20055
Question
{{name}} has {{mass1}} tonnes of soil to add to his garden.
He buys an extra {{bags}} 20 kilograms bags of soil.
What is the total mass of soil, in kilograms, {{name}} has altogether?
Worked Solution
Convert to kgs:
{{mass1}} tonnes = {{mass1}} × 1000 = {{total1}} kg
∴Total soil=total1+number1×20=correctAnswer kg
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WidV89FPSbH0sn+xDjJnbHhcjJAkR3bIUPPX4ivRJhLZ5h+1IGUb8pNfdO54Z+LMqvVpkBkQJZ2gw4ocV4B3DIksr8MtEWLJdaLhEALNWR971xyNI1Q+BxO5GfRAi4u5ee5prljGQpdyIRiZAAMJqUmbMkZMb+tZKF0d1k5L6/QuJGKVR2KvJuuCgKTUVbV+lPv5iN3owgtVf6L0Ie5aPCu861eW24nvwqW+j2so6PwfcQevU7o2mPCz1vtc2bTdLonmU3X+3ywnLAr+KVqOwFMSNfwgLnZdHDn5VQOUKng4ELhuFrgZ1WkNukxQum5PLhmHLAO84Xm4EXxrEYNISH0w1tQeFSU4cv94O7ZaHy/sbgJHVWmU0ktlQywnc8y3w9SotICI/wcVK6/UG+zUfOTfH1SIY9glK7Blos1kdi9fMQfcbchkvtdR9ta8LDlg3Xrwhj+6ylNv2alUpv2hf0vcvHmDLJa8LAtwonxgw++puarqpljoVfvjGIy7ArMpczGBjeGa2od00R6AZfXkX2bJLSaWV8mEMdNUD7nKv++pH/w0Ik042fgMoi9kK6yygsVLgLS+xvrXMvzxdNixG6IhtBGvlvoHi0B+6UIRPAkNMXe4SfPM/VcZH1Ja9O2bgOXLhsJ5mRSy0vcqtvGXGD+el7Q0eY4YNHpZe9AymCw/31BoyaW4DGHOC40QQWsuwWNx8v/XAozYCJ60R0VDhMSj5u1Wo8lTz9ng8yMyqoE1r3ipholbAVJbHTzlMN72Q3rbk5bkwWcyrTESlmDAMEQ2zi7YWakIPKwvuDCPklH5QWvDfO6EB6FHmKgRRh22OMBggS0lrAkZf5kCQA/Fbk3DATlbdTPR3aPOHSVaYoDtAPmcJFXI65h0Jzg5ZavXAzFBTObuU//5ny1q9V6QSEvSMKzi+ZrE9h67DeL4Df5PkIJRg1FPKxTM1843ovD4XlcYDyJh+MRqlidtdmHJ3AAKIAAwZjketi4IX+u7rBgAKsDy92HnjrWfgo2dz2BdEeEFObIVM0aNtPxGLC3nAI6RSMznh0KLZnGQ162aAMtRx5MQKtj7lRKiKU5GEHELjkP9V8plXAAkXDUpZW0Dubwkfj22pma3wCHXqz9HZXbELGl25ellp9snFspAWVcxQ9t4NmWHPGVnxeE4vd9psAVOrb5tMx9PbIzaYgc3K0DuZynXW7AbrXq/VBh71W0FkwaP4gZMZlPZ9izlqME3Lw/iViZwZeUiTRYEYddFAcXg9sePtq1NNlh0ROHnW+l/mnYCLzSMxGQVbu/qAgekwo8tWkB1/Jof8PiT2dRgyjdOlkaOgBZFqEjd0g9dhMrUECzdVgVxyvjejW/0ZeFW6pB9KR3JOV6uFKxE+4W34nVWViHjH7+Zk2aOwOqat2ma1Sdt6bu2gtCAocSHwvD6oEB3WuIGsJk3s5C0J2ry8TU3pB6lbs/08bdkaga9wuYWLgraUoWjes5GxXZ2p4ytcUQXAedv4X3jZnFS0HCc+lfnctXsUa4YpQEadS3OVk2TPPCzZvz9rmQlN/XSXQ5jArvG9ioin2wRMkqpJo+hTjJ1q407w8Cm2A6HZC9of1BwZ9JOWFfzqqbyrIxlIU4POxdcpd/lDTfCzjL12qQHnPwrfVyJN1BagAyfs2zKuY0jle/AROEoF840cRkW/L87ndTnPc4jvcNRCI/2ExxhF197yaaoyOFiLVGp
Variant 0
DifficultyLevel
587
Question
Guy has 0.5 tonnes of soil to add to his garden.
He buys an extra three 20 kilograms bags of soil.
What is the total mass of soil, in kilograms, Guy has altogether?
Worked Solution
Convert to kgs:
0.5 tonnes = 0.5 × 1000 = 500 kg
∴Total soil=500+3×20=560 kg
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| mass1 | |
| bags | |
| total1 | |
| number1 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
587
Question
Dom has 0.8 tonnes of soil to add to his garden.
He buys an extra two 20 kilograms bags of soil.
What is the total mass of soil, in kilograms, Dom has altogether?
Worked Solution
Convert to kgs:
0.8 tonnes = 0.8 × 1000 = 800 kg
∴Total soil=800+2×20=840 kg
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| mass1 | |
| bags | |
| total1 | |
| number1 | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
587
Question
Stan has 0.7 tonnes of soil to add to his garden.
He buys an extra two 20 kilograms bags of soil.
What is the total mass of soil, in kilograms, Stan has altogether?
Worked Solution
Convert to kgs:
0.7 tonnes = 0.7 × 1000 = 700 kg
∴Total soil=700+2×20=740 kg
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| mass1 | |
| bags | |
| total1 | |
| number1 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
590
Question
Ali has 0.4 tonnes of soil to add to his garden.
He buys an extra three 20 kilograms bags of soil.
What is the total mass of soil, in kilograms, Ali has altogether?
Worked Solution
Convert to kgs:
0.4 tonnes = 0.4 × 1000 = 400 kg
∴Total soil=400+3×20=460 kg
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| mass1 | |
| bags | |
| total1 | |
| number1 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
588
Question
Mel has 0.9 tonnes of soil to add to his garden.
He buys an extra two 20 kilograms bags of soil.
What is the total mass of soil, in kilograms, Mel has altogether?
Worked Solution
Convert to kgs:
0.9 tonnes = 0.9 × 1000 = 900 kg
∴Total soil=900+2×20=940 kg
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| mass1 | |
| bags | |
| total1 | |
| number1 | |
| correctAnswer | |
Answers