30145
Question
{{name}} designs {{object}} ramps. A plan of {{gender}} latest design is shown below.
{{image}}
The size of the ramp angle maked α° is closest to
Worked Solution
U2FsdGVkX1/wmKA6P1G2HX2ZE2slOmGKN2NL3i85jmGmGGgT3HRkm4xV6Wrf5EMbgSEFIqwuitv74czNEswqbxwqvMsU+mvP09KHRvDNfhwtjnih0/MzjneYxdH+LnrU2ZQhANzfNY+Q72tyHFHEk1pVnJJ8D+uAB6mLN68tGKZ6mtCYV/qhW8NtPxi0ZCNRBnjJ3HhgofQZ1dEKq7Sj5a6kfiULaQW/8Zqf8LpBqWcbTrvz0ZP35TdOZOumyjUn0thc5OeQOMugLYxI2Ijaa08et0AEBd+RaZsf3o+1MzMRB8JDB0ekZ/uMzbFJ/I6gbo1qhHOg3cPSj0VgfhV/lw5pCLpKvrDOgd1XofpNkZnyIgbjx8OPInNyf6UAbYEYWpXgmCcwkZ/80uhJfYmmfRmw+YeZzPPTq42KUaKf7wQw0R7v55xGxDIhkRjaGFDoyJe57X2Y1o+wd4hAcAhiXp4X1sTonCjj0IdW6GlBeW8eO8LfQk2I3+cnaGdizNqJ8Lr5vplUIwwGBMExeOX6LMIt8f/NIl7pMLqNRtrYpjiH3P25YGY+UZ3lHYFZ2BziceNjsFkuKdo3UohTnnr2YOELGXGSLzkCYfAMqs9Fy2QQARh8cxm2sUTzqohg9LtCFC2gR94ltfsVqaQ/rkCkKonBvM/BNzJhtzqO+VVbsqnfnOpNNVc4uSDW9d+OGnLRy/+hQ4zhYknZ2z0RKqZPYbTwtKR/YQhUUfw4oVKgnD2UVMomgZn6ebuHhKgfy2RFuBxHDW39F4+NR+phOjWwL9WIcr9phGD9VjZRVcGmgZRNkfE6k3toMS+M9esjO6XVP0FtKvNYtGd09U+sqq5ACIBcntAfK6NamXUtkBmjl43U0Yj7kuNnE25Z3UpDzrYmDKRVMRNmlqdQ8cgLEa0+mkP2Od1F5nx/98BUOlkmWyFDyIBXErweHFuade9eipxer5Wm9NShkppB730taDgJz1jeVDGabgrLQUlJM7CX0QFbSooqiuekCUE3U2SjwBG5/feIds0HlPa/NkaJXsHOR7wO9hcIFtCoe3hamuMWSn++eKRcHIiwlBuNPBP7JTjr61qga/SCS8ddWbtCuwDXG+ptgS9+zCdaHtyevg7urXg8Tf9konHwWOELsnhM6r87mZwUvuNe+TjvVIM6JNq1ast+d42RhH0SjIaMscvXc2Wf1ZwbcRPKwp4kf4wFL34suDf4piJEUyOqAInr1E7Rk/Cq7mHEU28nG1ljgD6kB0E6QHHoGVR7ytVEcTeAi54M0SfvQXQB4iTcNalq+ZbNSP8qhr95/9hXIjkBvBukuQ6oILFe/H7lPC6uwEW3xg+p+QfkzzvD41MR/IoB3sHDHixYe8Sd6c7Jp++GKE+ErWSRtIdW+o1KE8J2zFbLgN9jxxismtnixlYyRex8m1K0uSqmJlGlG/IOY/W6tr0Bnf663xEH4zd2JOjphlRJfe6pkkhf0HEo8bGZBHz01E0BFidZ9QBtHQxvdaiMEfz+xsyHexq84/S1b85LsmGPlRvO3TmY6QnZr9LbHDHVgt0HHvyy5cZTzsAX0TMJ1rxyAVpa2++5XEcWxmAVzM331n3+lYWqXs1gMZN2C5oqlMxX/iCPsvsyl7DMxCgbryiBx3lXPGE2hN9D5eG+Vx1tW47Yb5nkGvjfsrsneHKEny5bNobaEZeDVf9BG7sdMoEjtXD/kq25qCTdrEx2ktDrX0AndZlvLbqWPCqBAdhRs5zjNjjpZrDf4P1GvmQix346WXXGJqWjGgyCPfbkF5MZ0RUrwNfWvXuhIZCZbJ+SWwlCKoPMf8d1Fdj+TQj0rEPKBy4HyWYXmWCTedp4eSPsD2puoT/FvFWCOb+TpufNSh2ITpWhnJRw/vAYmmDWMq7WZIgPjAs9Ez+w6Pwpi9H1DnTS0e32ytRu4fulr/azyqeAP8ICljNeMjUy7I7d19Chw4Un6kGmejKhPrkQnBbUj2JWmh6CRLCIzUWiJReC2yZzMU1KRe3QiWAJ/RbP6chECnyX+IjuPKbum8sQJpLsgk8dXR47mQLVWQxPekyZN4Wagv2aag/aqDNY0kBVVOqlNV6uFTAVjN+VxtR8efGwgsbZw0jwAcv3ByPx7cr5Iq7S7QBdd3S/X35j4Wxumb/b5uXbo7/bhPOU/tUwZ/lNjqIPPqieJbR7UbNbeA+cF1UurYqm3qcAYvW0ewLpjiZoqo6djxuX5QBaan19ekklD1gmvxm5SNw4EiATqIpeEUYEyYpuCB1G4EwQsDZYeH2uGXe1AB9kc9ivJmIhxmVjdcTaPBeiAPaoo9tUiott68s3HXvwjWYQG9c8TudGdXIMKrZFiMI2OkKFQfQLITzFSkmjsFsK5x/bjBOpOJae+7S/BD7qUgH/Z8wh0B00T7BZkCsYOPF6eTXYdCr32nObgozhZD/nfIyuG5wnKYShxqeSbF1qJGoUIcT4nYyN7AG57pExqXNKvfGT3NDaOARbOlZOBRYl9B9Zro2UmBDwUQkvfHUOoPdDXGL0IQbLsTghft6HCvVt72He0P6eXp3mzsInHgsGxJ/2/m12eAtDuu1snbRHu5d3NpyVsRFMHlBYN5W1TlGivM+U5WNji1PGNm7rI8+7U7ZWfYaBEZamdHo4+Hxr8RZm6HGSZq+x4XPQIx3S+ozT4ZqHqy3B5yHiLYSDQzKbw9eShWd+hDgIUWf4Zkirg7y1yKJ8NHSd99Yxw+WShanCF0qaKKRMBjSdeYEAkzgpIhX9bhYzSuyv4MlEBcCt8TxHjR/qhgMgxl3i/i2DGEb8f1VXXbj1bztMFQSfqotmcYRLnwcGDN+sG3spg1r4NT2I5WiGRMuB0eT7PEaQrL8Y/kgAwlc/MQ7/1OfpYmH5x+bQQ7YkQoZMFl87QRXzurknZrhHTdv77LV8OXmVvO+SCV5Rz3L7nPCHvkpA8niechCDYortB95i9Be1gUTuFb2U93YubhPLggIWEBdqWVgHqNqEi7qp3cSI5TrRDWAFKsP//u9iXct27qjH+JLxH8dWZ0R+SNDoLIoCxZKz6MXISOaNhlnBhfIyeVpyID55ZV8C6x2rL+j3Q+hj0DxQAdrcAqlSHy0JQI4ZWmARuhDMLP5E6YVCGYAFWhgoOu2TMHaGhp2TXQ8dGluOfulWkUH1p9WJaZtpaRn/Npn5p//GivrCVolQASzf9Ntyx2tD0gTB/p65Qy9pitvkJtk+TZyX2PNhtDD9FOoViVQ94iDs7r5FRPBudVsGB1K/swgb4I5y6k/CgxIcW+xHPu8z1HyNSe3URCCt6+oc8gyvTZseLOATkNTNnMC/6x2mhdDLnt9dmpI5hpD2pcMObSoq6py025z5dppRFnORg3THROCz5L3HakAluAmJfOShUDDJgiTNBchqDWVWVCXhChZsT24KGrwpHrWiVsuKkY6Clo+kCu/mrzl7D+B93ESAvvtZBPh3PJs0U/ZYxhnrtvSLrYH2Qpln7AJG7/a2iqaa5bbjIE/M9JQ+ijov+r42pO8MMrHQZzpSyvw98P9QmOrSlYq1LcYJMnVJqLe7VZbGDV8c+CaZeLKWNvDvDzebBpFEnrmui2UpkDQnj/2vxuShl7sGZDw+FM4C5sAJyBaC2QjHBrXVDjDJCRxdQTy/Na1gqkGGvNxFpPfOdpoRcK5tMys6YT/CAfhR07gwp/esl0EN0iiTJHTKvNa7wDp8hXbDe20iEJ3IkE03sDYIecwLrK8+/dLD3LhiEmBm0UTpenEwpILgG1+ZjW2vv4JRhaqhaYOdjvSwEnUWmyMQ4sia0ZAhUtLwhh8eku/uIxU8iREuosY7cd69MeiOMeui+Epa9ikJU/2PEM/FoeXJu4lR/iyInzQHPQPDtVctq+EQR+b48/wcIdmEkEYWpKpWePrBEWWAcvaIymLBJ0a5xywtSv+sweHZejSHHu4YwYNgmb+uUvQ12LAiCH41fvA0qhvlMJKZZDIrYFwZ7J+a2wieP21inpWetl9v1cldhLXcOW6TfxGDc64LnRXzpEP0o9DhYL9cv/dyja8/FlkFmGJqXk9f8QXj5GT0FtCVtfIOfBz1rpsc4RJQT1uaXyl0wZ91cQoJ/cGHNiYIJS+tjiNtFnP4X+8h8B7KkZJCIMXHIf0U6etvJh5V+qF2WFad9jk999Db4NRTrRrAPDKRls+54gcW9e2xXObwhYZE62Oy2SyDGNlGRrUMkdrkWCxWDf7yEzBOEcXwTrq6/dXjF9x0W8ey+h6wyJXlzoqpMs0ZrIm3nYl3B34okIf/Q8Szl1aTNrZgnI4fNwjoDmdOI+8LucBd11rf9Ep9nO4FXQyU9m1isWTuCh6NT/xnpZwfgzL3mhlzuQuZsyU+vBv7Fizium08BOTrp4DMA2PiRkvJlLOJt1FvHgSii0u52T8sZG8M/B2Z2rcNZJYdHeZi2b1GvppJsXq6NuYsw/q9mQBiH04G6W/EH0+HnbO2w5eaTsMWpPAyS9VCN62v1DcoBt1w/2jCtQFjSEuv/fwTcDo5M0U0uBDzjKJ4zOmwDcnGACYmVwh0V3JtgCXj79fuFitmjTsAmKnIqaWWXMk8v2j9IhCPABTYBgKtCebck6H5DKx8RG44B8H91jiSRQ/wdJEJZyZnAzi0RmKHzZIgkSaDI6PzcZaqCqXP81+Foo8CSaDA1m39WSIhZVQS3Wxc9lNLUMc0woWeoM36g/kVW2UZFHEM/jvxRmL7l4YElj7erKb+EwBdUIw0+bwOkv39bFsW7thrsz5Gbw3IHoFppusRM4paQuko38DKByM9+YpffKYYTNOJYMZmuwvvaAgzPnwhddFM5SFacL8iBfME7R6O4jnm9v+hxdKyVamavQ4iIjkdsxalvSTZhxWAQWQdVTKwP5RjpW16cr+PiE0+nXY52yDDE7sCASGEPYkM66aFdsCg+seWiYwQDim2AXLbAnLM9RTpvtbIUrEsdet8W7vRcHKpeiJCiUHudJU4fUew+ekj7j6lp16YSICXsCOs+SplEqdKqrH+/frIBw1c8K6RTTEjjWiZMsQadXjcagOhplhcqziVelNvW4t1fsPbUwcC9sKobUiGttFRTsPdU1ThSEb1RxfH4GgeHjwCfFlLvQfwPnYfAd2frC91q5tsvuUOuB+0TaKr+zzSuvlDc3npQZ9UIiDk2UDA7J6QIkyZmK98qiATjO3syNaAUGl1OpXiFE1iroUiIrFrj2mL42P9v1khSkbEgkRCCkII+ZmqUrzegBhOP1F7s1wTGJY6P1sRb7iRnGGI7XozoVxQVFIJdWu6cJR/9R+TB3VDC1WUPVva5U+f7ZcmHEd8uRqq78aPzl7Iti7lkuTvpaAxid6YcLAG4UZQxTnfZtjUBsM09a0SRfspuLqBanGKr8BTV1MADFzg1ZxU5xioXBdmCwnis08hRG2YDFU/80m8WsYDK59YbXehuPWfWOtfgnpG4Q==
Variant 0
DifficultyLevel
525
Question
Sabre designs skateboard ramps. A plan of her latest design is shown below.
The size of the ramp angle maked α° is closest to
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| object | |
| gender | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/q36variant1.svg 370 indent3 vpad |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
527
Question
Poppy designs skateboard ramps. A plan of her latest design is shown below.
The size of the ramp angle maked α° is closest to
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| object | |
| gender | |
| image |
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/q36variant2.svg 220 indent3 vpad |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
528
Question
Aiden designs mountain bike ramps. A plan of his latest design is shown below.
The size of the ramp angle maked α° is closest to
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| object | |
| gender | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/q36variant3.svg 220 indent3 vpad |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
530
Question
Elijah designs ski ramps. A plan of his latest design is shown below.
The size of the ramp angle maked α° is closest to
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| object | |
| gender | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/q36variant4.svg 360 indent3 vpad |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
528
Question
Starr designs skateboard ramps. A plan of her latest design is shown below.
The size of the ramp angle maked α° is closest to
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| object | |
| gender | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/q36variant5.svg 250 indent3 vpad |
| correctAnswer | |
Answers