50125
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
Variant 0
DifficultyLevel
453
Question
10 of the tallest mountains in the United States are listed in the table below:
| Name of Mountain |
Height (m) |
Location |
| Denali |
6190 |
Alaska |
| Mount Bona |
5044 |
Alaska |
| Mount Massive |
4398 |
Colorado |
| Castle Peak |
4352 |
Colorado |
| Mount Evans |
4350 |
Colorado |
| Mount Gabb |
4190 |
California |
| Mount Loa |
4169 |
Hawaii |
| Kings Peak |
4125 |
Utah |
| Wheeler Peak |
4013 |
New Mexico |
| Mount Bear |
3540 |
Alaska |
How much taller than Colorado's tallest mountain is Alaska's tallest mountain?
Worked Solution
|
|
| Extra Height |
= 6190 − 4398 |
|
= 1792 metres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | 10 of the tallest mountains in the United States are listed in the table below:
>>| Name of Mountain | Height (m) | Location |
|:-:|:-:|:-:|
| Denali | 6190| Alaska|
| Mount Bona | 5044| Alaska|
| Mount Massive | 4398| Colorado|
| Castle Peak | 4352| Colorado|
| Mount Evans | 4350| Colorado|
| Mount Gabb | 4190| California|
| Mount Loa | 4169| Hawaii|
| Kings Peak| 4125| Utah|
| Wheeler Peak | 4013| New Mexico|
| Mount Bear | 3540| Alaska |
How much taller than Colorado's tallest mountain is Alaska's tallest mountain? |
| workedSolution |
| | |
| --------------------- | --------------------- |
| $\text{Extra Height}$ | = 6190 − 4398 |
| | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
457
Question
7 of the world's longest rivers are listed in the table below.
| Name of River |
Length (km) |
Location |
| Yangtze River |
6300 |
China |
| Yellow River |
5464 |
China |
| Mekong River |
4350 |
China |
| Hazma River |
5920 |
Brazil |
| Amazon |
6760 |
Brazil |
| Lena River |
4294 |
Russia |
| Irtysh River |
4248 |
Russia |
How much shorter is China's longest river compared to Brazil's longest river?
Worked Solution
|
| = 6760 − 6300 |
| = 460 km |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | 7 of the world's longest rivers are listed in the table below.
>>| Name of River | Length (km) | Location |
|:-:|:-:|:-:|
| Yangtze River | 6300| China|
| Yellow River| 5464| China|
| Mekong River| 4350| China|
| Hazma River| 5920| Brazil|
| Amazon | 6760| Brazil|
| Lena River| 4294| Russia|
| Irtysh River| 4248| Russia|
How much shorter is China's longest river compared to Brazil's longest river? |
| workedSolution | sm_nogap Amazon River – Yangtze
>>| |
| ---------- |
| \= $6760\ − \ 6300$ |
| \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX1+IrHRt/w4ueBSB4ZdRj0yqGf3SgHkO677S7C3WmAc2wwGhpVZURCxYur1PIsV/duodsVdqrEnOJYlCTXcR/Ya2gSb9cnYkEyISO65Jyjv0H0beFo6dim0Z/mPBEA9hc7OxUBnr8paBNOf5739NKtPo8Buz3u85wN535DuaH0ou1bVq05E4D2vyA+YWZdrfgn+qgvYHL0E02u/ZzwgQN+iph9HOSDEmU+qYpGOZ1Ex+k9bfUg11vXLcFtvhKuAihsfM6IqQL+/2JYWdwqjOR4QroDsN/aWos95XUwsyzV6wP363fCYTKcbg70Bhop+EwYzROBO7nDo3qCnfQt+BIgAFiZ3CLQZPBvbjaRMY4G9xBqavEnMwr43E/SqyA1C8SfnBCGw+Hto9EkDIm23imvce87TVn3Z3hXtykKzk5uZqMB48vaRYTh/xr9fPZlUnhTmmiwzBTQ5I5JoqNh7wbrcZH28v0tC6bNf8YNooTFaA6ProjaAYUPczTBXPCEV9+HAM4ohpNW+rrtWemuFVucWQONI0kp1AJuCRYZoAW06Un3vRyx2QDjLhSyDsk7IDO/oGiNM9Zf4/vk3NulJPHI/YQVFPLu6CX47XZvWxR78Jw7g0+EXz5oJp62Ps/ZqwRbTaib2Ol+LDM1msLnQsvJtOZ7MjNcmiyJ1WM20HR+BIQjEhVQSGrEnLJTgKqWPD0JLiXuvWtiPUoKQFPKr55GEKxpFp/NZxyYAvVp6qVGPMyhHJ9+lo52TxZtT6as9DKhHe8iK39avOLeaHsyXMQBBjTvp61Y8hUZ6yhf7ta3N1wend0H3ItIXwAjWiZHXUPoLjSYhfbmZpzAhEakda7AT3OxqfmKYuL1oIrbnbshK02g/vj+ZduL8YYK5En7Za4bsEct8XaKcTqr3SnJfLNRmQSZ+rzsLfFobzKK5n+uHOIxa6XzwyaMFB19abxjY7wNOpFZRFXjN4N9AE2Wu34k6o9imet+hrXVrPc5O2/UbFCsUz2Bw89QHfP+OIRxeCdalF2foVsFhDOUJoRpcIA9HaRpcJyLd7Ijighz+QyntHSU1PMEMy5mbUm5fHDtPUirZPNx/uKs3Ym+hp2GMVpSZkMfD893f4C2LqdzJnQpOVF6yTIo+mLr/EsZ7Lwh7JDZJGxUQAGyyTGfGLc6iw7xPeIwAi2ZjHx1P/1gyznsF6TQAOXD4eOe67QkpKFLUxnufpflFcuvFsyYZycLFve/JaePiQCnKJTQzWghFs2X1duH4/E0/nmF55oJY6YUKFKisuQ9R6hrNtHbY1ikXUZnn06zJw/4ocGCoMBTapqt603B+4PG/pIhrwf/HV/9w6l7SIFJrrneAyQaObMuZOBc4ztCl74lUSRaVAVbx3UegVnaT93w+mndFj+3NZNwi/IqBazB2KmKh+LqvCHknikKFAVGBrhpXbUk18EI0cKcIdDZFiAjZwQIig3SM0DCHOno0Nv0Ul+R01VmG2/w/liqrru4ssO4REGUIFigRUtpw1VxLQMWsCvrnfy0fU2TJkJUYuD5RGfy5KODG5k46RWueZ0jKgECMF8DsdvSfdOAtenv8c3okXpb4fY9FL7h3Q1qhQm76iVX4+M0S7dIOxEOaBdUXlLlpkvRpHh/PwEYX1Zt/pejCKYJ6tyyF1SKFQO60wWpepqFdrUqwzBxBEHEFtWsmo4Oum/CsfmksEPwIbo2I+KOb+XKmtKofJ8gV3lYIH34J2T9OaRw/XjXJ2J2KDG2cfKs+HCCqW7iDyqf8+9M6XK/A4zg1TYTAMzPMKOiyslOgJm1JJNE3/Y1aKalDIae6ZqtEeLxCwnB2VxgYDNGdTHwLoUerQjcWUHXz8PZAQwRwcyx1FvknWxma/pCJXBx9CcAtWEjxu6rBSKyi8TL9bPp/hupPGjtO4+WxQqcMf0p2BKkJBwgIQFFhFGrNlXItyvza5UTZidH1GvMfwHcIGko5pdYux9XJwJ3jcwnGTrUVRV+kERwpvMaHm658RECui1GQxkMb1s6rvYpkk82jrRbFtW/Xrp7WXGT/Pvd/pniAElKsxuKu8YLHor9hExFIgzl3yDMSylkIGzk081O1I8DysXaXhCaR7UjkuIeqzrRQNRh9Ord25vC1KGOu1pEfTF8dlyBomxoTd/bm5MAejtl+FdczV/21GI+FRu/cgjBTFFdBPkbO98r/M9f6VeVo8aVtwIJnJpE7WfJmoPCVSaNcPUrtXFL5tgiNNzV8neKmx/6Bz3JARSmKaRLKlDLBv/zCO/jNiq/MZhmD4KHf7YxsyO6m62TX8DzyT+Q9WRNnXQvQTUEF5kP814sH3k8j4BJLSP4fM8ysi0ME4PZkp3e/UuhVs18eEXU85nFTZNJk8Rs7uhz1NcZPnP09dIeu3IPDoFjyqPNfTUR2O66MrnYK9p31tp7i8mMmGI8Mwmjqee86YTOmY5zobChP9xV6bkK7KL7xmhbyvfPD42g9E+WPkhrpo489cVa2ic13isWsrPbgFvfF2/pskaIiC8i+DokA+lf8XpXVYVNEf6WWvjiZLmtDIHC6hsKFm2yCS40bCp321DsaY6IoUevdiGN85FPNcThSrCSxeALnf+uACdb83Safos2RaSc30Ki3gHrtSQSk02CGKzd6/QSWybJ9De4qtcBCH+GYNeojZtzkPBMZIJrW6ChyiR21pzSp8nsocwLPqDH/WHxfFXK6+6zuyGd1IRbAZKvsFQQNAF+gld3I2QaKGIoY8JL+m0DbIVR1fqaBGbWw9RTjnAMbGZiYUqrYft2Dk1vh02SPX7nlGdZ4C1NKd05DbmCM0Gvlhy8aNjXaWcRB7pjQf4BqoUEq0Q+W5xd370CmK+ZGDj91l+aiQMX6FmPYcvVVROSX1+fXGSUt4uDbh3MjSLA9Von5A4KRZ5Xcv9QSyF5lpSW07pQ5Ty7VNgALVBGSVGY6DScy/YIMwqYptimlXpT+YQHjEPL6QTEx80mZZmR2S+2V+OvOVCv8skm1pGEYlE4CJMNYF63KEcyAtrXYIFScAPJ+OZyxU/nwY7LHbGGaUWQL9jRT9g9YuJ7fJX3QAYRSMlyEXk1hsspRkVwSmUye8EXY1qrfp0Q1OwNo2OvK4s2uOO+YjU0dXwLvys9v6/q6VhZJFwQrmenNM3TsZ/Glrw2Te5fI0SZEgODDb4Cz04rNSB/qyOAayZKmyXHTOs6nSV87FtHWVpNC6IbFhPxBO5mF0AaCO2LlLxYhcvFpmTVzziyZvn1itjezuh7T0RRXzPOcPR27yPJ3994Ku+XOrb0/OtUzZYtFYS2t/xlO13bTIK346DGkGuMq0gxs0v8Cb9U9QcKb0sBa3NLHE/2ExejGBfMOlYMVgRhuDZgHl5tJF/Grrv9KNdoXMnnuAR2oWYRrpZK49/alpfV5pz3KzbBR/oljiyFn/wo2XidLZlqYGKMWUCy4iDw5UsV1oegeCBKmzymGkP3VqQEPbDBP9n2gcVir/7h2zUKXygurfiW4zNdku0p3BuDv0QTjUT31/qLko8ZMg9XOip1Gm+iZHiblIMK/r67II4D+4FZibxUlo3qnuLstne4IizIrGkDF+h6y1R/eqrw40RGAngcDQ0ysLrsGPYVVYl0tAMl5Y6V7lOiPBbyb+wnZulX6PFRfP7IW5oWtFI32sJHfo7LvAFWQTpjwQ5zq54LaFf7XKpeQrSD/fdxMeEzvx3u1UCLi5EyQMFeKP0EwQYJzwUcUSYdHSe0PH+2+moVXzmjG5CbcTxCOvJA72EUNm4pb4X8zJaB8KBIzAg511nDWD8HahlYPVk3VJ7HGDbS0R1xyqnEuf0SSNdRV8bzN0rBlg0ydCdfR4iy3FoUd4oeAWZjxpRvOXSO+jnhZtuxoHd0PvozahP63/uUbFV3KBIj1phaC5pPF9SleqkG/qyEp5VD3htwUa/wgnHksWcGzj+fIv6coZdhPndqZBoAGjuUm5w6x9g9HrevRVsKThqlrCoY9iwj22q3iTwzZkR9z2767F6q0VftmMGsAvEE7tLd9jd/lq6wiPO9DKQlaVRMWQQ3DgAIRJHv4sd9maLODS1F7BkGDxErrRtrjQicp7F44sX19r5Pr5e9ohMiNd2bbX5qTN+RmxiobZU21Fy/LYTKzENQ8tZIjNOPpE8bJYz4vhspkOPC05omBUb3t0dkWVOfEkfBrDqK9ap45tKtrncX5ijVZqCUUY2fUIQ6s+SNdFtKk0H9rubLJuh6/bVxO9sO0IQl594yKMp7Vlk4o/nyFSsyHSJSOCSrR+5schRiZAbELO7zAOV0qRdYa5Vf6qcjWPtatkbGzy+tQCNiMfW7E1ZVAfpOISRr3CBXjWnYv/Jq6l4JOnUE2uqEgQdUfNGYJ9M5Mq+hT0ufq7a+yXIzzcItjlgr6Fz4Kt9aNh2L8Eqz1cO4WRYjBjbSCjDufrVYlmzG7NS8ftg8Sy9toJmBwViPw5s4zKaoRt5/CXWKwqP9wA6GSwACJHv86qV8FrilLd72PNJb1KYUcWug9h/EqdeBor2Kr87WgLkwQL4k29wnWgmy5Ggt0wPH+8ko3Rv5cAzkl4wTw06zTF/mFME9mKNfvHZZfR7qtFu35XxLBGrDhSUxKq03epn+iTZBldDGsBVCQuCDSpfPiFy+KwUHUIOItPFh82x142B8zjSk3Wz7TK2cCPfUaxD33qAqryDaRR3caTyddKv+il7ORrzV/urmItln2Q8Tzvq9J5eX9qvKHvqOYELkaZd4fZOyPgTt3qmMx4aR/EAEM/xTvBoJY8XV28qtqMm5F9nEuQZFQVF0hjmADKcEUD4ryhjwviRo4aG/hArlPi4Fbyh86NklgEQlWLSdJ7pDsjGYLg5e5hHb1RrD2VtXDQjmctecD2u0cQKa8I6v+2n+FY7KvDf6iITsh2/1z1QUkh1fRuijYUnRT1OkW71amxb/D/lAb+kVo4rzEDkuJ/Cp05ADEyGw7qv8rxhUwV+WoXbGoFbQw0Q38K44RWMRMbYAGrL7N11bpFmSpPRauHGHgUu4U+yFqcZLCwjEE1/2nu2dhZoobnJb5eh4T7T4/DN1Umyxa41XCRA0Cyqf9jkprCzb5V2aVLajrfPBX61D9vn9YkuGUmMOy74SrsCbvZqtfOaSS3skkzT5leQWl5y3AOyCEk23ZfieiI4/hlTGVR
Variant 2
DifficultyLevel
451
Question
Eight of the tallest mountains in the United States are listed in the table below:
| Name of Mountain |
Height (m) |
Location |
| Denali |
6190 |
Alaska |
| Mount Bona |
5044 |
Alaska |
| Mount Massive |
4398 |
Colorado |
| Castle Peak |
4352 |
Colorado |
| Mount Evans |
4350 |
Colorado |
| Mount Gabb |
4190 |
California |
| Kings Peak |
4125 |
Utah |
| Wheeler Peak |
4013 |
New Mexico |
How much taller than Utah's tallest mountain is Colorado's tallest mountain?
Worked Solution
Mount Massive – Kings Peak
|
| = 4398 − 4125 |
| = 273 metres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Eight of the tallest mountains in the United States are listed in the table below:
>>| Name of Mountain | Height (m) | Location |
|:-:|:-:|:-:|
| Denali | 6190| Alaska|
| Mount Bona | 5044| Alaska|
| Mount Massive | 4398| Colorado|
| Castle Peak | 4352| Colorado|
| Mount Evans | 4350| Colorado|
| Mount Gabb | 4190| California|
| Kings Peak| 4125| Utah|
| Wheeler Peak | 4013| New Mexico|
How much taller than Utah's tallest mountain is Colorado's tallest mountain? |
| workedSolution |
sm_nogap Mount Massive $–$ Kings Peak
>>| |
| ----------------------- |
|= 4398 $-$ 4125|
|= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers