Number, NAP_70027
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
Variant 0
DifficultyLevel
400
Question
Only one of the following number sentences is equal to 4.
Which number sentence is it?
Worked Solution
|
|
| (3×3+3)÷3 |
= (9+3)÷3 |
|
= 12÷3 (order of operations) |
|
= 4 |
∴ The correct number sentence is (3×3+3)÷3.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
Only one of the following number sentences is equal to 4.
Which number sentence is it? |
| workedSolution |
|||
|-|-|
|$(3 \times 3 + 3) \div 3$|= $(9 + 3) \div 3$|
||= $12 \div 3$ (order of operations)|
||= 4|
$\therefore$ The correct number sentence is {{{correctAnswer}}}.
|
| correctAnswer | $(3 \times 3 + 3) \div 3$ |
Answers
| Is Correct? | Answer |
| ✓ | (3×3+3)÷3 |
| x | (3×3−3)÷3 |
| x | 3×3+3÷3 |
| x | 3×3−3÷3 |
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
Variant 1
DifficultyLevel
402
Question
Only one of the following number sentences is equal to 5.
Which number sentence is it?
Worked Solution
|
|
| (4×4+4)÷4 |
= (16+4)÷4 |
|
= 20÷4 (order of operations) |
|
= 5 |
∴ The correct number sentence is (4×4+4)÷4.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
Only one of the following number sentences is equal to 5.
Which number sentence is it? |
| workedSolution |
|||
|-|-|
|{{{correctAnswer}}}|= $(16 + 4) \div 4$|
||= $20 \div 4$ (order of operations)|
||= 5|
$\therefore$ The correct number sentence is {{{correctAnswer}}}.
|
| correctAnswer | $(4 \times 4 + 4) \div 4$ |
Answers
| Is Correct? | Answer |
| x | (4×4−4)÷4 |
| ✓ | (4×4+4)÷4 |
| x | 4×4−4÷4 |
| x | 4×4+4÷4 |
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
Variant 2
DifficultyLevel
404
Question
Only one of the following number sentences is equal to 3.
Which number sentence is it?
Worked Solution
|
|
| (4×4−4)÷4 |
= (16−4)÷4 |
|
= 12÷4 (order of operations) |
|
= 3 |
∴ The correct number sentence is (4×4−4)÷4.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
Only one of the following number sentences is equal to 3.
Which number sentence is it? |
| workedSolution |
|||
|-|-|
|{{{correctAnswer}}}|= $(16 - 4) \div 4$|
||= $12 \div 4$ (order of operations)|
||= 3|
$\therefore$ The correct number sentence is {{{correctAnswer}}}.
|
| correctAnswer | $(4 \times 4 - 4) \div 4$ |
Answers
| Is Correct? | Answer |
| x | (4×4+4)÷4 |
| x | 4×4+4÷4 |
| ✓ | (4×4−4)÷4 |
| x | 4×4−4÷4 |
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
Variant 3
DifficultyLevel
406
Question
Only one of the following number sentences is equal to 2.
Which number sentence is it?
Worked Solution
|
|
| (3×3−3)÷3 |
= (9−3)÷3 |
|
= 6÷3 (order of operations) |
|
= 2 |
∴ The correct number sentence is (3×3−3)÷3.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
Only one of the following number sentences is equal to 2.
Which number sentence is it? |
| workedSolution |
|||
|-|-|
|{{{correctAnswer}}}|= $(9 - 3) \div 3$|
||= $6 \div 3$ (order of operations)|
||= 2|
$\therefore$ The correct number sentence is {{{correctAnswer}}}.
|
| correctAnswer | $(3 \times 3 - 3) \div 3$ |
Answers
| Is Correct? | Answer |
| x | 3×3+3÷3 |
| x | (3×3+3)÷3 |
| x | 3×3−3÷3 |
| ✓ | (3×3−3)÷3 |
U2FsdGVkX19aaln+7F17umxlOpbsU0+4gZ/HQNZkmUILplA5/Bsu59nvj1Tno4+QmlK1ahtZTR7Ao69Yv0apkYG8D3oTdAq7PHOrBY2svdbThMSr2oY0l4oVJ+SVszORSP58tcOOTk0uzgIi+mbPkqcrmXYSh9wQGSimS3flIYgADuUxrKIkbqz/kG4v8De+z0zzVM4iLatr2bobfD9xRXF+CRN7Pz7s/kxklJfwR0BzKaQzX19UMAExjdODoZADK8tUg/9vlFi63sJ4Puron/3SBJy/S8qe0W7ZKNDJ5o5m8jBy9+OHB1t6oolHSOHKYIuyC8k1+j3kndGBKn+LTzIv+TCia9wk+oCjL0Mktu/KCp4sxxGadQtq2EXuZ2pwLBctQc7zM6VHytOvkH6YRMVDgpsL49jv9dGTiF9rTH1Fs1GOACgcQsineFyXdcw/qYsnQcGI9EHyjt/s3eXszV0gANbaw/JYCXGo39Wh8SDv8X959IYaYb+ftJdTUdi2/ZkbEu8qKi1MSbiH1UOZsryBnHCFqIEIMp7A+9v219W6lvDFfYaC4RqMqCHF/WIOJ2YW+UEKpMDHdyYPvSv/D4ocWCx3F+6Nl5L13FXnW6JoaJEB3OBgJvs1xUQX5EpMkn7CjZlI7pI0h6Nuvh0rFbN+il6hK3DIgq0kBODAAGpSMqwsvWYi1DhiRCSrtP3bKtVHhw8EJi5HkmkTgFvQgXjb6kZ8D6mpt0SWXqoOq6J2lKOXH4SHo/3+jCxqfE08ZKVVcyO0Z/d7nhTHoYfTgqFo/w4+s45TQE+Yg91Z52GArjUEf31Sp/zpai01rS9+KDRj2DGLmiuztX3TmvaGG3yG4ori+Nf6iEc+1OUBezSa308jlFKP/OD9BuM+62CkJDs495YvZyeAnKzO5fVWHOXs2sQjLD4kOW9hJdMyuTyDP3YfYGiCxc1I3P93rjgHbJ9oU9b9pphg0lrVY1kzbqOsfyXdSz6Dsbhcri+Nz6WOJ25Wvu31y1UFDU4tUIraKtdHkw1U02YnplqTV4FWdAtDVvf0qtTNsIQd+xYFanPZD/YNhZf9RgCfqzFkfHReluzv3q2rlu4ogYM0wD3VTxGbLBY1QZgMOhUa3tUUKhnjwGg/c+MFiwmJT+pHsUcG02bsEoIn862ZMATRGVj5EJlIAaH+ylUH86mNdJz6nigGtztqVC80DpQ+zjEuSPenCPvT7eKGT5xsoPe7XnkckA9hfgpJoeF4miMmnvRJ/MwpyEXsaLfHJqiYFnkW76UorphptbfOUheQ42kCjT9YPxHR9DBURVJddEJ1jN5wY+5ks1QXlGuEJab2sVVnlKddqJhpH6jedzQUm1n/aVL3MIX5Bc5v603zx7gh9XJn5j6ziUbj7aWEZuvNLkDPegJqRl2AoV6Q9VRlA1SEH0scrDENdyVfajmsUFxxVjzBKIdWatgAayR0rEDHESio6y3Q3Quol2SgqNtjQKpcIvzqTFhIIV0vwoNBZDSAx890tX7RmCI+YiC0yp0LbQPURk9+YfjM36pxQ0catTx2e/JkH/r/dJ0kvS42sQeEKdScas5jnTswwLZKpyXPz3mEbmn3kvps08fpzQn7GhmT7+IN1WyzIGJROQvbF/bagC28k1i8SpWjhDi58LCbdMIa77j+mopUNhZxFgXjeRBuNMHqn7iXMb16jPCCP/Kex0eukyNvABnsBz42Qr/xCHywwbKxL1DmtzC4z5QWWjNZWPyhZKinW7ApH39RVxs/Ru4bnksXOVbPKhskiKIXq9gjZwOKWPmVE2sXO63TZjjoMlDizsoCqGqvfPFcCEu6aXsHnkwkeDF8YdGKzdCrnPz8T0ytr1w2fPuaaaMCF6jLlhjITXmsr3MWocFYiF8/+Y++WMoOkyyOJ/xpfZDRryW4feRrknNNWI3uNYXG8dw9QrpLkbQM4DM8bhEqKdBLIIIWGBn4uYaaoSsgcawj+AZoJH43eWVCA9WiFdBI4bzif1RU+aqtMIiorMOeeVOuGpTOoB6Wt/bDkBC9lwvkp3mQDt0AsoTUM4SVGvFwqL4j24SiLgoxKRjYNs9/vJ0sB9S9N9KMMgOHEP1YHQ2tNsiP+OjBgdEeuh1Qxv1+6S83a2CQGmRHUVOIk80zq0V+FjQ/w6Z5yVj1wMO+5uUxx5GlkmtIQPi+9V8HSLjA7Gk5MDQgRXcXyQnfy0SqgL1c2kHP2hSrzqHYlriqxZMEn6UuYVqfoRtKGk2Prp3ASPKDZAQeO2NeLgfFHR9Xv+kG/bSNhROMBBQSWssWMN4FSPV6SfzbXJ7XLR086a3rHRzLBKl6qT1aw7OyiwLJN1FpybJZyqN0LcoZbtGnHtTExootAphKFt9CNegfl48zC7rNCuujv5jb1OCxdIkDcHeaFe19VUKUuZ+jkckVI+yVxZRQpnfTTGnxHwwPeWIg+B3iWvVuEvLxy/2pspS/Abn2lJgyWxvmHEzNd1CGNv4wlTvCuY7oA7gAYdbPyVYjPzqs/rlqXG806Qb2PCkmSlaffTXhkNnouGUHXUHU7K31yY49ozvUby720INdc+2oNUII4/rx+/REDFLqMZxlqYARk7JxzLKkfg8hlZbd9u6GQmwqETw5/L2ma7p0ddLQKrYvHsuREJyig6hLCqgWNfhXdgEdYossnlUw5766lAFX3WevuLB67Z8wO/MVFC2imfObDuWYF5zwYgY34ntRcNxwKytxMIUAkRSfJzXddxqOSpq+Y44Wgzx6NZPmCuyHWhbDeu+mbbKZGQfYtP7ygjHrlewqI6Nj4QPVWulD/u6ramx2VKp7DRu2/11kxrqN54qrjBpeLdE+d2hNUXS6AyKcZBUQaTcQinN7irw7uTguDYhXkLBVjofOd3V+tRg/J69wiHJK/K9qqH/1jod7WN6YWRCQ2YsAmrwKl3YpmwohB5VtYtI5Au5/4z81hPv+PF7LSbJ4fndY9XsIL8Cab1ddq8sD+X9oGJTtfnvjt0Z4hNdyFlOu30yCwq2Ob/LP1kk8Fs6zNVKAQaJxcUPGrmupcxFY29WDeuzBHb/f4UsfLUt4M+zbMWdyWWdSqSYDdIQDj9jQQENX74X/xlmrq2tUIe8eEh0Jzov4+4tIgTrhwXZPuyys5cyh6t0bDK/yedbh5dseW3hCzGIKCR3HOeLjlzos4DjfNIq9fI3JwocaTvlFwG+UWnKhv8WsSabla75i+5x5m/cDuthZGRygviqDWTQyrdogx3PK5Xt7ZAbROPLFDTURrW0K6m17oGb+MRIAf7o6xH7MPzWO2o3VqxtctQqQnOKk+A6tFQCeNMjpAalwYpunWBlVBGS5htQhe0Nzlv1stuNfI+Cm5FYKS8OGgXb7S43UjkLG/58kD9u28wUZlU+WHH3bNv7me3+NQbJuuuh3QlTObbFGS+Uq+5225zsstQvucm6bjYNKGVtiUna6QieNeSywWWDcOCzIIzZoqizZNtO/StEzsWnsRo3VNXrNoSTyEJkz1fAF37QUhYjaefm3vfZ60SRjSbPPlO1/30e5hjNnzF8Eg9G7FUa0NA3syXUSKYOHwH5RnAsaMc7zU16imKuouuy8JQiNWgQepHPVkGo+sn1cqqyHN0OBHBpmzN2PrIBF9BjEV9qbL2WXHV6Ygt7TJ8cALFzUQk2bBoHAMMyIh513YOydDQ9UB9g3FMfcERoIouINLuD0HPhtvBRlGLbHjhsmGy5u6rlpMfjFWSB9KNm6Z7mG5T7OhGuY6oqPVnJpxQZsaNuCg9zqldtkS77vBeGw+SRxB8W3iyqy5ZuJceA8fTKJC96IvRBP7aMCCBkGJc5jzhub3b8II/9MpFyJOIhGfr2Lx7EJck5bXSYnV/bYRlHYUgDwpxO6TwX+14gTa0fi03+WtvFDkRqScbAMhf8DYYa1yDtiAVO5kS743HyF+gR/4B5DlWxDec4NcDjsbxDju0cAeptRWnN/kJKHuePvpxTc33D9QRJ9V4Mlf6BgyvpFfNtrYdWYHNGSLGZla++0KFBcnUns5KYuQGBSqtlw6tTbSbi3Ss3eg70FCUkr+9IobOaOnV8C41dvqBTIEpOYL1rRMKF9xj4RFH03orI1+qtIQzcumYGnLTr/frgsAnB6og34wvN0iFnYdowrPVjPibK8o7FCrwHsHUXOSHZK7v8+67oUHaj9utQbJhNv9bnZd5T9EvgkQqvqEDPFq7jyJlo0/A8suukFm/omxOAkApvsgpDH/RqoRxCi2An5wRndXOFhkdFeNijhQXIQZQZzghE7SHfEjNsRlpppEo+MvCuJ90jL3AY38DP8NqHz3JQPR/gBa41zx7GSpl5edmgc+JsLAWFjpxzN7Fz9Aoli3OoDZZQfqkMuwkU7lxxJ2u1PwXK+iWIAI6RmAmYxvh/mY0zJV/uHDb9DSXg4ArFyIxNnfyCAW7Dj+jvqD9G4qKmkyjQ0WPccHTKcLREpOcUtCtSROra0i3KxsqhTEqL6CyjOWQ4Ga1kzBvmacN/23M/hJBDDos+3vhFLtT4Ursl5FJaADGQpHLtT1q3zgDKimsIJzvMRj73Ia0Ap79DIYTRamzlIWNnpOdknA/ntkiVUpAgngI9LM/YEO2fxMZAGlBKeJqtfQSDLeXVxR1zwLev2CdWDVhHZieqzsmdv5dePr1BUjoCbvRn5WYUSCgJCD8HsEQRi2CDVUGlrcoBvhhycVDnkqZvGIp7n3BcxWB5/QnRxfTQrL1PVUfubp/6XLyKaWF4vLFvwcbitHC8U4Xq509MT+L7Z2Za+an5AAcU0xXoeaQC1WkaeVz/39EuhMQGJLsO8RuzYXslGqA1l+xFpchRGvRl7oOYLps3Ni5sADrlLnQYQUkD5RzSTq1g87m478CH7I9wsXS4oHeoNppuYJK01nljzkoHrj6Z1E8YHokE1QJOYCdQ92gMg1bSGegfTaBdoBMTkLF2K2XKRLzQzWc16Lniz1iquvYofCyf9DhVWS5QlpeNaCPdQwewGNwWU+e+gUIJTv2pnoKmiItJufidoydxm4DCraIqre/Pk3u5PyoLKVLslU3sX2GIMl3111Mycp0ezdbqdIY/hE8YZDm4iqreBMvwgCqxETEIselPQ8PIjST97jrORdWWN+G/3m5F+kAta/tVwAObEPI9v4ARXV08HtGQ8DUACxNZysCCGSK2aGX5nXjxMQsSQnzx4+gk3B2M264X1p22mLhdNz0E0zO8FuRYnm+EGSKn7iP+JqvgbbUVv2y37G8eWozlx0FBDqrxRg+kqarG4MQR4LC73Wu/SahDrx1jSudodBlfG7V0fihc0mDmlKit0ZSfnBIXRODhPEg5bhYHT1EZNwNDvL7ZEmnJHow7QUM+gSVQi6DAauZMN44l8oPd/vxCorqWFZWAckSMZ5lHbTPpy6FEmkyTD410122JqA+w6ICIPHrbiQctI36LaDVgkJg34xAXUDU1bFfAdKvkepLaEJzbgzFBnVmBjmukG5j5ZkITekzVz8wRm6JYa4vAND6lVzlMU5llHxRYoaoDvemZCrUmF00aYqBzy5BS8DehD3CTgmpF+tqeKsrlErpZ57t3ejoZU4W/OaH69tTDbkn15e2K707+Bq5Hp/2MqL/YNc5xmunMCB9YO8MUo2p7GhYqvgD/vKnJLHEb8Nb+zdk9tpSz+2yxsNTt4pb6a9EO0vc8tCikIu2KGEA2E1fR5YYIgOBc8DM2TiPp9gIgmWOfygZCqg5E7LV25OrGsQl2b2PNEiGhodEyS/aJzi8IQAjeXyLJDbvQouuEZlK6LnSpAZNcm8AcuzJ8/BFX1chLSCiNMoSSBGWfd2mWJfopmKJNYshiqteymHX3jv+LHYAdF24Et0mPPw//rSedZxYHQYkrOGx5v9ktiucFtx+OjkekfAM0ytpwJnrgbXZW3zt2KQ3+m8PlhiXFo/WRxg+cC/GTG+lQgdxSB5gg9w8NbKHZJBv3c3QuyJqXPzs5bzpoyVb3mRBhzddELas6/smm6g039LKlpDtaF07AGHiitosrqcMu7xESXdOzB/DBZG2Opo5fvMog+mAjM+byT0FT/XrhyRKd5Hpv/fJ7MNe555m1ckMgOkJNn8o7XUH1jTlR+p+5a/xvIolYDbQJfy9t5vcbuYEGlKsxZAt7xpit1Se9RpUAef35y02xbMjTn50avBH1VqNEfap0Xym/JopE3fu+xdKwBlj9GMKD0x+vSGMyaAhKHWkISTVMpP9LUDkJ4z0BAzF74dpbPPYuClT3KyhmoOIi8xavMJW8aoXOWSdH5mqSvYdOZ01l6y1CmBDB5d4PYCMS2QPOTB+xbOyBS8wsBZdtx8qVhKK6yKzkxXQbocyFPLUQTtpp4C0CWKpAt1hW3UrvYBXNSSPOntswP1f2XhA8IHZFBnCeFI5Vwkt7lTlagLWgMKwo6SIFNJtC/+TQc2Koc9lcYYvTlNQ7dHtY8uGlB2H7HZJMpoLyuEpDUjj50c0iPPtjKmvhDHDEooNfjMaCwME1+ljkVfz8k19zXTjA22Ub41Elwtw09djTdCoxS766nxEOM+1jMq3BIdo/0Rd2nqNlJhLB9ReXbqSd4PDngxF/p8iVskvaVw607lbVpxxP+U+r127KjK70chZbiWJgwUnVezxQ2w7aw8cxNLShHXeqNR1nINQyy71dDGbQ+d/K+3wZQN0E6p08TDuFCv6fj+lPiYBQNZqlgU3GjsiYpRHMhu8Mlsyl609tUPngaUcEC0X3BWRE8Q/rDBS0TZhF21Pdy6yyIiBzmxxFzrrUQVlR+21Fn2WYkfHHZ0ZoIXnJQPTBg4UaPKSFXLEfS0mjVwpjPhINLruvP/UpZjtOVFEFuL9HwVz2OtxyyxvjUtMmHzl5F6KEjejDyEM2gDg81ET+ZwDEaI56zt8wZNsQgwBKzd6/Z7LkNir9ynay5XYN9eBxKffDqDKfep+II/gRqtT4+trSCiN/sZVhREs6n5HzxsruFMrfC/QOrLX55H5QbWcd2QpjUC2+HtugrlESWuMzwZZSib9qwyCSld5gG7lmfhh0o/yArafgGOLXtgPwvX49v6lb4CI6QFW/sfRDFqvR47n/eSArfCcSJYvv6GwU7aABVU87zhG+q/yKD6gX5GFVthM4aXXUTfoocjVMOy8dFYdVYA0tGYgq09G1xBNFAjy21aC6RXq9RWYEQy5HgGMyI8ln4n4LVt54NVAAmophAxNmJgo+6NWN0lmW+fAkKxgwYbPY579+xdcsxGyvZ+rEZzlPe7HaFr9gpFV3y8qPqsCKVZb0IttwaUkCU7MUjYysAM111mbN+Sk40cUFrNgc2GCuQinM46eP1O3HyJsSd8YMt1CfGUKIR29hbNYn+s6BsehY3Rrb7g3iv95ZjmjPRL2wTlw2VLsAXk68cOqzyejYXy7+hv2g+NBqUFyfuBoOPDe6eJ4ABhdNSjiUn1Gwvvag6memJyqgPnelRYgREQYmMM7UfUx+tDdhB+oAlWZ6mbzAxVIAJVPJm8FJkPkkUjs61Q51sepUrzKf3/v7cA7PmgNyTgswr6DRDPIcTMUEYOWvO8G0gIuO1aFvhpl4meZs1DNp5D1BEh1J7BJ7xMLFeSeIxCMArkhySYm3MopR+THoWQcv0hvutHKtSDJH11JYeOC8XCuWgUmvyxBTg6MUpk/rnMuAwZMPynRD8PEr5O2ZrTWillZLypx739vz+SqQKMcPoc2yNrLC+dldr+JnPhQ+kixKVn33fpSzKa3gs8iYQQ88A5882XvlAkEJEvV9cUCGyws6JB8EjYRnNPILLlYaVLwcbCaRLTukX2DP+Uym5Bh8IVsRCB/kOia4Lnd107xD7EOeagV+k6Xx04PNUBF6ukgQcDVZBpUVpVXZ93y/OU1fmdoVjLLjBlrvGfJuackDFdYWHOTtnvsNzbyqbUkRU0y+Le4ssKYnAfhqPY5oObK0FOf6BRv2p84ed+a/dESjc/h4yoriyS2G7wnYKtJoXROPy4w++P5SsoeBEIX5cYdr9LDiDdFeZxhrMbIGqJxTdeNt4ha55dq4xnerpzAdQ/+cDfuePv+4W+KI5RVIAuB+wLxp22y4GTxNbc6ODuIhFx5TNcznpx8EWKZWcfO0Iy9aXmf85geGwEpcA5dRlUelK6rW0ZZU4/zBI7nLXDqVo/ilw6lHyLU1pNTvHY7T8g95LD+bvgcbUFFc+jxhURudEETenvxCXpYCrmU625psfcfQ5i/s3AoWpLRZjOsh9ICvBI2sBmzKOA0+Pb4dCV5L8Ni1ZPpZNJ886lhkOGPhvx5zS4uMZfbjJf4BKCfVXsFUIidXzCXotE2pn4yGwdcV42gtsns+eZnIuM3ZtieJNdBhiVn3MklTi9ru3Y14iscpGUI2jowHynSXifeuZoRXYJ5pboxsgN2JcmxnyE6iCpi2Pd9QCire3IEu0ZHz10nkqDOOyap3tqgz84hDwdUTpNeWNuysZy2q9aD1XLBOsFCzMJMJzEvgUbmmSmm+so363QkLWkb4/LdomqHX9RfqJSm9osGt/Xbob0gUjTod8BfERySkzj2HPv+gK3FFANnfgdkAm8IqWYmBVgvcYhOXddDGWaOaJfdVS2gAbsTgZjMewE7jm9WMXsnXVxo7QGkWQEuirE2aX0HCnK3MeBkLDlYHzodmo/lldrUW2LAlovlK4jtPbXoY2Jyas7i6BvA6Akc19Uj5Jsxf16tNWH8xvpTyRGOXXELmcLuWyx4nWyKRaDwOyUQEepHx/5HSJ5QU44n1VaMVA6cGea2drcyIAPM68c2bFYYZBjgNEa4MjpzKDo9uFXbRIjKw0ZdqQ5kGz1INE5MxH2IUsp8KxWfCM3a051fssRqGNSp8Xdn2H9aXN9rp/o07gbBKXUuO/UATkNsuXliX0V51aFbQjqRkikAiKJYrPn5lwSGaAu4uNL5WpfvAbBUvrgKGF/a25j/6CwwpXrLUL3VPeexpnhAiNIeLjTr3jo41e+5vPBQ1Nm9CcrfotVlGy+mVDf2A5uXIEebG3I24JliIC8lDTbw8inXyBoi1clct8q07j7iQzjo5nmwWpG06s4yfFsDiw464LWpHHaewnG4y6B3KL70I+Az43Nsep0wijp8XEycL83sNylBsYXkoh3ka2FiIrFHVXQJv3G0M50nXGpx92lW1dNoUF2EGfOCpavMzrAlYTtTalD1RIFGfUekWxwC771atdSNaymw4/8QQupyO3GNpB9TF39k2Q9F4pYhaZ5czprZOwe9rWMwGU2ELULmvbi5EHeH1soNK+wVbc1Sa1akDP0ZFGcWMvqKyP2PKXI+ulo/RghQWsQGU2NY4bdMJ/nz3T9xgxd2K+dRv/dKED2T+Yu0FahObr+g62WozfTP0ogepGZL35n9n0ndHTfMfv8i1a8DO9GWxI5gzBmw28w14M/Rs3eWnXkkFPKT9FZJj19ODYd1S+6eUIkhWbi9+aJ+9IeswGNBQuSW5JqrVNPUvzWCKz3qyUITL99ikqU8QNTvnhuWpL7WjJi4Yux6uPg7U4mLtD/9WqMGjRq/c+whids3Yy69cK50M4ZCzO0fzTzoQFCvfmjdO1mFgrabgCEY4y3DrHdTuBNHmGLJCfsw4WALdi+qmtZ5o8VbixO5yMGzqCWDs2qQRcGqUNvYP7ekNR6PXYvSb2B2L5QWUcE9kRbU9Vp9gRE3gjzrY4+EncWP/7lCnbdDe6HexULR2CPGzL/5ynVBQlRM+IyrkkAx4iZbSn6adlh9NgN+NVUimENP8hszWavqa6usvACgj9sYJn4HNY3GvMM+9ELhCEEDy3Y0Jr3IbKhhuT7LkZgX+GSQmP1lKYCUBitrnC4rLBX5XmussVt7wrK2e+W6lv/4PF+C1sS0gjkfgOBfNDh6zCCA4QVazYyAGZW2t1Tin8EXXfuEisRx6DhWCgZgD16fQjvfh05z0X9rPTaBUA9eg1zwVuP4I8VJ72oxVERvw8BQ9G7tzji0P3H1MFw88pi5DJdh2GeAQ+Omvsp+lA47sDu9wR0xGI93i8pzVoltOX+UhDKkXuqBKx3oAOgzGNskauNtw/Kzo64rOL8hPfGqPf+YYYIMU/uzhnZdc7y6PdSUyotzlr9ugl7aY3SynzIJqtcGJcuNBHgre8ObTYKMIUEiy7wdrM5uGwEnBlq1zOD1d57b24ul826WYo4vCAviy5q8ks2FCvWzBBtFw/SMLMe0pxR4Z+xG4xU5e3957HHTr9XsKQwHeroqLtKhJ2JuQ0vPpTrHXa58mDxM+jqzi2LkzHoHGnvpnCs8znuvxx0hBwiVTXSMJvWL4nLQ7sZ+MDUtrX4V7wWGVjCeV5NgKcg8+DJdsttVNydgiPIj8rOoF+h6ZKxb3Tctb3mClR4Vk/oIW4zZP8qsAohmCKy19CI0usD8vgm+xdFLu/CK8Xwhok7V7hMrUqAygVSE3oJhd6DqMUMbRNvbv+fwsbJ+lC7cDn61YnFFMzqRBAN2GzQ+zk+d2GVtwKx2Yfoy+TjKegLVL3p5RMrNIemSAFOIWB+2P2TSkgadGIfqjslzwBulqD8w6AUxhuElAVQYfcSrw5Bl58gU/MrxeQxJAwGYp/KPxymiGMWTh43BUJ3RC2OYyIvqXVJtqT0foeJ15rR48yoL6OmT1MqIeSHX8aNp9KPfpajzUW+vJvlH6UEbBm5pxpIJD91OLY5haEgxamYUqQCPrKz5q4FMnaotCpI/R5uBQY1z3ArqQoxVDb/IHl8ocqf7q2haVix6yITiHSQj1Y/8R2dn4ce5gX8DnnBCCUWRmsuVUM4p6q9cIVBCFBFFpoOv+/LxJ4f0i5Adf3mYXUYE2WbpjeEEEZg60VFNXZ9YZxRJ73krV/PxyEBMqEX39RtGae+qmFnzifQBAyYGk0V9HYV5da6lQHTsR/YQbxxFm+0pGvjZNjKLAUKXaF8k39BEQGG2trbrV3w0h7b9AE+9XTWfD/s1wnybXKncE/Od5RsISsr7jH8kiYapnZHe5qv1hv36sLJrAiHOrlfr8wKP15xUHabZYkUPDRX46VSTTNK+820UfvFcc7KJUgJnUqQO45hwPqClu1U+GKl/e1fJJeYy32BBo1ZT0OC60I8mWwj4ggLy8h7VdkrQaQeXCXEFQ/0Sv3OPFcWF8klmMfTrVmJ41OmITfegE8TfPLmp+ykC1VD34bjz87NLbrWmMQUC6xvZLopNfS3oOC1yumqAMBuQZt+51ymQldxdaXCrpC/ITaOLoiW644hJkvRumdqHXP5dWR+PbYjhE40C8uP4b5393FK5rwyQY+/KAVcas7NLZnpn76uiniNjzTZ3z6AQ4bjO4VAlearGFUT8HejP+veT32jZeB1e3dXtZT/b2GA5jFPd+zfRdazASysQrTt7vcOoRZH9gFm+3OuvYL10bpJ2vo5Q2givJsu0xYpguahgm/gycQ/6iwJqtIopaH7wQXg7ZgwN7K/fYsXLvpUryRLy2oldiToMwz/zpH2zdZ43a8KnTlBo1ZWpHzu8OXklXNzDkIMfxCz2GQ4b8oVWlxTpcLRoye4Lzk4QTwf4eKHMywwaslu5UNQvpVGZf7/Vg7kVX1/6K7InMdsJVzh/BiIQ3f2vFimbmxuosIBc6ma+LF9c/P+Paujib0leNERt0MkSkf764aTh2dfInJQKvlpc1B5bKckFjPEqwDZUVvAoTJ+GF7/1+XvpRbYpNjwxV6jSjvxp1gQwyEWf/gvZPqz4PAK9neeylNKVJzS3Ow+vpk+PvvL21baKFVdcW5VH0BN7fyjjLxoihU+Eok5WcmfbgvxTNJH9Ak/eyUThOhaAfqnWlD94K4kJZu8y0uVROjdaLamBqk/E0BkS2VDFR/jlgCRlzQzDnWATA0ckwFujAxNXYJJkH0q8ue+iSu80Ps9Ml6cew7QN8Ji4WuCdjnvtobj9khmT1uXoimnw1hzjsmtBzEK2dacdzvaadywwHUvwqvTpVm3PED1IyxXdnVRxiKHpR83Az7+Jey+CA8fnxjgZmBzlhRwIwPL8BEUFYA1W+tU0vkXJ45GYl+2ewFLr8ZCoFpxVkr9uSG9SqM60QZ2i5LU5kUY3kDswkKPXKOQKW/O0ZT7T/ldeQnybyNSVeJJAPZtLY0ooHYEH1Aeip44GayFUII/51/FDjBKDuzXB2E3RRQy69AxnGiUq1prlAHfareTHTuU2iSStSK4k36N+/aghiRU/EPMnHPd3aIh+1dx29V5AfnFBFX2VK6CdO119jdX4fk1otnx0fk0bYX/Pw2uZtMONDpuiMcUXlWRgvmrksjR5LPPg0sU++rBGvN6kV8N5US5f7zW1esu2A+g1bz2hns7kUCGxY2EliTMivTuY4UbZLXCQGoMdhZI+kiKJe4tYD7wSSykBH9HbSOGyUR+0OsfzeabgWIqNvPFm6NRvAjBueFktThZtVjC1P9lUfswI8CHSS38ithkC+zUxzD22AcBcgxrZeBJkFwz2KjBNkWlx4UCVa2LuZ9tAuDqqCDTW5SaG+dUZ1kcivHQarB+eWF0oQI6cogTeC6Js3JvjzhrDZf5nHbmizgD6Bk23HRn4hEk4AQJzr91LcWYFgdT4O2XzP3XcqHxMjHRtLYi49vAiQjb9qAupdK5NsR/jqZLaJpKAZFTnO0MZwx3KDzKco6Xy+3DDx6i27whIfylGdTbc+ozkjJrE37VY0w4gbCiHwbgTKCmNcQ+McrcbIChuYD/RTN5xO66+193NHTFscFQbkC6PAK3McU7wF8fx1eEkAq9wXb8BgW8hRYdiY1/uYuf0/7EXOlH9rqtq8JRBgfzk8CVqHbMYwl9bL9UkZw0fv1Z6TDf/o01WzhqZUJNXffK78sE13q1AcwANdEwkhPNgd+d92cqyHrOeyGFxChhrIr9SCCGgWLgNabUfgRt5dXey7OIUtBV4clbT0XF++Ox65/jozlmz08HQgo86aJQDCx+ADJ3OztGh+xu/Fr57GgHRiab8jg6vlnxbnd10UqfyL84zD8fKEY8I/gUu4twyNrAjbQIjxIm4TR+29Ddjbkum04x7eeqYyyR5SfcuNSoQb3JYVfNxQuEo1jyPOdhDETzoNj9kHkP6nabrUSN5WHVfY8x04tsWzXC0FY6KidY6m8ix1Z58r+imsZ2MTBZ08t1Sl455WgDPouK3hSVTm26MC/LpDmjc7KBy27X4cDtwoxkveEiSjMthv3e9eur9H1q3gga+Myt69JiulRQpo5RIpgcWf4Iy96Lcqn6P+ksqFZxFrqMx6CP0hMVuEAhUhs0aycMqL6hT8ZkyUA4f+XxA3m2wIkaiy5thGSg//SLGtCYV8s0vJ4jbQTwBHmYaW52DKPPTvrMImXxNBVGaKkG/kXotjvvvUuthMKuHd5skb8QQnAaqqaWoKMFIihhg6s37W3v5ssVBCGJvjou0DxLpn89j2HqX6EtiCTTqXJjmgR1nWZJ/akA1RZSnU/1jlV2165dTAuDlOFwqZM2RFMTJTPck/vFWuXVtLs6wQAbl8KpMZq7kDffjknstKxYK0G37XQEFuNmfnEI+0MFneuMBqEZzE8yOJKW9596LLQ8qkR/ujWtjZkwADgdLfCEMuB5sdiAYTTBlESUBxSMkqQoZTQnkfXmkdVHf2U9kWww4DLHjYLbgWE9ybx0oy2Y2/SyGuv2UZ4dyC6OYOWKjgivBRyYNr4e0CXF7XsFIuW1Vdvnw7bLzy0yxbbdQASQDp/qsJmBNQlkU70mYU+PZShAPNRMWHuRIrjr6zo8fSWvTH+PRJTZ/rPfhWM8fhqYnuDCjFCMjSLvw+GRP08v/w/gM1zSpAlcpv4az3Xu2qAMBCiFXIcLtx73VatvxDCbA1+PR6NXjUylqk2D3beFwLyeia0URCSowq1kgLc4s4t6mwehOK2pB7dQ2qH90gl8K3wkYavhyDK436khvFJuc3ciivtIvDKQbXXsvYb1604+w/RBKyUsdABC6RgVV00esEZg9ys4Z5AlPD9RzLCmNvK+bMzyamdeFf3TixFUt7rophtM9BXptFEWtIgnV5nAOSrbdST4jvGf9gp/sLI9gq+iNKIZUURKnElLWpoCEAthlxCzpbl4hG4L/63QeUq6eg09XZmj7fccibb3fLF0TAZyg6+v2cpUR3n5zlZRuJUHMe/W+rx67NAYq5IaBAvmKdYQIKKlgvOsIqrDIMhZ1FxBGf2S5OZGjpWJGCTpUaKsDf0p2LvssEdPxAN9vleg7iuX5aYzooXqire+HQ3JyjvMRvFWD+kg+YAPK2ZuaDwVMI6lR7QGikEsKhjCj6u4fxsurolaXwucN2aImnIQHu8EFz6jfbnHA8jRPj5Pdb61HRZK3KiQoFx7W6reqVKKb4EVXFe7y2yNLqi877fxKlXUKcVevVK0DgF+JmhWaqD4lIKXhIKbZq39z+BG4el9h8xm6bwPnnLoKG4nHEdVRlZw4oB8JpIAxryvk99SkD0RFBO2WhJbR9ouIY5bWHSljM9JY16CB5T5hTsY+uwuPRTxH9NpPKAq/EVQvq/ur+NbpIQsUaqlDwybAAfeqFMo1pgLNb9yRCqImW9z+a4t8TYCVK44Xj1lWgHpl4H5Dc9XzBDgqmP7ijKABXqvGIOD70Sbip3RTQ9ZqIbGPtNt0vdmz0MIEXzTpbFyUG69siGEE7H/N/RTC5CkIhPe2xlK2q/btx3ts0aGsIMgAekZ1r0ze62ib+6PJD2gtgxUP8dkwDVveRa0Lse4tTNbulAyPZHYgfSEHZMGFBMQcNCuVVwj+Yr02YuJawWYCPCAPzY/LNuBPtEMrX/W5cojHUU8PopfzgVTuknvpcoHfVacxj+GbuPRf0n8QNmQm9FZuHeN1dnmPx9wHtJWusRBHP8SM8/VDQ4C140vORBXemO8BkzkjpbL2B87T6BxD6MHpySJU5zC2SpY+bB7RlqqlDvxGEabLB6thtPWhwZ2VYyOD0kGLQaSmvHGRLmZYhv7VFriYjZoam8CIxnZiXC5FN1TjFoRIeobXppOHwd8t0s3KlyQ/A8enZaZkhzawwlQtNbTvBRJU7iQ+DPNBK4460hwxZ+YnQSP4Y8xEkto6WDHAcj42uQytqKm9xfZfmD/AF9BPc2tyELO6OQObR4ufkaxm84Xi2CTq7K7daxTxRnnoNpXR+sast2M7XZYkIcJ5Bbt85JhjL9FEHtYr4WSeLPC0RI7TwLE7a1ZRCMEAggERR4famBhEK/Vfa+Rq+r7q5WV1nzesiOcYGZES0x0VtOfYfE+EIhbqY2qqXCzakQve1W3eGILy7ZLzph+8oS5aFgW9k+r4KZ9Bc2l+IVPm4U8PqOYrqTulCVu2IjehPURFjdP9P+vyBqzXdUYcxXtTC6ixKVwDBzbLTJxVR7cZvqPlPy74LIjbFhJzf06tOtBx4vgyUSB7/qR8d9FVdkSAECg7crpJQc74lIfqHapcxVVYbHoBnOI6lvkO+W4Yhmdh2/R/p1+onmkHj8oQ7Bejp3iWXHrcnG/bYGBoj7ViAnyKks1tHzfJc0o9IJUnUvxCB/kF+YfND6N8vDxqOGWKP9OgBeUPkuzdYTjwqJu7siLPYaFRZl94tppiLGCyb69/Fdua8itos7bOunDopTpMl9vEsl3/mNRpcVIoNEUV5vnyJG8O0L9qsYGs6BC/VSQy5En/h5hZUAX43SLxgsn/QqflHkelf6bCDE0wBwxBLmejEIvCwl4Y4/aqEKH8Q+UHtQHuEsUdvtg0iPlqduAyPS3rb5rsyD2FIU8lXFWGaxRb54W8RgT/0MXvVOmtwOFzhKUe7j2haNEvRPwGwreocn6+G+WvglN+1HEJF7b8Fvs81NBjHO+mbEwaaIKtYUA76yp2rgnTEN7s/38/t1/Wfb9tnLPMXp7t23xH4XtUwtQrdcYWWQVX2Ia8bDdOZDwnM841NS9cXQ4sqfE6kaYON2U1YCQXiNdV5peAlFROAzL3s9pjSC/YYJEfX1+jbcC3f/e5k+v2/d5aauXhizoVWP9lu0d9fYsmezrUeeIewy/NZBNeMii1iH44j21dFmC3zYaSkoAUAbi0BAsE+436uoihFAjRYx39e67ffOOclmu2pyJBLYGMpyghkNQzS1nrMOQpv8idZ0mhrM15HcVFlExrJsSRz4Xt22SJD5jD8oBjfZU3/eLPZGsz8bfcKZmK6hirGC/oCbTN7nvfGvRgnPqd0ZyeeZoBCVtiPFY/BfcHYrtlWsRL+HrcK8sZFFJG51RIGECHcVTOwK//qOuw9ypotlN6niNg5vpMJQzx8PDq3ONO3/GNXY68g+GcvD2gfNOrPnrTiTVISkDSgFehWCE33zthC9dtd6GgSRaH6ThpbC0dYyd79YcfjKLRB1x6Hhs7XiE/Q0jjVFOw7eA6PrFZgA6kuaEWq+VyGaNE9RBgNeFlgsjdlPPHc8sBxdUPQGf82awXqsv7fkr6Mz5i+YVJIYRaxYbsiPlP/Kr6lt0iIt9FWljXIgrI+CLqNHiM6zOvL4iymoCve/OjfTppxvaAEtIJ9YvaFhG697ev+kuYj0T1JYWK7JZfxBRg/AHTNKTVS4rPEU2waB3hqxeg9jnDZaohSrfnWZReXx9gdYIUUshK/Ev0bk6OryFxcj63asHfcPNEYoHKly+CLD8mYP+lYx0id4uBGyitmnsW/1Rq6CLQNHl/QJ+iPAQ+RR4BXmHwC+p0RSMuWz3rFx7TGVvh7F+gaOoklnYs2/GRid9ZsMy86i7yBXwum2+91zO/MDnSvPmJ1GI13J2fPJGIsbuLihlZdyez+0UJpTYdl9rSiiuuoXc6D2Q16P4ZcWSjnuc43O3nKjoeboleCKsVG1thM/tXxPwxqAnwWMOPOrsBHLoOKr1kYwM0B21CDNOuHCzlE8AHYRyYfq84iiwQRGqux9VfSdmhl1OUqQLjaGyy74qjYjbxxpgV/C5bRtwrn1ugsF1JJlLu1XlYBdg5ZuE5fDvy4KYs4pNH4cYbMy5DvDvDZi08n9k/IDY068M79m6e/kdk+j/nKqIBLsanvxS114SjkMVKl3oC61xWrEMzbuT8k2pvO4a4JDJEZJEQGOC5gieqW7H19UCsnIDRqHme3r7NKjKcTSV0GqGSCwhUmis//RF2eeEZkCTuQGBSWANkGbjRi2A3LlIIk/hcmLXqERaA+4Ll2xVtcBFGkQSwC1+IC8fyDkyVwZZe+ozO/m2IvbU4d5nH+alJkl
Variant 4
DifficultyLevel
408
Question
Only one of the following number sentences is equal to 4.
Which number sentence is it?
Worked Solution
|
|
| (5×5−5)÷5 |
= (25−5)÷5 |
|
= 20÷5 (order of operations) |
|
= 4 |
∴ The correct number sentence is (5×5−5)÷5.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
Only one of the following number sentences is equal to 4.
Which number sentence is it? |
| workedSolution |
|||
|-|-|
|{{{correctAnswer}}}|= $(25 - 5) \div 5$|
||= $20 \div 5$ (order of operations)|
||= 4|
$\therefore$ The correct number sentence is {{{correctAnswer}}}.
|
| correctAnswer | $(5 \times 5 - 5) \div 5$ |
Answers
| Is Correct? | Answer |
| ✓ | (5×5−5)÷5 |
| x | (5×5+5)÷5 |
| x | 5×5+5÷5 |
| x | 5×5−5÷5 |
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
Variant 5
DifficultyLevel
410
Question
Only one of the following number sentences is equal to 6.
Which number sentence is it?
Worked Solution
|
|
| (5×5+5)÷5 |
= (25+5)÷5 |
|
= 30÷5 (order of operations) |
|
= 6 |
∴ The correct number sentence is (5×5+5)÷5.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
Only one of the following number sentences is equal to 6.
Which number sentence is it? |
| workedSolution |
|||
|-|-|
|{{{correctAnswer}}}|= $(25 + 5) \div 5$|
||= $30 \div 5$ (order of operations)|
||= 6|
$\therefore$ The correct number sentence is {{{correctAnswer}}}.
|
| correctAnswer | $(5 \times 5 + 5) \div 5$ |
Answers
| Is Correct? | Answer |
| ✓ | (5×5+5)÷5 |
| x | (5×5−5)÷5 |
| x | 5×5+5÷5 |
| x | 5×5−5÷5 |