Number, NAPX-p123173v02
U2FsdGVkX18ZjgIKr7EtU77/BFgTx+FU5MuIbM9uBRALPFiKPL53yh1rWxRJvVGOD/pB9u/yj3mzRnY5vLWYVbfCegx17QHlyQPemkJx9/J3aH5i/DanV+rtMMpwNnDcpudlJ8urveoOxfflBQ40//4dTAfT+7mH60K9LQt1D6hCsxp1x2abRkJCetMzXUVuRCs08HRH8JLCGHDt9L2X4L3kEOyKaVjE49A55EBEP8799pKO2joYGEI6Mqv3CNyZnJhrGJdFtZrUkB5U2SFKMmBVY28rGRNHemHOPpBVl/m5rI4C2sl985IDk1IxZSESq761984QSxGfASQ/W9lg9xtX/UGIMUz99I7gpQwMF4aAdxyyFrJWkLBot3zdQPG5D/MP6w1DjhNvcR9VQ8rRO+uH7ElqU3XvPnm5eUdwXJkUVF+E8pCzHuiDV9UECU6Lk3muiTWPeoGrD8syCi5KO93gGuS5TixghVlISMdbO9ybxrfLp7P1bS/+af8Q1FkiIMqssIlA6JmoP3xNausg4P3il80yfBiSfIk2zs+a8al3qWD9s274qo0kopTc6K2HaeWpuNiFmfXK4Nl1nmxn2umZOewnF4clyY4+WpWgoC9RVbLBYFXJD26JhDAWqnBq+1fJ+yI4CLAyfQ3Zl6XfKjoM877n+Oi68Zb4Pj1v40rhMD5dau9p+VrIBANQ1kHdrom4pttUtfPy9cDWxGpP4GI2pTu3b2yPD/xkZ6nCFwVaZISTtbsVpkhufXoafNY9M9D7CeJ32/ixWgfmiCQvUKfxasAgaxCeofSNxTa+ABBA4t5ozY2YiIQiFqqo251mpfisJDPtWP+P51dvd0W/Fl/GXclHFTjwxH+3qycSj7SHA+6qWN16ovSqK2Mqf37NW/hdv7Qs4ic0ZnVFUDe+I1Dpn+Gfl/SfeW7CUMfbxusJCuoqov5bTlcNOIJVXmd8ZDFlKYe/mg+/NoQTSHALDiAo28R1a6xEHHKqscHgU00LxMGW/6sgKM71fBOq4TGnTkBfXjCkMxWGF99lbcBSc388BdYTF/NqlSc9AiE0VJ++IUcQZduC4DIPVk8HSeWtiWcN7dLzqEsAFspojEwBn9aPb218rFFBtM98soFp/hu9sXyEihfYKYPJ0+L1nHgFmAHChu/enOeG6hf/4WzTnnl2ygsiCpSTnyE17Sa+v9p5Yzx7kIxu59Nql5rAIlMEreQCq7xJKMTOUUoXIOlUMpuGVG4sO+OqwZcr+XRb6yac7Z0FWuvDK82SnWQepUBYXAUFJvCfYTgRwTGBMOmucTlJq65TZq0d1XgxROXE0J+7mzgQlAIgtriwpA2idMpRycDr6EH8dsYzWWT5P0BFCiROhwPTleY3/vnY2Tu1BBgmMuvfNLEnx/asqGU/Vvcz1Ib7/4YecaEvbvdcMAZdm4pCNqchnZxWfcHJs2KXbFKMh9OOxuQEbOSSkaeBSoZotEJwtNXGeOdHLQxTnMt/ExhDppqkrKj6Vsckk1gS+579V0uxNgsM4A5Qy4AfuCHeirtzMIFLrRknvNNrd5zEBVNUnglR6+bAeuYs5Mh1g0YqdIKrTVfGgjivPp7GJr8A1P0fe+/0uF+xpzYAPxIh/fQR4QDTif5CukSUHCi5YZUP/Z7Pjo5GfCwq5N6ni23sC9vbduv/xic0EcgpzsZIwxIZ4+zHVtalu1A6Mbbt/GnNZZeQSFjky1VH6fg3BTNDyyopexcBuVSRBQprazfqstyyxlU4o9pH32hxPVvWWjTqSditGCPFANHF1rAB7JCXdi5MKZiD0PkVP8Mbnv0EfUVKV4iBkxU7FY4CwsAWDhK5eAbhK1MCKCAnfsx30NVBNnw3WXk2BNes2p7VpMd5iTGK68lpFeHT1xzjUy0uc9tIdJMvGDD3vMTvKHUzURCoyF+HJh59nZBHykONea1IHiC5qoEcMWcgUElUuOwKdHyWRrqOGacuG1xY+LvKAuIPU5IrvFs4C8Pz1eohLCE2mP6QqIuk+2Sl2gKbx0N75j8amsHEbMpWCsumwLSYB7+n/OSI8yVV2iUB2jy3n5gReyDvwyAWGA/+AvjjNqK2CqqqNzzH2wUIaJAVk+9dO52h2SUlVKVeFZEYlaEfYsP3kZI5KzGXTNY3goJk6z+dPb+6mAyNrirkpriWA9Gkkb7cyQ/xEnYRHXkDNX3nqGDORUhtZWg/tz0wDcQPqWsUvOM0y0+VoWlKdo7YzyiOCA+tX3DCl8/KIM0qhmLP1ckofqnsc460GyFUjcK8p+JMyYoDbfBJb1WFiU2mzAm8sDBjto9IubiOMJHZ81x8FJKiaah3jjehRtARmzCkVME+arMxRBSM/eV39/od1zG1Z3OgP8QsPit+yQBMFPKQI8Wr011o+wh0/la3IqHRVJxV8nv6VsewEu8oAMDovnihWvIVW1calhOayB83kRxK8mXoK8zweptlF8CWYTqak2cVJ79FLO1vkFA7bl1ofG3dbLomrG4QmT3hYH8uHLioPBjevrtjm1jeBKt8Hqc0l+S4SKUctBEK8alDngHjrhnrhn8C24ZBJEEDypkijBI7MJoKg+Etbwo5O4m1VaVdxTM8habGXvF+tPomKgut9SBzcDTOv+y40OeZ+zbBOwWrKuIkjtZ19gdf7Ay6w9V09NVXI43tF4CxeeJLJjhdQJKijPQvhOa5l8WGwfw9nT6ag65bFttU65Y33hygm1i4+KNKhtxzSF8DBF9U/CZZiM6R96XTO6Iq+I/q6QaB/AIMwgpLHS8ofQ9W8fntP47lKDcoEDBQKumrI4Zsu9e8r/7PcQy8cidcc1uwyu4ONTX6hemFX3Tx/RaW1lzhcMlulT5y6yK7zhKYrOQ0S6hJJws6+w0K9wVkAx/TiZ0bPXCq1a67HaG1tV350tof09NyA1VWhjxxPdkA9BoEL6tpV1uXlnTa/rHCdCM1vteCoNphJwQdN0aDSm57e3/db+/jWl18mUDW5nplhYn8fUzv8EQSvb4SvZ3/jum/FC8meFk3/orCwr6pNONHxv/urj7eHyAQ/Glbh1aagHfTrOG+tNhWnHW8fcZJeATIGq5kwhNgrwCBSFIlxCIlNrIiWxuAHgM/5VI/F5dW4xBwr0lc2Ws/hvQ2ImKR8M36itZ0ZLBPtMQD2rcX2lp1YY6Smpc+YN7A9gpTzEjNuMT5nKkEsXtGahEmsEvP/LEgYLgDk9QcSsanNnqq3fmCeNKoVlc/rj4MzLNsiB45ptjGQtejlYPqkmk/CzHDs9FBgB2ATZGokWf+N7QMnlbcNXD7heBeFNSO1eFlczksUo9b+1SBMl6cbWhnvskv/IuzbodOwpfF+3MHvBDtaj2j0BSTi3L8oNa3tq1xt0E6lVlPvV7njFp3guCXACD2XpUwb8/LDC6r3QL8r4F5d83MXyHstiXFzoEKP8fI5GwPp581N1HsR/5RNYkI8wyyPNuXjDbQH7GGNM/fQv2Bi7L7ywrB3Z9j8ydtm6oMoaiETFREKFjG2T3bXLfDhBeD6rsw4oQShcD0XsiwehFcCohI1A+s74adssP3Js2s0RtbC9IpqBINpNoBl2CEGHgelESc2VlbiQsjGt9lVTbzETrs3zGozgdleF8gTB+Xrh20gd6/N01Uk0l6D37e2byCGMH1jJ3d6FTZY4inLcG41m2TdPd0JiJ2bpKRVe9YwFRoxSU+1EF+9a/C1mHuUwwbvBdapYUKARtVfKKvWdxKebmhUHQZVEhwSi5EOZNcLc8C39QJKVSWwIIPCyCv2wdLYrakSdpJrkQA6zb55F9qn5+aihImfD6aaIq2tLH4lDOT9lhc3YHee9xE32TGl+XKQeRNGkewD7OU0j6ikOmP4CDY0d53aU9wybKqOmhDoPcjwCZROG2WHW8jAdwOevePp7v8AGxiqlXaZ8pHToOkk5POwsuUyQoZCStHl5DVEfpCz+j3i65xpBmag0WZRHauIaU1NCUFuK8l1bpOAb5A2Vx66MyAxuxJosY0M+U7IuyiELVrL5ECkXuFy7fRA3xbVKhRsdTWQO7QJjD+/R39jG8F1a2DYaR/5ACrUelmHjZqAa9J4gwII/9/fZWjju1TQCn4CSzs+znCliYMKmSNW3oo3/riXzjfqmIvv8kIAuWU6kTYl0P2qM6smAy290WIgMmGETrCqBSLridvTgMuHHTQvrHWiOv9v2qI1Ksi89W668ixih2193b3XD8oRLA/dpXSpu64ywd8eGG+V3MbP9mQXl9OUFN8iZ/uzU9ZSNhy63rf9j0fs3Nzy5M+PiBc9ItbRWGjRRceVJwn5UPI3vmWEswqvurBxXSDK0gRHSji66ojUvWjPXd+cRKqzwcNhxDYyToERPGNOh/iiIbkdUM13vOXxlhg5ewGCwiostgn4lK6uNcyC55KzBk5z7sQz1mFi25pqWgVkSVrEtllPllKo3uh+uqxZ0MO8Xm8o5gxmKm6FYZeLC6tx9tN/3BdkmUy0MLKH7aP5s+rJSv0Q7ZRYQTzc5pbAU+cGhpBDUahuRB3yMFTG10x/RjKhWOFGMuqwLGRtkg+lpXSChj4wx3Hd/A0mZCsmGsCDHnVkBntuqQzPRjJcu2JIC+/cnMXUNQ1C3RfIR4LpxOyuNPfN7dsQ1MM7+b4gMOZSbWjuc6XWxwQAcNC1EEzBMqsH5hBxYJO98aEbE1cEZxHCWPoKryzbzxPTmuMHD9tKJ67VJVe7m82JWXqsPuvMxUKBzXb7OauT6V2pt7+nrOR45D2bUL2L4uJHK1SRxa8K1pvPXCVUzxwoNrbbxXQRNXIBpDfqYr2YsCjsnt31upJYW/Y6hrK/HspKvfwXDSxhKZC8lQaT/7F607NFVxhbMZJ7lDeEzTU8pCSl0eLg7qYlS/to3uwRSmHYldicOlVcgYd3/h2XGb2y7So8ml5+RU8se9gN9Sugld7BPmjyar+JvgOaNRwln60k9syv/cen9XLWeZOiuwZhBJbjqzLxVbLfDBxWslqB6jBCs+2qXqR3NAocAZDZ3uuxGLXLhp2N9RG/aqTCjm1+WNxYERnMlnaBt2WmTcgwN612YyxdFjSH7Ofh1A1rm6Dg80IhiCz21r/VqlG4Z5w/CLlQoSLmh3lokFH7oMrMT/WviK23PgF9qW9Pqf2wJLoLgWaHq8CsWudABfhF9gKBT2FxdlnnxWKDAAAZ6QGy5i5JObvjzrhhb7keVct7P/J9xNPmgtdIWvePC7OwWjxZb6MfuxNL8Tu0b+7jWFkJ1Z6eXS9aHg/5N92aOQQw4eZ6evDwtt1T7JtjoyzDuryTwrk3BUaL3/70+nLGPZTGkOdNE4Q8iAHJi/CIgy6ztLZcl4n96zdZZI6fofncJKnYeDkug0QRoOI3HS2BY0fcXCqFoIVShSoo2DFIq8NX/ICR8mGsxnFUaQJs/nSEaj3/5XW81ualseSZ2hawzl8hG+PEJ8n/cxKsum1LIZ9kvYIGvfA61ovNr0wNeJqL+a1PJL/4uXQGvMxk2ROnl+7NyqA127pWw8oZoFXjSzoRfQF1VJ5PkOthvixknmupaZTcibAxtyWQv3dfJWxlpdffjIwWWBxWQBziegTGezWMVwGxeXnCl96+IyhquaZzSR7ES6WNolZlFJit6+8LqlmU8kBQWzpQ0MA66+/ESUgDGHSUEF/pYgMANG0pQ7AW40LTVQrHXmJ+g9lZtLynndKSoHbk7XlMTEuWmxU0OKvmJqN03wy+qozIN2RtyDzigM0jqkQXMHLVPQ25HohKMoRCqFeACVPz0mMExiVvie/b5zeF6cEuxfUtQ0IPL83Y6pB5kcfyRgZ1DKJ/LksV90N4z1l7/3s31wxGUuBrFLmluvQnsZzYV5wjHAoDGPAznYBQASHg10dPLv0kqwyY2yJcV989ReyTfpFk1X9rmT6gDzZn3IPwAQMrXprqu+6/YGpXSRZI2T9xctZ9G7YeJng/HsvkRyN1WjHsiO80Wb6Ufyo5nXjjZN1o96XT1/EuHbBCOilO/OUVpOLGRGL+s25R7bbFogdV/pU6gLEwBMCBzWxwyw10pCe78iD0I/D3XJ6fDsKxHwTaPf3Ew9cYqiX2CEjcI+qKowdh48L6H/WH/sW4Q7kxSsDcEDpJrqJF5t6CXt3hMyIslHXea2biSZIAoDUltP6yiLI/UFdg8cnX9iSFYkh+v5R3LghHoRDdjkr8F3Uq1wk4tsrYN3aznh9gXMQ//tMLSvBJkSdQgj+ZASHX2KkAfXyGChvVn7mfRb1MRQWb/PTnaveYkl1qUfp0CBDPWRXlv42gRTg4oWzWw1eogR1oB/Dqm3bfXmJfZRJE1u0qk2Xd2Ea3VSVqS/sJDu9RsMvE8S9gpsRHShuj3x6w/xjAbHWw+A111ItYw8Gw8D2gQfho57eDdBpBN24BjQ87kWxScEcmtuApGmXv/wfIstvT0+9kxk3oIJBN3a2QReMteHtGYLMiG0QLX5De0O6SrUBY3sPgsmCuihGMyQyNz84IpxPBTFtsBd22kad7RpkY0IhjnGqo5hQSOrdkami6051aEtVO0aToNMhC7DZM0rSKkPNskYKgOQtjYjaBQUuW2v/M6hJB6XzDEpTENUji9YvsLfIbel6UOjbshLSn6C6zmw1OvoOT898FR0y3DPSo1t9eyKEvAk5fkWY9qK85dh/kq6ZbDroSeRKNLqTSn0+ZQJkEmplJPyqaeaYwOUspTWKU8eZKe2Zk/ALMbQ6/Wmu64MgHdOYSVCnMaJnATC/gDSiV5PSjYnoMaobDhFfmdHtTINj0cpXNIOSahQpzYXDgxWKl/YnOMGg5KR4Y+OEq1UI0TerBuIzIbxf5ywIkfNYDMHc
Variant 0
DifficultyLevel
455
Question
Gordon buys 51 of a kilogram of grapes.
Which is another way to write 51 of a kilogram?
Worked Solution
51 kilogram = 0.2 kilogram
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Gordon buys $\dfrac{1}{5}$ of a kilogram of grapes.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2019/01/NAPX-J2-20-v3-300x204.png 160 indent vpad
Which is another way to write $\dfrac{1}{5}$ of a kilogram? |
| workedSolution | $\dfrac{1}{5}$ kilogram = 0.2 kilogram |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
455
Question
Carrie purchases 107 of a kilogram of gold.
Which is another way to write 107 of a kilogram?
Worked Solution
107 kilogram = 0.7 kilogram
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Carrie purchases $\dfrac{7}{10}$ of a kilogram of gold.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/10/NAPX-I2-18-gold_rev.svg 145 indent vpad
Which is another way to write $\dfrac{7}{10}$ of a kilogram? |
| workedSolution | $\dfrac{7}{10}$ kilogram = 0.7 kilogram |
| correctAnswer | |
Answers