Number, NAP_70016
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
Variant 0
DifficultyLevel
388
Question
Which of the following expressions is equal to the value of (10 × 10) × (600 × 40)?
Worked Solution
In (10 × 10) × (600 × 40), there are 5 zeros.
Therefore, the correct choice should also have 5 zeros.
Correct answer has 5 zeros.
600 × 4000
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following expressions is equal to the value of (10 $\times$ 10) $\times$ (600 $\times$ 40)?
|
| workedSolution | In (10 $\times$ 10) $\times$ (600 $\times$ 40), there are 5 zeros.
Therefore, the correct choice should also have 5 zeros.
Correct answer has 5 zeros.
{{{correctAnswer}}} |
| correctAnswer | |
Answers
U2FsdGVkX1/rGLYJolXuObgfsbGFYE4nKHYvYMBnhPfW3TSkmlsb8x9I5tKLsgeKYQiG0Y6P+kk74jv57BES5v7KBKCVWjw83yBwoTwo+VQjpE6HBccBHAbtvhJKqoTt7RpK4DCEO47fWRb1Ud1WBlUbBZt+2gEguZOPAPwIu975C4AX5f3ZBOgAG4d9h7KD3620SHOwh0pNdJrtG6XvVDgJOT/oDnafEuz1r9okyK0b8ESkzDZDt1WUwtxqivy7cftMlmg7a42L7HtKlzAiTmkIoUcqS8uFVJPYqOW0u7Bzf5te20V3u0yEPX6gp2WUnpBU/4P5NsJ6HAVDHcQkOG6xt0Jrxw5VXliwyCqyTahT3i0hhlT+oK6GrfUWU74+0CeWyE7fcOuDCf+MjoPLdeqPSSwIFtcL25vvgJ2bWzWGsmc/Q4rO+MGxIZuXjssctAal+BfUmTsadbX7f5+mx37jRo0HzY3/hF5xbkR/IVlHRqGa3ZEox0ej/Hpgz6wgrVMwuBegqM3DcO8rEnLCsC8fIZNyZ/8No0kc4VCKnaRkXGs9lYIzJwT1lALTJ8rGR9sUiqVPkCRV+0+hyz7MoouByK9SQI4Ij47iua8dg/bzPOykvVQTPha3Ly/8cM3pVU+5j9a0D/H2ykx3uf6vlEL2gjBnC+plvVY//QzgSuTr6xT8mTNgaJ+lJ5kac2p/08hwtHcMQU7W5xqpN02vtU6vPWr8Vbx0Jvl8uRJbW9rE7MG1AbFMzdh5D5j4pP8R6JzaO6XOw3tYOuHhefpSjzdqDSL2q34E7LrVqgBE+kEJjr+XqQwfIJNPeNo4asT7xq/Is9JW1bIDdSw/bP9DkShDrwovVzzZPIdvnKnqNsrl4L3UpRyM5WIiKzt5hRB13cnTojg+ePI62rs6x9JrSPN/yzurVTKTZz/yWyhjBspX3j3+N/ZgcRB+UY0w18iQSkF3LA5uVmQWn2/Sq3XByranV/6rzBxgANhSQz2HccC+P9c4b8D4LvDLvFZ2CHlcbuqO5lTcxtR9/zbm/3Awcm7Ukru85dSADwT8SLlNPBe0AL2altXSXSBFBRE4gYLt3UZaMs7Q8vn41N0269z4U6naMyHfjAMqx0V5b/wFXQXDJZrQkpGNJLUeVuyaynXCpv+D6vNJUbXBg7m/V5Ig2Jecibhtny5AgoMfEQuJKAkz9SBXG0ZNi/T83X+JXbPphql/yvn3UUM5cbYf7YnYabfsBJKQB6aDPxXlmX0rkq76vsTRT3UotcsESY3WlCvnQqKV1uLTmj+HinT/7niSAcWQLZc+DXWl+ML8evg13+iNBCYnmzcwzYXOZ3H9htEjBVlXLw2EH7pDxSIDoInony509zR9v0dS0L1TwTHMAhNVsKv534JvjNB8uy/UvzzKEF8gQcX+YE1MZjF6JKS7qu7YyqxAuBz17T6y7559KtNo1M08hYaktNzW4slIf4Bg5WxhE8MRZDmpUEnO4QniNjXxUXK6HAeX2MolX55D8BeZkw+iHzupqomK0o5p4bfw0yvFdYmnB/2MYrBult6c4QlEcPPqzVZPNlpa5czzcLZ+OiZbtBtCStXaKXouxWqspQCGJ0xiNHq7tKFDNC15DIY3LTTIa4tu3HnFTuMFQ+mMVPii0d11eB//FFKp09xFeB+aQ56jSsazaPoZvP/jyz0ZrmRNCGcphc6i7Pc3eBVi22VSTR/aitvXqXRIrtkTFcJTeBcWHs9fVD3cxG8uva305Iw4VsvjDAlWnGimO9yt6LuOPwjKNJxhNbhlK1PaHvXA86lxC8ARWm0yo3NSm2Z29+eFv5RIrHFO4VsjL0Vgpk68xUrE6znEZmBR0oznFGUmWT+kFP6j0KC9ir3RqRhrGFZeC/nfDU7CP5IaDNXnwiAPR9l9r/0+JHXvivM2oz4cG7XC0/Z+NxlPkHJlWcftx+J26Ay8PH/wBrNRkC0lcbbD1o0eprl2FaJQGfR2ATthoyj4TN6UDrloHjP0qFDRnTvHrKTItG+JiSOMD/hTmx2MJ3s3IEWlQWmnyzXEWm8ktpdiW/qtiUNg+vbesUf0L3P8ctIqGQOfD7UbmKmgEDZN/etK4kZ5D6SPV8cnQAHqD0oYo8Cl6B193Pgq9BlL3bC4ONX8eLxi6kz95NxMhyBebYD03Z2OYh13h+jIl0WNjfWm1QVuNFp1iRsVLfXtdkdMCtrf8Chr5szkApJRjSS8KX6i523hhnyn3E0adjzgaRNaeiUpzDKEOsJvaDcX2ngy9WPObOWNJQhxUU8c9n3VUp96BjQMfIZkfymIUVBoin0bIoYHtbBl+SDu2H2YqOBhfjA+3ZDlSOmKSibakyskYkwwWkf2pxaJY0L077dcHkXz9KrZ0MBqPR7dFZlqFuMmokzokyOSGN4YlphXvY2WKQxWQJvIdCH6VuaAemCm5zmvt9+Gsy3ftVxSgw+cVxovbzpjOzUwhDIZYQEg6T7M8N9PzeajXwZOuESo+FQTehM8oGV6G8ayhojSSqX7kwp/KpftCOWfVcrviirAp3OlGkrXGJhQsq1Bmw4xW5/BanxDfDffAi/iBTaA1ltqurwRogx+qrZs3xvR2WtW7vCdx6LmWs70acrEpdFnFGI8hbgz+IWwjnFWhB6DAIFcJtXDUrJz/TNRJlX1ho3Z92Xy5qRpz3YuQM0seVgaqESNDBRgfwdcmU1s8LTA6iueYycBUzqEvT37SPyfb/Fz5JGNz9NJ9B3FuNJk9SmQFnLtf2X9rWL62+ASPOlxbqjxq//aayIMjwpvd/IRshrNLr2Oh1QsJv/4XTqsaTuENcz1AikLkUmaPZ5mOQhpf+A0numyPBGDV0U209cqfWP4E6qCICM6QYaXuiOU0TVakNDi8HEM7p9Fk9ukwBj51CdmWEwjsL+U0CHAV+Mx5z/VkZA7yvRuTJZatzAzmQ/Ne5jzM+pL6+KJ20PUeqcL/oa/5sNpkr8alwmVqbsTgPmaWVnsIuyW30FmOJEJQOVfX5USaZhpF659i8BM/TxrdCqS1MvUyGhh3npKchPE9tNDGYC727AP0wvMUJOv83lCZ6ajJ3Y97hdQ71mUjGU7iR513ZkUlmuTvv3xYb6y4N6sbegnYmy0UFukd5FObDyeEaya3scgXtnEa7ALcxuzw9xPabhS6JaSQELBIz4GR/Nn0UW0DDW19jBrjFE4STrwwiTPCMFm1FIK9Hot/La1QFYJdOAITmfe0T/jIcuuWQLDmxyC/rx6DYCDwFhlzrarcXYI04/CG3ZLFouTFyg6hp7KJ/RlgT6LUa8M4B5hTcfQK278VUCJjqPfCHlIoxwY/5GZkwmIWA8tipkseBFz5YKs/1OyznresfmGBwB7RWWGX+IinCVLWCUpXBvUZMsYsW5dJQVPq/ycQqr+Du4QG4VGD0MPH2rL2UXz8QwPyl2cpXjzioaZElZdbrAiXnW8XXUqtMGYgCwhWOBTo6H3ZMBkAbG1d0qKpXObd1PnYbql3B7Sk/4DtUzxlmsD0ltKEy9kkGIaRTg8SszK9zSyjONLhnVUKQOjiAaZoFG4vEYlq+Jvpr5aNTsw8CichsUj+maAp2uqpWm29zVtmlPGuhWw869CDO1ESn9G40dqxbhCbWFsSt/Mv31sfnJ2Kl/4ukdfPY51chVFJpGyd+37/Qk7oLKfh+FQF/s0L0lwIJMNdv6m6eqREPxE4uGCucOXGyXrq+lYYBzgSnoGYhefNUbhg1beS1D9SdSxuHqwkpymmqarHQny91w3YNyyKnhhM5WCoQAP896TZwmu4JpWHtkb9e6SRJSkL+yJT/0uHdc8auI1JtC+Mc4LK+9Hi6cUK+k6P3i3J/y34eF0g3TzAX0jEAXoalFU+qXVmE3SfwCEOkiWQn0o8p+JlJpHpt8bBHy0g06poWzzlvUu5p58pp7w81FszEyTbIQkbwl/98YYutiCd6ptM5XFeAfoY2rabvbm5f71ZkhliUhFz4t7J3Z+EB6flnB3rpUyUlcEjVT8V+vbOv7zUtg6imQjHYXYNV+MvNtqYk5gz08gexFnsz1KGMHJddn1Qx57WyAd0eB1NdgFGsQ3KG5yt9jmFU9nsBIOJS6qm4VZQzaPx4RRDMLim3Vfs35HC74SAtxbyCd1pQ/3IAThEvOG02J2+t67z9RGdRa9O/DofRCzBNVAMZ5XQPtR6IgsQwX8ZDj2bc8Gn44alzVIqfneo61SwXICKfIaqu1ykwK97iqds4jzHyta+zAA3wEj4r0fOBzk0TQ6Zjet/ljjEg3m2aUfY64y9Oj03yOyTC0H003KfS23BZD6WgoJoBEM2U6qnE3kObganmXzoU2SUJdguODMoE5U8n+YILjiOblj2EJPIdgdN6pjhwqh3fuP7fdrttMjxXxuvHHqzqqJlBU69Zrsi0ewUSL6PmROYAfhcbg0wD92e+s8QrX8/uwRkbhqHHndh9KJ7T24ZXRJggFLGSilEElQkS+iW0MEYbTGRG9IfQaFFJ6eONXdwuGe3prSLRUQHr+Sea/12TNt+fbSvG6NkHOpoGh9eGIUi3i9P+ViZXS3TNqy97rCLJ41H4gNeJyfdtwpDg12fkrxEzhOyRR1M+O0dykSe9mbTDdLY2d6+qfpMFHvza0Qu9FHEL+eh/cWAwsThhd+c9rFPwpjbzQKNGwaxecTT3Oa2+H0jEmj84mjVpDELDX5brL2HCu0rf2BmTBXPdah50Czs3S5vfJqcr6xMW6I53zXhvJU3zMMAbVuJ1aaT0iKrqV98CRDuFiaY9BE5qpCiUUlW7HSazM95JGty+Nd9S6ToJ+U8rlXiF2MKG+3fFLAIxE3WJNK1QYaKNyvMZHx4HMW5j5+6xsggewjIvkvnSrR1wIxRKMJ3HOA6GC2353MauZZUtpaKVDhpPmiCKjxXHogoBGe1zq1GwcL9FZaBFlL7gELYQOZDRC61k5CJFHwF2u/lMeFcdQN3OfrT663laNxJ38Jq8CJAzSYtZVDdsD3d4izE1VzVCd59K3ZSDb0MfIkJDuQPl/cje7OBTv4JENjpPiqRiieGKbRtEW2ZhPc6Tq33tey7RaSg660jWInGgkIFpevq6n+Ww5CYi9QcJKooaQj9S/LeoWar186hysbpfkr9R+kb6bh2QGEiRIp4f461xZug7KsT1Au5fKr8bW6l895HfhOYl1+kTPy44bIU7C3+n8M0OopNIyl8BsJTwUf/UBADlxr5iyO8X6OfXtHNUS2F5kmMPtFN9eXltqmoTmtxm3ZvNMBmmujsGGvuruNMGqpWIdoRdd5SdDXZCt64WcxfnGAUAer8vwfWpimOoz/cmaSXmF5ORg9/6qaiZHzYUkhoX8lyu99RPBu+Pf88jIfXDX0afnnw9ag+X79P2vr8E2I26NBc6TZ7AftIXNPZTHE3O/R+/2m+TJ+RSi7zsimBjuAPe+CmD6SNZrJwWBKhT/pmPgio5vdZeGFUpHIOpFR5eDu+oPS7A6oW3HE9eMHHVPayrCvdTrVdYUWe+U+mZb3cM7ZIBNpPaSwoJkTdG3WUPZstzkd6+SldLBKUkK9NuWTnPoRxQGmYdHuxTonWHictHvKDzaTPztPcUaddiO1zwZ+LkdL8dQMnDmQGXNeA5f3oauuYefIEHKnClu9Rn+vkBWNw7ZGofnb/GlrRDwS48d0JD1IBD+ldiFGIhoE2747aBpnmyDfGaCr3T96J+COjaEUx7qCxjXOEqSQfXJVBI9KE0fNc6ypGha/NXwsxabnWf1C8ATgGY6dkKSEdGR/cLZtzzWEuV/Oypi8+xveYBF74vKxeURhWBTMIOuNzZbzaiPZebpOLnfVTfuNC0Jnj5PWWT1JV+p+rRs7pd1VxonYfCNDp6Km7/B70GALBb7XjUH/dDUxqRhS7tQ/61RKHVhxBq2Klyt2NI6Qy0ewLNVopQ7we5x++sMFOhIGQwFMXMo2OoCjBFxAAXqaIgqb1bFsALf09Sdn8uj7W/1An/1dsARYtEKfg3EiAgwZC6prH6JqF4hOKFn2nvUya1/IcXx5NbUavDg0uzo1mITich1tMI/m45748v+q0BPIdsHAo8//YWG5qO+5BudpuA1gI6UDVg7tGQtq84DKDPYr10erxiZngA9kpcGzyNI4nMFNjWhuoCC3mevdhhxA+UurID5DBpvlAkjsTdzVHiMnYh3Iyhxyus7dD5LvtJcGORnm6PV7MUycEZ3okN2FTcYVyw+Tx0AM8rJ+5Vxg4D+1Q3ou1dZZEB27U/qVTMO0iCnBfpuayyeNGgDWZfjiuD/Yq+cghnZwDiyHGjD4h0glgFn2zi7FwM0J3asg3vkN2Xes6rVb6rCjld3DQySbyG3Jy1aKO0guHqL8HKBfTzTc9KJugnR72JtBEt51Dl8q2VJqjuLDwai2w8Lnr7GYIzUvkPu+UHoBx2SsYLmzZ6llaCulVaYQh6kFwh0Pij12Wg1PAvaMVzuvPhQySubgbt0LFKpCxVbf9SiYuoh3+GBXVwzK+VKpF2GMkekd8z0dtWzI6tBf9CaEHyJliRuyHtPTZfMeZCzrPrvaPM7Cz6t6WdbRanXC2T8n+Vr6fh2zrTi5xmksi64zYmDmKfNQ3veOLigR0oLk5XaC9wkvSfc7Y3eauafBsYKPjK03bou2GYMOY7uiVfZBC7V2Rm1GY7Qj5dP8dgYxIwX5bMhRCCXCjgY5JFY4cuctMMzj3TvGtQsF2Ge6wbw10Pb9PZGh0d0y9mHiLYNbVYfYBi58vMcqOzXChTdiXL756uHJhb+wN2r4GdPo8Cn1iR6Sc60Mr4vs/5mE230ZwXCUKy8BI5CjQ6iO2CjyLS2VwZgMR9Vr7k7oPoZ5ZyC4bh1Vsg12JmuG97bRMzH5ZjfMR0qCaWSUptq5Tfmiskjd6bBGaRM+Ce4HdD7Z7Knklvmjpi/NZas29CwKPdEdLFAvMEXMhLyqKvz0ARcxaulB6CO+uc4tQxcXzyruE0SR3UEECLTSkSNo8BlmMcrpbnMPXptZrcIoaUy1Q/z+GODmk9ngD3VBCLWxFvrsVcL3ZpStOKLu+SNpmUkToHSHTXDhOjoBXsuJdOPrerMxpVUYdHpr31vRFsKOzE+4rny+366nxX2hTPYBS7OzGU0bbp/oQ4BvyZl1mpZd3iBfO7ktMe1epcxdKrNKFKUntxkRf37JzmAKfGbF6MH4peFeAoQ8UDdDYZDWyVjW4iWIdYDFah9sFMDZoGLuoCwx1S0v6fhRkNssuFdUq+kG2v4pSMTcwXqQGFmobDRlYgi2s4T2zQ7AHI2E7WSqFbkzpP7N2RUep2I2CSEVPeHRyko7JtD2I9EDdUiJF/wbRZ/s8cqI29jJJmqeOD+uz7Wm3rMQCRNp3Kqs8RSEpcclrbExDO24H2TtwKRCzg3T3Lvz7UgQgZodvSC+onnDWphDyvoKTW9c6KZDjtpauCwZNAd+e9eBJZ4zrq/dl72U3r7sn3Lf1gqbE6D58RmRxShYABdnt7HsuJoh5ktMFzXTEtgmK5GhWHAfER2rFupNXh7grldQLAkN5yo3OK1HeLErOhOJUZ3d+HtXxupJxvo/5FnyCRvZN93LfFPkeG9OYUzl95a9mK/rg++1o2GRizrhAoN7v6VLf2KkCxUpzy/2/vSAAWfDh+3EY2ulnvA9UASl9S9rrlcROeMkjTKObHcy/xmCwzaeDWN6UD2klB2StYpTst99DL4pKqeLgLWyVg8VZOuVtKqii4HMZ2GOVT+DFuoAkSDqPhhF3+GpDT5X8sxJguCLqtK1F6Co96O4cKlIQkMEqTi8MSLp+XiZcD9U2lpVzRMHAkOJfgGsTo6vQsz+a7XlznHzmH5ejAvIsvEq7UxcUvUTHUFmrYePfDGlOXMto3JqHA0H7Uj5+Nrh2NVBNXO470Yp1j4StyqUrZ8iECwwyfo+L7AUNIaD9imfzO8zEE95NJ+TPp//JnIzi1FyXqOB7n62JrtG0/fsspFcSgQaH+zgzEQNX+11t+4XCzWNLQSXeo1qAC4OBxdcxb9wUYC2uohp58jmqk24LohzUvYc9uQ6mBLcdkgZZZtCqDKvdvq23hTYv3tFPJpUD3fuk+HFOxP5Cy7sIKFS/8ENRunbPBLgcpqgLr8iuTVoIuv799rCllWJpDm2dgqlww==
Variant 1
DifficultyLevel
389
Question
Which of the following expressions is equal to the value of (20 × 100) × (7000 × 10)?
Worked Solution
In (20 × 100) × (7000 × 10), there are 6 zeros.
Therefore, the correct choice should also have 6 zeros.
Correct answer has 6 zeros.
200 × 70 000
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following expressions is equal to the value of (20 $\times$ 100) $\times$ (7000 $\times$ 10)?
|
| workedSolution | In (20 $\times$ 100) $\times$ (7000 $\times$ 10), there are 6 zeros.
Therefore, the correct choice should also have 6 zeros.
Correct answer has 6 zeros.
{{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
390
Question
Which of the following expressions is equal to the value of (100 × 10) × (800 × 5000)?
Worked Solution
In (100 × 10) × (800 × 5000), there are 8 zeros.
Therefore, the correct choice should also have 8 zeros.
Correct answer has 8 zeros.
50 000 × 80 000
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following expressions is equal to the value of (100 $\times$ 10) $\times$ (800 $\times$ 5000)?
|
| workedSolution | In (100 $\times$ 10) $\times$ (800 $\times$ 5000), there are 8 zeros.
Therefore, the correct choice should also have 8 zeros.
Correct answer has 8 zeros.
{{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
391
Question
Which of the following expressions is equal to the value of (900 × 20) × (100 × 100)?
Worked Solution
In (900 × 20) × (100 × 100), there are 7 zeros.
Therefore, the correct choice should also have 7 zeros.
Correct answer has 7 zeros.
9 000 000 × 20
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following expressions is equal to the value of (900 $\times$ 20) $\times$ (100 $\times$ 100)?
|
| workedSolution | In (900 $\times$ 20) $\times$ (100 $\times$ 100), there are 7 zeros.
Therefore, the correct choice should also have 7 zeros.
Correct answer has 7 zeros.
{{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
392
Question
Which of the following expressions is equal to the value of (10 × 100) × (500 × 30)?
Worked Solution
In (10 × 100) × (500 × 30), there are 6 zeros.
Therefore, the correct choice should also have 6 zeros.
Correct answer has 6 zeros.
500 × 30 000
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following expressions is equal to the value of (10 $\times$ 100) $\times$ (500 $\times$ 30)?
|
| workedSolution | In (10 $\times$ 100) $\times$ (500 $\times$ 30), there are 6 zeros.
Therefore, the correct choice should also have 6 zeros.
Correct answer has 6 zeros.
{{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
393
Question
Which of the following expressions is equal to the value of (4000 × 500) × (10 × 10)?
Worked Solution
In (4000 × 500) × (10 × 10), there are 7 zeros.
Therefore, the correct choice should also have 7 zeros.
Correct answer has 7 zeros.
4000 × 50 000
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following expressions is equal to the value of (4000 $\times$ 500) $\times$ (10 $\times$ 10)?
|
| workedSolution | In (4000 $\times$ 500) $\times$ (10 $\times$ 10), there are 7 zeros.
Therefore, the correct choice should also have 7 zeros.
Correct answer has 7 zeros.
{{{correctAnswer}}} |
| correctAnswer | |
Answers