZdgnnnRGUSfG7blabkhUBAxIs6jqVpve2dG049Ncke1S2Z3q9rlw3KDA1XlCvpnUYNuyUfUlOxu/8UYmzpvBZAf2lUXm1WBXe3pKpQ5vz4Idbt4PJPDlIb3gBxW9H0yC0KgyPbrhm3ZedkzVmPXEjjeLAYxkKpIOB6Ky35JAjY9rGlAgShycK+x6p8qmPriFcSb0WDiMyXP5j2BOWBZVFNt29bt6zFvVtHhnS0SmP8cfTF6Y7fCyG1x7qwRNA86UfdxzfvEIu0Pn8Sh4o7WWB7zTrmS4Qn21YXc66f5O5RDyQCUgrbB3e2r2PzI+0zUCx4jd5blUfBE+re1uf+okr7qzqZgO0LMw8y7+t1uxHeTX7ttIXf8fSmFFN2uSOK85Zx2LJawp+47In0dsIyIN4UOVeNNQZO4TqmamVVp0+wsFU7Gpk7eWjOXjMD+ILGoJoOjmaQXrVfzNdIyJNYM+lbsPaBVgUajUd9fQTH9tG9FQIR2zMlc1+TLZ3Q6/j6tfpm+lQDFmay5Tf4eeLmRqAeqK3X6ctQ4T05n5K7c8y3RM0N4QhF+D+8WWHOEiz6h75J7o0Be5j61LQOY9epkJoEoZAPTJ8bzgI9xh3V/kOVD9Mcx/l/pIzczi2uDxQz65wo1mn4HPImuNnTTA+790+MBpUoJ+3LNm1VbBkkuYEYTUmfOHpi3F/u5Tu4P3dXqU0ofREgMRddmzVB03dFELtwLK8dujy6SLwRMxgCTWmWNDVQMExmJNcRLoltat2pybU9I3xlAmXIOMYpJVlIcd+ytF/seh6sJly+rgk4DqR/Js3elCRhmRLam9yKlATCimhZ1OVLeQ80w8CXhDHhCJQeOdxipQbIgeIkmV7CE24+IaCERO2bZIAUgSza9BsbhEYT0hJa66LsskhmRGNZJhxAIRNt+hIsaOSreNGGu98umkXkVkqORu8hts9h3s8+KslD+SAjAVoZXqzL3RCNAwrPO2F2ByYC5k63kskWRWX74uwaM1oTYb1lMIwffIWfJ+jz3rZsjLFUX9W3U/17zxdF9weq78rx1wZN0Gp6zCaDRex9uT5kFaC25ZAbLjfr1zpszQiJ844LqE4KHMeMOJEf46Ua6Mny6HB3yzVnEgM+ntuG+ktcm+S6hCs+wm7NQ+vGuT0zXHz12DAyX4CJwtLeVpDSX7d4UoxZsdXJheKK+WEL2BbMTx9Pvoz7Kj2sW7Q3dwj1L3+0ZBaYAVm/ONiqfHO23TTUNG1ZgBBvZCTHx1ZfXLfy3TyTuYC67maRauhc7T+/Hk+0GduLBnOsoBaalWdCg3tv6RCtuWjRetbMHuCHC7b5B5mGJSIoWS1WwORClD2tDOH2xeKg5+GBEbvpik9//CTdV+ZiZDfzTLdU+I5vFVqKdK7ftXpuxcVij18HCY9UQpgf+s7sTXOtX+4x/dD87bxDw/osyQA97lQu8/Nnw+WfqEXduZg8ZpSWHt6zT6Dz1rzMlpiZVYO9PQuhTABCRyDzyPxNMrq1oSgzga7wtjCAJyxw=
Variant 4
DifficultyLevel
601
Question
Concrete is poured to make a back deck.
The dimensions of the slab are shown in the diagram below.
If the concrete costs $240 per cubic metre to pour, what is the cost of the slab?
Worked Solution
15 cm = 0.15 metres
|
|
| Volume poured |
= 4 × 7 × 0.15 |
|
= 4.2 m3 |
|
|
| ∴ Cost |
= 4.2 × 240 |
|
= $1008 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| object | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/01/5var326_v.svg 370 indent3 vpad |
| cost | |
| convert | |
| working1 | 4 $\times$ 7 $\times$ 0.15 |
| volume | |
| correctAnswer | |
Answers