Number, NAPX-F4-NC11
U2FsdGVkX19MpzSVanCELUBr6LFqU3uqRSBz4wXrMOnN45VlqqZdNG7WbUpJykh7pVe/LaVvjzQUcdldhe9v2SBk/5ECoK4lR2FQ3kaSEFr0SH7tl78jLZGYYVsghGVPfoML6VSepbj6JNoRGrSPi1QaJmu+t/JoPALfuo9DSD4jtE21G38YfRpAcWbah41RX4njaiG1Ir91YVi/setQ9aqmyt9v4oR2T1NQQo96joLu4izLV8nSlK8Z1I0nnCR6Kpuq5cLD49BHOqfcdIE27BXc9+baJC0QYc4n5MoQUAtH9pxL4dC8mQb14/ezTyx+T3NFwdz8qe2m/PLB1+jYRcY4K2RnioDuz/j/7c8gvEPTmPOq9p3fVY27VmfnYo0XBAJEdbotZST/I7X7feXqkDkZfvu9DG/uidP8ESPt0MKyeIsqP42d8sETFdvGlm1kz8urzjqd/fxflToKY5QjzaC2ynjCpVJNb6l6W7U7mPmg+T7p7hi6u5OtseVfqLY3rRaGbZ8PeuHvCOouE0M5b7qyCV8UBbjFeHGCENy4KjT97/rLLZmufcdp3PDYJ38qDcN4wSIcaVNj6jGWwpQDyxyGq2Glp4Qs3rBfs3/WnvclTKquHE2vhYT+40UKCX1f2DwyZluKjUai7jMu7KNhOLKXNtzFHIamGJTgC+jWCyy83s+VNwWRrB9a+SvQVDLQIF1kz3BF0Hl01eh4FyQbAd/3ByihavgEghMlgnoe0mBzms02mAFLjq5HDW4R/F0u23lNMeNFQOjXwiC5XFkEm9+h7S05u2Ko4uQOq9IkToy5HBgZYb3u24q0kGquXwyFo+Xc5TUbbyb22+p4+KrWT3g57j4uiMWh/JhSwkklPP8QE3qarGRMwyHgKeruxTGB0LNnMXwC6bsVV1dby0q9MdaJvRh+MXVnbYDU+LWTUwySK9C9ffk+wtU4PjhFQEr4O4tpvQbYuFNF+sfoPJAGIHa1lSebU6sF14Z+6s7XuqDF7f/bDxYJJuLtYfdXzVVmz7eDIYDli6AV8l1FM/4b1OEupAhoxrU9tI/jZ/wAhdYubyNezGKQD3GVw+qC5sVRbFyH/DYd+aKzSDe7VCPoBTsW0Pfb4jiDGK3zBWraGc2w/lcVi/BO+EI1JU3j1xF1XiT9AvBkCMMu+334X+xpxGGIyNxukM01dMBmhdiAr5+ijEM/Fxo33oGv89gt3IRaJzCqqvc1JejkF5hzxhMp3M02K54tfRuQ8L/YBjlB6Fw82P+nfAnvIbEqMuVQ7Dh/e/4HjYvIMGUGNoZR4uODSajVChMt4P+CHf7odX3d4GorXZj0EZar5KVwdj8z3jb2sKpLkGFznO2YmV9A35qGxf2y0/BSzQeW2qiLWG4seGZRSIE6tcLtQ/5OQAnT2QWX1xZVA28iGHWxYVqpv3jqj3ejO7Y6OB3Gfa9PSUhOdE4WLusNy8eTqu13B4i3TZuxmb0jRfj0tLie2s1xfBJ+IrIc+NxVkL41iCrMu7dRwhGoBsWzL+8OX8fCaOVolgcXEYzPOjmJ2/QiSeetnsNLpIqHPbN/ew65zls5QHo1tXJvh1r0G+IdAS9L98ZJ4SL8GKiRD/F7NpfPwEYY4gwzrKjG4gGhvE5fIglUMr4eXQ3KwuT/+ZoovO/jtKlkMmd/UipoAxCFuH1z4ycnqZ6Sqsb4CwOe2HxY3MXwLZH5hSM7ZWCLh7OBw3OGNUE3XkG1QEaXrfWQkftTbAzrtC9kIfHOGo6E/UjCsGjDEyzMQ+ahKqVGRr8FR3r0NWqkUF7kuh7860DMMNjZt4ziMNxYSFy8ydwVJQ5mUAtver91b7d0l6qdtnc4W9wHq1/wXlKGvVZ3D+j2oCEVjJxUwNEkSDUtPyTL2k7wzwdJd6vlCaYcQm6JVyVO6BlqEf7FVFzYSORUWjwzgNofylnSoKdJ3boyCesi2jPQ0P2HVJrd/aQ2ol25OUJ/AhV+lHrH+e5fStrZVZaAPrSThdjdbIg+W9WNO0lg+gKGtsi517Yaoy3iaraG5fHFgghqOtWq614q6O0Bcw0byggvHgRrBnHuad3A9mdbRzlCIS2iUiyvAXelSR6aRdmzc22YbjZuHHFMRZFSSAVch5qyo4cxB6sL7ieR2jtX1MGnfW642kZz1y8Rgzysivs8rl0W156cyqKJlHWAPPkRhZZpxadHKnCQSfnUK/qGBWJbmXojA9WF4JaJevAWdRphXWmBXh0LB1Q8wnzXCFAoRal1AqeFQ+UwYiUQkCuhmEDsdfsDOjh32sZATMyXbuK+3xhoHI+2Tr34AtIGORICVcMAV/KXPSIWp25uKJ8yjFsYPYMWadkIv92CX1bNXOcJfcl/KCpt46VHWTbdF+YrPei11wqU9qGJgoIf1YM2P3TLoSKwS4YlbK9gwML24Ma4xvCckeo9Hg8v5Od68QyYy5YpvQE/fkLzg4OXnVI+XSJpMXcFNBwTNfCnSGo3J1ZixNi+5WIXqp9XXSIwbfD8/FPcqZOZJWbHY8z5YVMuMSJo+chZH71mJopTUsFPglZn6n4pH6ttbGHi1vPs0+M7QORJbJLEhvy3xt5su9zWNUyChdsEI45ZwFqNCH8WNGBRiqSMyGyvU910jQ4FKbeRaelLCq4gKsVFKIHeIGmBlcrYhVgYYXtJLwoaul8MmUETGy5MvWvFuVabZXsa19eBce1iaCjTlepzhZaCKg5onJ4qyFKJo53nPcIf7r0O/b5/criSe+L3nqYhD4hwn9jclOy1RUGouBbqcQK5WeIAo0EfGHYBv2BxEnAvPORR6SoO6wLGSLhG/MgC2dPTEP1LXXOTH+EHGp6hw7dNjS9Zx2GutYhiGJY8ulRh1Ti2E7khnhsvMSKryDD9cCvSpFkMCL2uwrqxXpF6ZNe2+mFLfb7+ijBI3bjJl5FTz6ubk+I52otS1njyhzEqu3H/CgPAQH7vVhSN+v6NTt9AN8YUN0wxlbwPKur2Ns1SYWxmkB9VEKYJRdeY3P7toCQDS9gxC0lz5WbHXs4Z/rmC3t2TndOcbwjTYwbfs9aQ03ijXIALirWXI5KyzF0TJ+Sjecl1nAxMO+F1dyTvHJYNsi/Ty5fjpPvQl8Qw0ylL/EUW2dOlxrTenaft5nD6dQDw96S6mDAMRJwZMvWqF82rAmdJrGC423aga+3vcnBglQirnyZJBAkb2+buBs+7KruJShrcLle7Vtctncfg7qRdsScMXwUoUrsKTtAMvSEdK2fPoFuxZhCRFH2qMi3PNHGb0Wwzr0p5zElXhsUstpNEEx53AN/mfywUtrUOzJPKSSWVmuyJfriLTpvXAj/VpneTfEcL6wQCFt0khCqQ6bxV++14ceVgcsmYwAnlkxm9QrSdFZ35z6OmZ3sk0+qJJE8ht9G0l/T5C3h+KUM9xchlKkh8ZVdrCBQbdwajBeQi8g0uoOK/iPWGgJ84ZuFSz6A9hQSRe6V1kbqG39yoMUxwiXXTHT8IWyaMsNCae4xunF1NTV+DAy34S7QLRp0S0ypdQnZ2iC0mctBY6oLy0kzkH2RdoeTCmYhzmCRtDi8DDlBFrc2c01Af/d1CzLiAUdaXTtxfUOGxEvmudoQWQAQxfFPLpmh6hKJLBAMY+apZmbVKzmq2AwnU8t4tyHLAAXtgVilD0U28zbUjOfazmMZF1yTaXAgfpq3fR14elDMLApumt/Ekktw5IUfNJGQ5H9uEcwimLcQiqH36y6P1LnHo27DzUwOa5pve/MegE6tDNJ1n1C4+OE9g7bmqgcdH3PvyTBqEJEuxNNuuMVE/dHK35TQKiHwmIpvdaiK90R4GR1D1W/8HOBzGIcHOMaiXs7MsX7zy9I4wDcEcFQE+KCrBdkMlzby3dteM/lOhQrMSRygFBZcZF/EKtYP2oSpwARQAQY4LYh51h/mA58UiPJNL95HdLlS39qC21zq1UoZ15GIRB6Jhhn6AhpmiuL/hff3Goah+mbk+lVqAvIhTG+saDBZ8ID5YY1DNSBByMxpmoFmebFakjjkgADPFPp5km2ddynMubSfKFsy1ePvmNfmTjKTrUpy3sr4niSINwf6PlQFlxmiVPhboftvECSMQvBReqzD6Hb1EMldXdUO946rw4tT7CfQUgqzb5DkLK7PfyFYVLqcOOcSilP8qrhysjXaxmaCiFaz6FK0V05rFcaWvbZmMnmD1Fxf7+ivg9W3Hfg2f3npyoEDAq4bNHzjjKvaLONr2WNsbX5yeMpRqsBTh8csUDVuuPxIZwRIjP/8zPjuE51YmCIiAV/aNpfR0NGBzVpAdZY+MU7bXIWMkP3++5pJeAYZb4HAcXnyp+ajEIs54bVOXJJGEOTxvtFKYcD9/VcDC2fm6lGZzqT3ZfUz2Q65dy4U4y2yY0mYyxkcOhtQ94sE9IMWfXP+GMMJiwh6RBuoP8atWK7yWuZGzaehtfn5O/1V9XebcTy2lq9w/nxoXipHh/GW5htPPbqlDbUjB3pPrCZF9HCL/q2qfBbiGbza847PdiBoU8zeTY8bOPB3yEuZmpfdh/vdwqBuZ79kMNTUzsr8Mwoy8QzWiFV7UYVE4cnE8R2lpnNF8SfnD2rTCAxLZM9DsbfAZeadUlo/CyxBiNrR5J6mLWczBABFKl9C3FVnTZGYrJVzGEfkAAGGGQPe680/MAeaJOWN09MfaekwQCzKNFLj6FoZweaauqsd4pZ4Oy6c+jCcXih33MS+BZ4+3t8rUNjzqGOPeM4A4kxizJs4gjBzpOB+7LyUM2BmWhXfzxpG9TJgC2JXxx4HM9JjBYMABivyWKSLgHNbiP1QDdf+u2sQY25y6wNatFf46uuLJxoaRxTxqXHPgjvKYOs8qqExpi4PF5Rlw1mhBMHFtGPVwn1rF6vp3Wp8cR28RFfnxwnaln3/+i0ouDggsDymzwA9jsKx3XkjcvPorZALaBZQbasLKuflG2OF+s/iOkGqDsPb3jdZ1kYkpOS45chMpeizQ4LWbF9GdcQA/sLpyCB00ai8ffcIMGln+pOr2zG+A1YFhiRjXO7amEd2Y2Ab6GcXG+pGIjBKuYRHGFMdUz0lsq75VoUG9i0+XYbN9dgsysCRS7P1M0IYuMpA6k9iONqUBle6HvgGx75c41pZYJ9qrOtVgIHUqnC+RCIppBi4ApwRTEHAgha5deKi0kbzOBQbGUYkE5bP/cXxAmKjLkrrXZxwhMMPhp4WeAfzdoP0V7YbsJDe8fFN/Zc51hbFsx/ppkIwXdAVG7jCGhEWuAOFMLtYZGYz/FwsiaUCX0c8pT/kN+zrMzCEcZE7QUciI88Ss1xMxzNK4wioP1kWqMwysjWyRVpXHPMr4/9bN+XJRRuOGNWYitIPWSF5ccYxm5Y5tPtw1TDnILaJXSiXcnPPJmbsH9hodYtD9I7G4TE7KJUV6wmQwb+q0A8d1vWsvj7r2IqTXNHx7yIMVWCx8gtvdwBVj7cHjc5agUOZ4FZZXUMMYjz1xbWybAt8te6HWsbCcwSsD0zcGC03C1swfhIgkdagiVjdHt8aXVQZv44zc1ip8wlUsYyEinkTqzHx28cUdC/bn1//BTt2A0/L7J1FowunCx3coHWhKnMELk0qzPKt8xlB0ntjSmb0p6nDwQuvtoJ/hN+JNYBRruCbD+YDXX3ko8seBBF85xKKL5XUqburj5zU4/Q4M6hAbApEUOO+YI26+UiazEOOwTwnwPRxfrkPYZsPpoEcUvnkl2KFMTk5wvyaDkZ8h0yw7vktYpSkGRVy9fIuL4cICU9Z6NzilX3+GwqQ2CHCM3QOS5Vdjj99TIT6SJiHXPIRg9qIiQo2tXSxbw+rHYJHqOHenSNR6o3ZZP7meoq/mbZX030z2I/hB29y5nHiOxrRTt1jhNJDKL1nAf9T5KyqI76SEblAr7tY+BTmDXokqX8Ax2JA39Wi8SfVrHXkCvtguFJiqHkTPByYN8EvHVbCtn9IzY7Fvdv1TmolEumwhuqa85dN426/t2G7uU18KsWC4qdeRirjNd6Vk5kqzBNu+x0SGhxDsQJIy7djji9RK+jx93U6JjPCIyC6HtQ6fg4pEMJ5m3x9DolQjbmYFQXGe85Vavo3ozHVoBz87Cm6/mVOMkBsLeVloGBm9N0m94Ov9XQVIHh3Y/KZq5GQiYuXuAnEtYGK+BXx9nZyJzbHA0LN77HNgBbr7vAvgixLvnlHWZU0sDh8r2ucxvsf7vcj22F0y6EWfwGG7gJ1GdF2P3ShBi1SELQGu34KPAUO2xX+1BrYqGGQPWuwFvmzmAZVl8uUW4b6n/ItTJc9lTlfvky6HymMUWTSwhhwgduY=
Variant 0
DifficultyLevel
614
Question
26−24 = ?
Which number makes the expression above correct?
Worked Solution
|
|
| 26−24 |
= 64 − 16 |
| ? |
= 48 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $2^6 - 2^4$ = ?
Which number makes the expression above correct? |
| workedSolution |
| | |
| --------------------- :| -------------- |
| $2^6 - 2^4$ | \= 64 $-$ 16 |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
615
Question
33+22 = ?
Which number makes the expression above correct?
Worked Solution
|
|
| 33+22 |
= 27 + 4 |
| ? |
= 31 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $3^3 + 2^2$ = ?
Which number makes the expression above correct? |
| workedSolution |
| | |
| ---------------------------: | ---------------- |
| $3^3 + 2^2$ | \= 27 $+$ 4 |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
617
Question
33−23 = ?
Which number makes the expression above correct?
Worked Solution
|
|
| 33−23 |
= 27 − 8 |
| ? |
= 19 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $3^3 - 2^3$ = ?
Which number makes the expression above correct? |
| workedSolution |
| | |
| ---------------------------: | ---------------- |
| $3^3 - 2^3$ | \= 27 $-$ 8 |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
616
Question
25+23 = ?
Which number makes the expression above correct?
Worked Solution
|
|
| 25+23 |
= 32 + 8 |
| ? |
= 40 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $2^5 + 2^3$ = ?
Which number makes the expression above correct? |
| workedSolution |
| | |
| ---------------------------: | ---------------- |
| $2^5 + 2^3$ | \= 32 $+$ 8 |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
618
Question
43−33 = ?
Which number makes the expression above correct?
Worked Solution
|
|
| 43−33 |
= 64 − 27 |
| ? |
= 37 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $4^3 - 3^3$ = ?
Which number makes the expression above correct? |
| workedSolution |
| | |
| ---------------------------: | ---------------- |
| $4^3 - 3^3$ | \= 64 $-$ 27 |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers