Algebra, NAPX-H4-NC26
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
Variant 0
DifficultyLevel
704
Question
4x=75
What is the value of x?
Worked Solution
|
|
| 4x |
= 75 |
| x |
= 75×4 |
|
= 720 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $\dfrac{\large x}{4} = \dfrac{5}{7}$
What is the value of $\large x$? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{\large x}{4}$ | \= $\dfrac{5}{7}$ |
| $\large x$ | \= $\dfrac{5 \times 4}{7}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
702
Question
4y=94
What is the value of y?
Worked Solution
|
|
| 4y |
= 94 |
| y |
= 94×4 |
|
= 916 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $\dfrac{\large y}{4} = \dfrac{4}{9}$
What is the value of $\large y$? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{\large y}{4}$ | \= $\dfrac{4}{9}$ |
| $\large y$ | \= $\dfrac{4 \times 4}{9}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
703
Question
7n=95
What is the value of n?
Worked Solution
|
|
| 7n |
= 95 |
| n |
= 97×5 |
|
= 935 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $\dfrac{\large n}{7} = \dfrac{5}{9}$
What is the value of $\large n$? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{\large n}{7}$ | \= $\dfrac{5}{9}$ |
| $\large n$ | \= $\dfrac{7 \times 5}{9}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
705
Question
11m=52
What is the value of m?
Worked Solution
|
|
| 11m |
= 52 |
| m |
= 511×2 |
|
= 522 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $\dfrac{\large m}{11} = \dfrac{2}{5}$
What is the value of $\large m$? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{\large m}{11}$ | \= $\dfrac{2}{5}$ |
| $\large m$ | \= $\dfrac{11 \times 2}{5}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX1+N6yG0IsMjBsPYDNyLPrIGANPXU5/zIwYLQlDsX76iRDnbQFXDoAuQ0yuWwSGQpBYuIe+atqoupl+VO+4mMkA1DlIybUrWU9DvmB0uBlJfMmSqeG73Z6HgQI2Gr3zrJJE31ZGGIHpZgInoh/1cOXL6Hj6iHZ8aj/n8kzDBsubxW+JiKI0oMZGgCO6YlJgDtVofmQIYiAg4epVLENwLBx8xcvPfzgJD0l6XlFP+ODJ7/RPnzXXZWrESD/274kOvWG0YyqEY4PruGtq1BwNOt6YPDE0sRSIgtsU18SQEFYJj9VZdWlzmUAL97HdTmtto4lw8KfZ00/ynIA+TMTCqwFZbQKVV9qxOp4FXLqBI2kaxew45cE0UhVfWGJFPBJAJuJhDxf6OvUYFeLm+p96qjYtXiBgfVfNgGDu2c1Z4XFvBtaoHsYSmk3m/los+gozYd7GqVTvgBFQ8H3GpaAo88HwBwUrs48Hy6ORxGTI2pCvBqC3ge31pwpR7hTdvCe5S5+Byy3qZhuvrUot23DniStkqkECVWY+YeXSKAIzEkqbcYcY4nwTl1cVS2DF2nM9fYoAg1LIR4bJJuhri8AgCrmJ3yaB68OQHpiw3Nnz2CJ4XUgFUxOT3GDihbBwIB1xQ+Q23HNGp01+DHmXf21kAxgYBX3S1GMxiyO7N2VdjIWbx6DgHUp3Mm0kASBqoTdUpurMKbMNvlh3KdLUcaD7FEM+IHDn/KPXD78ekiYUqoxYqSw1J3e4GmN0ONBgxFW7JUxQ7saceChGZuGQfSkP/PVY55ewp4/y8U2+HVgmoCIsiXFgaU96wvcYAMHezLYWETbd0SNdtrcV6qjS4MSkWkNICdJU5IYIHnbKzt63K/tM+Hzd1CdaiihOlf07NM0/uJr6SAyX81rhyIQNbGI4CP4idc95Oha9azlq4B4bY99BIwFY5rdDgCf6dlWKi2SI6hbLOWzO46aJkVGKSYIcgWbUJUtBbocDLxkYdHcEHQ1aOci53hD3USfdc0oYkoH47xQJZd0ylnKzaVC2rA3dp1LtVOJYtJCsXX6vMuJH1545GTwKRxeLb7YFPfV7JbN4WHD5AngXt6MwD1sXYtVAv1WxhcLboI7QF+4OwjlAIPKBdJpaIy9U7r3iWE1lvP+CDYJt/kLZQMinKdWJuvPhV0U8qxHSP7PQwdr+zVnrRiBOAGVMtQIwa3cWTallosN+z3n+oRGn4uBzQXoBJKy9aiqTY//hx4Ic9u11v+4UO+zpikuWSA4p/d3fAUmKXO17VH4EpKwcUqgeCyyu3R/i1ZYJtUVLg/h94rmXuvlvJh3/g/2V6SnVragQWmmg5Pv4XdJZxCROhAk7zRwnVn+7Jxn2KTf0Hixvg1eMWQs0TTpSc9pE5+IPG20nBifRn37T2hNgh/YV7Y6pdkINeqN7K84EGrzIVbUZw9ArEO7/G+wZebMuMB9QET6RPh5udcSR7O6c+V7Sy87X7A8KUAV7iu3C3o3lVcnDiWTihVzCciMeC1k7RUxLj5BD43Jm3sXBSXUZh3MJ7BVL4CnCFZWJZmWSBndkvTKlDIPv0v3qwEuNrJCxgWdn5Akt+WSO6muz4z7Sh8+Zej6ZWWKaP8OI+Kaf0gvmgLlaxeIuVUh5a6Fnd/lq81PZb4++gbMf/bShmJ7mOxudmXDmqrWRCNTJkXBIOo3YfyV3rXjVA2Gh43B/dwoS/J46BCOujXQ9v+lTwc/rnO2rk/StWHjLAbFuoafqmkIRgaQ3xahanJSGYA+DaTPNRSAkLbHRn/Tz5cCLsQ/X1mADINdUSkN7JLyTbdboxINlhQcWs9A92P0aEN5/FTh/lPJDjThZ6uGepC5ni8d2MKQPIqcs61W6UuJ9El/GqzABDMa/8btiFM5ebZLcPpiGcbhCaZ1Afvb1IxmTRZq3DjVWFmKULzAeufZ+yG6Qc7Gux2bh5bihKG2aOv4UhPlE6oHa8fkUT7pxOnwdCE6IMMQh81T4RWc6Uv5UPZykX4i4DS9doL4gWx677HapU3L4ZlCzdUUCSD8rd2VDttkTdXNWpHOXVyr5gWCQLmp0U7nEzw8vXnB5hppo7Sh7RCbA/jPuJskkIaRe1+ShKQniymgVQPkFXKLeD1H4EmwBPJ/KOeCnZXwMZD9ZkrEO6vPhWjSP1Jw01kdTY0VPduLbM5XEYygwiDK8HXM88489gZxvDMEgxONJ8fbkCOKiG1EA3BHNIperoTvK9fx4q1ghertxE+g4itmEJLIgk+Rvcyq9DIql5jDsr1m6w7uj7wfJjTrheL0hdRLLTKBL1+EFN7XnDbiiv1HtLQ8z2x0RkSzL40fI3UUJLr680jhiDZgk6hj4Wgku9iR6vzrR/K7wnvJ5T/h0YgC2gIMszDXTzQKgyfN2ikLD/FHbimRFKLqhUKlISS1KcFcCn3M0KN5FQK69sWoWtFfxYM7I8pniXo8AWMJiEYKdabizYZjS1FsSrJT/+R6S4w6OJ5vFW4WSosOKX1A5T4Li09UkrZUUUI9d3NQYK0yXZ/43uP8jBcCpoO5SVbDmgIbbl9Sk7mo2cufE2wM21/2ezvOf0IlUcGaAbcAPwpP3jj6zbuat+vxi/PBYFligqQQLg7w8iktRi54DtRoq8ULOj7BtfoIvbmntmyqO2M/hyOmwSSGkTUgVLt2B6Ln3poMfyUeg2aKjOw3Aqrv5gpeBNgHqZM7upl7SM5ew6+F+GM6nL4w6JfrZ119gemWNUhVFHQohOXdSy8mPanqUoJceYGIjd1/9A7rU2QGMQs/ALvBh2Vqa/oYVoYWScHzXJJ6r1GyqI20mrENZPfWw0WttOMcFm6aL4hTvz418RHg+c3/WQhO/Z7OlRyvygl2iUj3kSk/M668y8XYkFxz93o7rSB+4Tu3rM8K2TWjo1yVMTQWnJcVeuk361Tf8+ShUbbEDKUip4Q37W+8shJow+K75+RJArlFi80QkRGjds7r+JojVzO4Cwa4C+fNjZ8iPS/CE+hBM8KgW3QTR6fu/9fciZ1mF3Q1hpHHGnGSsHSW29e9/fb2PtqD7tSDflQs4oHJIQkNc9pisec9Aky2r5xqf6QeQrHPQXSGykeDLO2/6hGajjhSFSI9/4UP9Xevp5kmeR+Kb/uibtDti50S/Ccq5qtPX3GP8BHjN74IQ/IQxZFCPYkOtdc4g36JqycY3kFwYKDyH5Vw4uLJWm4qa+CTdxyyBo6G5U/wbMAUWkf5eAfDhYfI4K3R1niOg1BURPIYQsulz+xquS+kgJXPXofOq0BmiSpK2oeM2KqbPQxjnQ2Bhj1wX5qidzCyEkGq8/nJNTXibEGVpzmwengUNMGKF73rvSN59mjpkDkV6bwDQFhNWF6zVV/hORu6rmn8jZdvW8DMPwzCueGpNiYNvhK+A6ac5LAfTWRt4FS4tgX4nMpGV0KYtOZ8tGv97z5aQ0UrboVU0JEKJGaXtG0Ng8eOZL8dulxyxrYhf+Bitzx/WnjlriFWy2ozkl31MZ0hsT7vFctaioD+mYeQHsrVb/AyemFceIX4wnGNZ355Sj1d/nZiJVkFEQdsV1JYzj5+TxVmYH7qKsd5uYCSe7VpbV/C95nBCPVL/M3cWfd+k/lUi2rhZqA3bTwS+jciXMJK2tPDBkHbhbnBEDUA4mwlOrTZMX+1k6VZbforbo3dVTkmRSwjic6Oca/jw61NczIn3hFoaOar/09MYcYy6//N0ZeKmTfuNWjuJh96JOAVxGKTbHore3YBifX11bOO4SNNrzjnRvWNw4JmcxfLbCN8Hlt5OppcS3jgD6tgSpdgKAFr53roq5Pc0sUXbJ4sieAWPpuuQnLZhxYVmu67umSnFil64xg4/b5BNKq3lmr1ibbZbdijEa+lG6rm8IY6jem/Ry7xi8RaHhMEZWuO4oAEVhY+RWC5suA3HXmG2zd2vDbnH5BIY1SFUS5s+6XfPJsxsbRrgkouFPQ8mfSYwE6GmREFcFM718R4JjtQogcOpH7WRID/LE68OCGSl4iUiRK0Qd8jEaKdeeEfsMsdZ8vNRWcx+XZkplI79Z+GsGFKGW4uE81ueGQqpbSyNHJomZfIgZCOTjLpY7mZBXdvIsr58ZBRNbCVSngQ0BzYRO5iyITv4DUsScd1Bo4gP829KZM2DYtJ9igOKMwZoY93ItClxHrIt/AR3rb+MRueOpUqeLNKclYLvWhp+Uf+9LnXF2/jc4usfUMCBLSCyINUFzIPWH8p1bh5zCIcowQFcQNCMdws2GxYrFhoLci57AgH4UsB3gf3mq7FuSJA9mm62IBADrkC6jeFBWTRP/IRp2ZdR89vzB68oV9kpakCtUv5balGDzv6P/QdQXU2VNqU+ueHPxaYdIpLREWqBZbS/OpFcwUBe3tQnhrI7loDcCrjZNESnUAoHvIVvOmUVEbMWB+wJloMdEXkfwwNY9mWVikUtgbk/h3uGwFaVCR5Iu6D6JDZahZ062K7eAKvMo2yjYQm/HvIcHiO0tGq42jdcmKA3HXf8Z4LdIwM5NOWg7CBqc3xxcBRXIhCUeAm2w2zX0kZ4j+cY6Hrebz06KZr1ZPH+flpESYacguwb92g770+yRnnh+C3lMIEbGK7NJRaaUg72/fnpMCCYL1mLJZY6fdYMeHv0w379s16/fmizvc/oJWvsw59Gps0VBNDaBLzs5Nt2WZRtJaFU5u1TTvEYoCQr2ZlU8V2hPu0tjQ3ozNeMiSghbDXforhvTgIpNYDrv+N6IJwd5HgKzZSdDvdeqV6wNl59905dldC+1wTU1A8yQ4oVBrVwDFFyeLS1ihIX9WLPHcES5VGzRMdAsLqzcU2cPQoaem/WmDVvpu0BYmUpBABPdv2Yti8KiAOv2EA1Yh5LjUk83fr+KvLycOcoAJV4sn9sInHkhYIzQAHX8ll6iSUjJDYJcoee8oTDWodMF74LBNJ4nck9vdCJ7Ik41xZwyve0gy4xPY7XS7tiumI2loOOsMFY3t39sOl8TdpqmqAWXsDzXmSYR4UsQH5jVdObZga9MCBs/V7gGLlxSrSeKUzZBvlQnNx2nmrQmBENMDc3DAYLPle4FbSLCfJFlgZ85fDri1ofXn6MThJY+h4PNAUTBwke+BncDelhum/G6iw2/Upp/AyAO9gpT4zzVv08ZrXMFQyH18DBHKz85AHRfNcKcwe7DU4A03S3XJDF0UxeqfReVQjblI81NALkX46oezXnsgYyyy5BczXhNdX31P1tuC5CxzYot5cOSiKC86NLf0VieGjPP3e5MXRudlZBWrpKcDKsehgkHGAIaGZXP40791Ovig0i6ASbCSIs15pif/xbWtOEW5Utx8Ejyj1JzUt1wxSiYBQeZaRbEBuMf1jl4vHLRoo20DbBT97ysmrYxJX/xzhmVb6J5kEpTMbErON5cr437rNVdoQPNm6xQ6CLiPewoje+wNG8iBhamN/KK6fYxoQxrPWdqqxysYrPbw0mQGCRFKSgG2+e57clAvxTe3SdMowsXgJlyKMS2XyYL5yhXRx/k/cD6pRPQHJlmKVYuvygvyzgpghYKFsd0dIwhUn6N+n80hmp6fHoH0XhEq7Ywpv1HfLpMhRGRjQ8P9c+hooGSi7ys1TxsP3V5E5MCZSnkEmKUKJXnecxRKLJWHx1f3ozb2i1hN35r/ZDYV1H4hk16MHhjTpmI/kW5RpOReKAjPCWuWwEljA4sl5REBawP86D34E1uUsB5in0J5XgGMDF33KDSKUqWjscbjj5O7sqzhHD+p4R3EoHG//kzWo+ojB34zWGvtUgO/gSY+wr7WanDB7/MAx2Y3Mp9Yoiy6TrdJo22CeaRBrjqFTmzjBzTdFu5RneTdUWgItKPJchxrNQXYQnYI3A9CRT5UpKds3TmngGqjTMaeZRZVtsQA039odMGStXIHHNkZp2VIMsgEtbuW98p3CO7FjRGendBPj+vGzlOYTI6zAr1Y8wPqQjKdUdZOZrli6CV4N1lrXSmzOBrN0EwdOmB/mhTgZkwqpt4jVmnAogY7UU2ekdtZ2ug4/JZl1f2mFmUSGv4MSu9nsVWU1jKfugjSM0gxU+W6fbzVlzEuDFu7g2Nl6/SBOz0n9MiWhOGMmyfNxxOSvu3v+1jDXdkaQ6hZ97MtJ0cfsvJvkTxqrg4A1uD0iROuD5dII3bD+ExYzN+U5tF18L0fSPbAXrj3/bwJKM+BIs7U/T/AKcCbNcGWdhhroOO7zm6xjnxdbEle3vZqCpo0hOStgh6vdmrglBwPRzY+nhfhDJ+Aexr7Q/Aa6kwstDormtm/Dg4NXeB35Cj5XOTW0AsV5K5YZ5bUQ6DqDQkES4kuWuQan7y9LY4lViq/M/QnzKgtLKu+6gb811Tq1vaw3olE7/PL4PcCwyZ9qdDQsrNJ1euRVi53Vh0JHwizUZxxCdHnluVArafYEF4K4ImQvvpCERpX1pXxtfo1ppQ+sl0mPF2wJ9TOA0r6sQA4pxel6mCsMf3jSo7CvYMCwpR5FAsMjbUR5cJW/OHqmWeROxYmMOIMzcNhk7rMAeWRhisD4J0DM52Y6UG0B8koVZ6XqHkgsAYPD0tS/cZbIFt81w1x2Wmg3yD6SD/70OH2ZGajfSH0imzyIV0BoeI5FhbbjaW+wzEUHYyO918uYNOl9TAo5ewFvHHazQrW9n/y5SZQHQiKF0S1LSXoeLbaaCCNxFpY5TJFYclIFYV1lThiJgz3qRArpD0m1cs5b+8hq7lRVgaD1fGqgyN5vajqdCNnDUvM/201/gjvU3zJuBW3ZMYZ4bw+EvjrLN8qAXN/xw245FJKyIpn8zeIAbRjl571Wks4+fYILFuLfMpefbuJ/GTQAZVrpqo6tceNXtbo+dUq20l+dTD7Rdoiy/v7stlx+nyDyy5/PFmK0vxTiPSe7TjRkKPAhiVPmy26Dc9PXnm8Lc3sjtdhMRz3lN7ZxQ/pEZx/K+ZU0F8qVNWuZFzy3dpjI80gvpmuAMewj5q2NZN8umoZ/lWQQezRQC3VApVCIf6zW+i3s+pvoXdvbwSksGpAtswZAjulAnO3XbWiPZQT1q0tvBnc96M96AT3OW1j6PvUmaL2YmUkAFEODkVYsft8MnS2eq3PRk1Fp33OeU5ujUZZHYJmrL8et1uPF/eUhztFhpobdcp43tvtANrQ3Fy7lqayh4Q+LQcWIphtDo5I7EvUdPaoTGk7JokrkiRaeiQjBv20ff1iFmgc81AKe23O4hgImcwU4e5PZ/sk6vZxriK+n5Ph3HEuy35bdvdiEc7mVrFQ+yNf6RCiAo/VtPjaQVRUx1gNmpp5xozCs4MJYNznmGNa+2BoHsfmO2o4Jmp81nmOH6QLR0sdUzhShwD0U4f18z9Q6Oto6AxOB2/Xaf2skksoW4lsrovuZ9Pf2B2jn4LDASo1WW48d4LGG5/Mnk9FMo4IOIxKOLBoDxluYZ2tJTb+YcjZUMg8xTeaFjpUBWFrXut3JNC9T4C6v9kJE9gYUzlk+qSiKKZNW8uRT3VMTOnlNGk8wrszzpJy53tYS4O0DFyFY2fRsAqv9nJC/O5D0Bpf2tiy+D03c60dnru07di601IhWS4ozYgoAIayeYnTrLKFlUDasao8Q+c0TQ/O0NlOO0+szADAcLzMEucVfk6pN41567mHItRs8V9XLnn9TUvTN4k5EashHq99O8NvaQ1j97RbAfkKxq5nHUDNeh38hld7nZvSOJ9OiXmxlUyu0zB/w3LiTIHINuqTPQhNccmvN7WPunFWE4d5mAmd9Jt2YF71wCJQOUcPT9LNjo2IPcfrrtVRKityUwQyMGv/IkEawK1T1BBcaRRrBwHf1Y0P2Pg98mlz7PVbOU5GA5tN5zI7aJrKfqM69QH7JbJigODrS3qTbKS+uYZj+p124FLJrc+8icxkuFDy6BMOwIVi/t1QUzslj2lPBBG2Yh1LQEo8hNPX69bwkbPzxRa53o1Ih+6GVgVOPsGk72kCGZ1xTld0GmzDCs564qKk57qhveYZhmOxv8zZvnXHMxwIfg3XvM86T6LaMoR6lHvA0ZFBdAQQYULNsZDge4rsUi6yCef0xJswW4f925uX27xR270yqSfp//7mlOPnH5hrxAki2dbaktKT5zewbNUgdw+l7iHrDEve06U84fqKI4LRQoZGpzBXfhKLeWMbCts/1lpA1ub3Hbl5Kf9tmXtuGUJXKQ9Rc5U72iORafAeyB3avKX6lPgnuQHQbkfyQY8hC/6y5Ox1s6A4jhqu+Ii/klU07wzubf0GpgOAIN0HJKK/dKw8mzHyQPugdUaCsSRber/iOmBG6S0u5fLj9ne+9UH7Bry9aQrgu5dVBahlnUYPtB/CQE5t5wEtBhDbisUOVewp6RGj+hQT9HHKcLMLOh6ErAohp7qXqzM3UB7nojdIM8OWiygRZTZdP2U7aD3N0IYYvdto63OlZ3rgpGzYuMJNm9BShmm3GNJI/ho3nAvBqVeOs1pMwZ8+zDtMxeZtsHis8afZxjE0nWhWER2mI53gZ/bWXFHLqOu+I1M74DKShKBZeqWaiNdmLVv+YA07q9HfRlvd9EZ8LIUJPCLkeyRnUHl4fV/9bGJ73BJdiKl9AV4vu6xVHxYqTkxDo9SxipTVh+CuCjNqhiTbQcuLyu4AkgaejBLeNzjVbq6MvpBtgNl1j3tPpfTzR2QmM5v1xqCbVnuwZIDCpdhlhcFtTTfKXrzeMbmjUImlChYcNoesyY6fYPIrP0gIoV5wHUFtPoRzFM1TJH9nJzYahKKiKcJ3ej1UeDnEhPaDiS9h3k7+UwLmuYm5nr08VXnnOzCkstt0FoRUjLTbF0UDe1pJoC99TCQcOrdyA8fR/A+GPSTnnFanDI1Mi8+3l4xsLUYmvKNeblTf7dcHmsdo9HPdKJaBIQpKtW/FVWKujXg+pUhsiPI5grtrzVKqoFPG9TswhNc1ARYmQFp6n6btCYzdzLQqj+EfAAmVSGhUmB+EEsPX/mA1b5UQY9XIQkPiGr+EphYXgVXv2AfVb6R3mR0vXyCxfiDlUApsFusP7Gqqn5zwzzPuXnAPoAW+c8MIqRkiNS2nX3SEGogzV/hpDHBRj96q7C3W8ZzDSHCatjR680Ne/So7qYkIp8idK1zjJ9LgByFpdyZ9OoeVQd4wNtUmq9bP/bKwbIfC7JEOVkoGzunk8EZVZ1NACEprhX4Xox4o239mzCQhCLKZqWCi5CJLLGnNYrccfqoTURrN0sU9LFDs35mm39vufq46N7TMaAEf2BLFjRccGo3YYnA7lr0puaWUtOHeUrs8/ffPkoq7QXdCibiq0qoCg31MjhS954MiVKBOnzWz9/e6Cpc4JqFRM3Unr/QYjlwtcdMTpvadje5uuzQmrcRbQTEga4ZvB44krSB8Dlc+ung1lEC8zNK9PlA3ijdYoP+MbYomR4dMd3eM+yF8EkhpQF1czpOCPkEvrLI9sEo9//cMcrKn+EekHSONsEAfCBqtMXPFKr3IbpQAtx9B266LeUUL/hzmOUmG9N8o5xKFHY/mwj63VWivfbg+jdrXa4zt9EslF0UM7Jin7qvZsn6ED9/AQSe8aRV+GxxLA404mJE0oH612+BR+Yd7DvGQayYD/sWnmeq+I448n7NrSDITxDN5hw+g8fHnZ+O75lvgk4wTM35zPghqouUbk9GYlbnGPF8TUiYySLPAJljJH8LUDw7nFk3m91+iL0mugSKxb9oqP+vNe+Xktkp7/GPcDoc4E+pPi4WZTlv/M+sHjD6LN6Ob5G74M4KQikoyCoUBotbJkOILc+4z4aUHFF9boFKvwHzs2mTPw+I96jwyTQK0mI/RPUVHZ/scUM7P8OljNAj9BusznaP8gRpQj+z4CvDRoTEgYv8IKq8P+YAKXzhN7fIlwyOcoL2r9+zIOeP5fT732Ok8QNaSDuWYvwhQgcKF0BgoFBTvj6DihM+sP+2J2wTmFiTpOEH756zTxHr8KeyTYZVbI0hUwcYhtmeixtIr2hwrAh50g2BvSSypX/z2d6ahYGzTg6sXICuMbCAziD3gpE/oJzmMQbQEgAubuBhASvGJWWqhCrGE4NYvKSfBBviwKeiCZMKSgqFLWFB9CDIHljOzEHn/kGmE1vMVJmAuXv5nJBCJanUAorfM3M/NjYx+tSFhAapS/bOrGjALWICTjqLIqOI4HgZQkBXgwxo9yNVjbYEF7x+W2V0khSLetmCmTGlGuc2gh+dASgcP8rqP/31yUd8yVHI+fClk7x0yyyifSDX88xp8YpNQiEL1ijKqq2NYQmqCjk5m+NHRKrw93cexq3yeb7wrfQXC7mYjcT4uCeHkc0Kj+kgNyz/oojwYlKVpFtvFojc2vHFtlonskJS6c/F02Y82VBLIEgHsFohvnz/c1sO96MyXRoQ+ZYdcqGlt9slwt69NHtwfDYFH1Ax+CzvhnfHUpQKAUvca8InF+Y3qdIx2Det0a6rXHtnSIYSeCbS1Sp5qKDV87fPpTz0u3MqTFT1CA3GWwsYZ1RSs8KYPpwwuw/Or17ESe89k6CWr3iXmYdnpGfabTJ8EeGizTvrv6syxaUIlTj/LJvpq7bx+Oz/CzNoZujpvzL5zAYL6UGL7vtY17akdqoOkLV7odEzqQkjKBdkGAnrD6yszD4cYvbQpIOJbNzAe4WnSLstaKZnhjRP5+TS4aNYeVf+kNOnDhtrVbV07hFqp6iK5TBmce3NrcjhieoPAoAaDwfP/gCM1DyavaulJVj95RaOG2GPW9MteGOGwP4zL/u0pH74bdavK0ZykG01ZVY8O4N3THny9lszmx9KldTvDIVgvAQZ/Ck3eeuoOEvnqrGRED3yS5eknag2iBtlN4EXi7uG5rEfrUoL//qaCMBQl/InVuKcY/Lw8fZ2Ayxo4pxMr8KAg1jWr8a913aBah3vsAeNdOKuDSk2ySagP0OxFok9L6hm29pqlVi6pmwllQIslYDx/Q3f4yvK+7Z3iWEh8FC0lCRfpsxuVQZqPJohdhffm61/Zl4Pso7Lu4H4IRq0HzQK/vPZ0dSyMzDAbloyS7QyZ1nThgnfifNzXQcosMUW0lGTQ2KEfahziVdxiYDNGBiD4GPAgexxbtWksaX8WZRIyJCly3sbXROH18ytCxdt+Fz/xDBPg+3YBjcSxJAsz+c/dw2l/YwP9oeNGqsu3GnCp4ZT0TxpSr+bs0PgMxp3gr1IFz4380w+88pdCCvgo37572fFyPQsHk0QN8+qxc9Cu4cijljyGJ9ZYKUkxoKJ+Ziva87sSBCC/FRpSf8DIOKFld+ktECMqKouWSEdO7T4Y35q0uwBteJ09VO4L48SkWKWO0+oWeyV2sdWbMwyOdgWQcGwkeo/4ZWJPjy+JPqH+CExgKSTRwdzf6Bpwk0cAf7TADHqaTpiM17d7wKka9eu5KAVxv971fx1Dg8tnO+zNQc6jZrPq7e93U2P9VF5TDFUO4u1R+YzbyfU8qY9w2f0lYCd1GgOuu/GUt+XA2wU/TdsuzcBbKgWVatOV8It+3rQeClzBDojirdV7AFzExyZESV4pyjC01N2Z0qwLVzHRGchSoeicz6YKYF+/F03nGGx89QLBor2oKen0Qvy7LLBAL1n3apEiAKdrU79Havg1qThDjXPXogIKEywnmbGiCwgLmrwxensEpvofA9txiP5Tdngt45FHnN2UpZhaPaXYP41DlraCPxp0vy7k1YU3B64b7Psn335nnIyPIgh7KGCHg4qDBXn62ixET2H2EWhwUFM3ctdPgdMSXnxU7bEGxzeKkzM713bjv9odJBtsl0TOnQSIFkH5O8rh+2KAmnOYzKpjh1EYBl8owPBUFfEQ15qs2GjmIQFg1oeMCOpcdsjRiZfwaGZoQhyH3IV0MmHGj3Xev6PgMKrQ+cIpYu/Z1JCBQ/0oAVL7q55j9ghTnmG1XE5jhCSRnHAZa1nUX6yK7XL9O7ya/IspI9ZEMDfNsCLXlt45p8eMcoIwJDRtPbKpnM1jsCIw8XD0RlviixyxutfN2/GOetYEE46OozS/nBrkd/9Au/Xn8K2nWVUFg6VnMUUhnDweuOK6uk+R7nQLB6JHpNcIGVaZK0NxS1Gn1lDABHwHzpTV5RW+GJD0c4ST9LgN4BLlouJVAM4xnzv8HfvftXQXcvqSarIw+/MJfwuRS5ms0E8Ufvo+e90RHiv9oLeR0qjZDctL2pQVM/YO7RcQX04FZB7IMZymnsCEH3WYSIdhl/mcZnaUdYhxPtkSZo6o7hK5w0sU9RCr2Ko6Z+Ooc0/E1dWy9MPP3LEcgsLx9xBycNxCcUpup2+O+mDspIS1j9Xwl8eQdPrujri120Rj3ulmlwmI40q/h+8I9SmL+sfp4pLXFNshGqlCCJeeJg6eIZ8+1a2Ed2BLjifrulmKLajUbDtBhvOyHaC2LQpd7I1qD0dD2K6eq0ePuJLnCAJ3so1f+vjTeqme+VQa78CzO0W7TY02w9RKChclm0u0TeRPbV+9mrzjQSE/s8KabvI9fnBR25fBYTUyphLpzxGjFkC2FMRySG6LLCEOenXzxfd65NHwm9ScfcJfpHU67eQbZmx8ylvJe8ArrCWeZCDk9qsJsFmdCuQaavFq9Xk79frh5VJToWHL5Lf5UEfe4fyrI1KVjGfNH2t6/PfNhqISfcrWx5VEIjqQIraWqAHn1Q06P259T1iFIP0Cf9MS8V+U7c/HWvGnPa+BOauio/iZUhvd0rytnqAU560HE6BjEf+viHwK/EHavL96KCJ/DYu/F1a4wlk6QhNtI6qEzucjDQR8QKLqVrU2up7Y6iJcK+3cO1h/E2BaLRrxnZkTYRLrIfdvzfpgjulYn4H1Q0bhBw166ryC6EaujXpdCPsXfA+44MKy02Mx3g1mDTgxrMLUEoQ9mOyfmoFGkIERUrQm0PMKM6/p/bJ9lbtz78liHggvgjQq3WyNx+y02rri6+9A7/2Gl5H+UBDj2MBuEBIZhl6fvPlRy1JbYXuvTkLQ1it4YS/qPkI+AhKQ3dkKswzGzEt76uP6pUkm7gzRcY8B5gyZRor53amABMU7SzhhdltLEsCDTylHkGZ/oHBQ0yzVs4pTQzZuenDpqWIHsPsx6TIWW+ooRKkw3R6rxOKu9jaL/85EHPN/A5G3HdCuAb+1meR+1CzfcVf0kGFI5NR6N8j56lyUVhU0mWdzo2pXHjFCUxcO9yyxOznBzJEoZzd/lr6N8pKUfd9CxnhgsDhKuU/MeiYZnXXwTj2tqnoCQmyoX39qsrtOqoCyg4dKIwvRoVfIZzZTcWSYyJjmldo8mPpmHwbiXpRkpKhnox/69P+xxFcOzglPVqCAxo/RRuHS7xW3Xz2s222kxhWF1V5/oBjq9t9QjRoaEcYqkH42CohDAs1rnZbqlq4FIWicddD+b4Gjq0sOBSQ/ytwLfpQsDjGuCyrWpWSFDMmMmKWugUX2g9fmoqb46PnJ+GvLydz0NJ8z5l+8t8wj3Bzxq8SMbfUFv3/Eapy2zhUHXRod/qaws9Eh0qa1PUFFwLfk3RhjRrewx6lxhlGLNUr2QaUltQqtLhRSpiG04B0v8DIr0gNMxNL4c4o9uM7Gx736r8m1v46NPW8pr1Gy4wBD8LEMIVjAMsIU3UMalQoBp1deu4VWI0ZkoUR8ElGmYEC6g0oXb4fSAedorfVGwRCL+ZlzWh3pBGK16yr+8dQC5ty0W/+rT3u3cNGbqhd54c6QI2aIF43/0CV3AgNbGDOZnSD/eLVk3cHfZ7odgk+cCSYsPl5FrafvaQEIAt8WAWH/VeAgPRrnEf6YIq3ibfIyf31TS0e2c3iaVTkQjsIFG/Qg/UsMEMnnPrddYq7ITqupdXdjwB//pYyNrZO+ajFhtOLWycP8//fTYoMaUJtL5xX24soKXcAjZvR24S3/jrGptHPKdc7LJoORP8h8ew9q3+UyzmN/jBUsr0g+BSov0srI0Sy8I5/9HqS5BVfyRAkC2KKnV4whER+UHNVSbKWrsdkyU09IptBFwvt/JdN2+y10XXL9UIJaDaN/QhjdOYyuVaTvsd380vh+hxdeHAT6dCnTiyw5T2/FV2/Jp/g/pXrKyGd8bTzZL7dVR5B2qWIslDWSjh/rumUMDM0Yv7R1cN11XJVAvuFpczNNkemEzBUGwQWP7NEsD8bQ27POwULuISGZFAQ6/wnTPmI6BSqU77PSCaRmSfLjpEIEx4b3ESWXxqJO3gvKgOsIh1mv+1euUF8InhJhJk2SKggJWIWacD2F3jq8ANAWXVln0sqPX+/mWJNhgFmDINPB888p3A/9BCtIIDQWBUkU+bcIS5Z4xWeWQXw4wf9AafDAS0ESrGm/FjvAsQrI6y24Fsq/2osYsMNcEP3/isGib39j3Egf0hSSwLs0PKF5GzS7tB0UNDLYEmx3GLZTo5Jt7lQsn9ggyIoEEbcGp/uP79keNmJ2jQ3NN5BJXPSmt3fATbliDTvktiC5EFbst0ahWfoZxSVhxHalaN3MfHDDVgKVqqWFewgHwlGy0b6MFIK4dNJWzGyEuPApaZoVrvfQam0oHl0C0iBfjWipOe0DhFjAgwykSF+lcrIlMZSPYpseRg+lG8pKuuZbxwWropgk1ixY0skB9+bNsXRariAwaOgQIUNzJZ7WzB7ostPg/rX3+MRES6ySPTAh4Jl4aLOgs1ZTexWqlHZ7SzHiGEUmPiFjEihfvjZJXXCd6YOnqmLt4fF+zcU5gra2gIElXHuiDHA+ZyyKydSAhAG7eYsjQMuX7YpK3++9w1rgT5Glr1q5gzrIjhVsUCZdsvgBMcCq4/S5EGyEX0kkCd3o9rtVeX7SVWMFuHtCcvOMnRhQG5b/Jwk2O7ze4db8+PqeKwXkR4rDMWXeEqalbNMfO/cEMrqe1vxtKidiLJ9vbhajUOHReNaLfB1y6dOMBSGHF8iKH/cXqIiVGrq6V8C6Tjmdgz5LtKAQTILgvWcUGuGcM2uZVxYIqo/043Gh/S5UxHg94afZ1mNPabM8YuI2WXv2/crDt07M0r0XqtwpfJyZCV7jt2/LWoimEe3HL7uTTSlRf5N5xTujT24gIEOIdNDRQ0SfULvi2rMwEutHL4tcug/jq4FKwM3952eEVMUlf4GssHlaAQ7DDTvp97uxeT48jZvmc37pobvr2jMsN62TIx6XIxkX+h1tI2c7lwfT6ScNHRaBNsd6HbGLO5u2tanI7t7koMAMmv2S3PNI5D3LTKJwYntufQxOHNVl9VJFTVDgHmB3bWd6Onv4nCz66uO+Cgzztrh+5xMmyBm/PCr0Bm6jv7I1nSimoeeZaDg+ZPlZWWRt9YchmWs/cWlNkKIoBWHNtnLFsrmgd/7Cb7rs1wuzlRQkFZSh5ymnHFauzl5jKp4g8gtKuPAsDz0JxTfO5KmCQ1lWLo743z9tbtNMNBmaCUmsWn/vhfZDf8Ja/SOGrtA2NsL7sQ42hMwNrmf17YSSeLvN6svmmm7sQXb29XxPk/GqL98QklAJGYghJtWzWRMAGtA6Cr74Cy4hjDt0DL8IQ43wFrnebrtJhdlkXKd92BoCi7bETbeTD4/pAgFW4IsiDZjSekQzJf5vApLKwZcQSFccg5YyVsNT3UWTpr+To6hCcLdArGVw1b9c47Ulkh2KHdR4JTi0aW4M1szjMp/Lsuyjf7/hulh7LOqv81H4fdLKEgid9TYRiHqZfWegVLL0nDgS37PSCKEEsMDJzZqJPWF8VNsexv6hxYW0+/sTIOTnUbemzgkolftrdUZOeeF3BmHIjXteUaR3E7q1/7Nx/lMZz+0jK75qGKrqcA0c+DdoTUBYZwguOIxRPL5lIr/kgyQWscEHFPQTC0Rb4xXTh4b6B1dq2XrKgeeJ+zJDmKXbFUc/7TZjrtNxZ7GqjThRY+lAatVNALrc6LpJGjpfNAlK2UNEeTzH45TxKDNsqheghmKxQunmfZZfGl+U/LUoYPwP+DgqzyclRFNvWGS+p8Vt6f2PiJfba7fjh2BnZLr9gZSF+LeddS9kFVIzOalmEf9PftoCNVqQ9FitL33oiENcYPROMY7GwnmEJ6jHl6tKLJaBhMb35ocNGM2Zj9f1Gk6HYJKs5hzQYGtK6Tj1Gjnp2iOXBD3HrfNEhlFYPqthpAAEkhXIqOOe2NQpwmeQBe2FDPh3W0Ss173jd+V7V1PP8T1D+ZuhKIhLc5QQgtJ0tvjrDnXBNvNM9GGbIWVS3X9QWXEXQ07qtW5B+o24AiaMh3ux8477PXg8grIuc2+jWkCZRHuDoxFqcgBaE2PoNpDu81gG+LWbdgvp05B9YrXnROmUsYOOGCdFd+PHwUTcjg7nj1uXVAh5Kc9yCvX4DvzH08X0RIxNb+w5iJc+BSHFlHemtb4EQf2XiJhtMXkQ7+MOA5O7BV/y3qdDTMM1WG6II3k0IkpoDgQeN/l0LOcfdgLO9om4XuLnNdXYaByA1YQmnpzxrPJ0ru/+ONF3FxsO0SWpqypdMVCTSL9Roknr6abMgXG/hXEdcFQFLkTh/MS4OIdJcHT95g2s6cuMi2+gpimATkTVdqDvf3yItXi9VhzkTeY/Blw6G9fmHFtIVEUN6/f0UtaHe8Sg3c0UjHj10sYIWBrnQicRQUgdhuv1eiEBeGS/YO9h5+COEFiEqJ0ecQW5hZYMCocW7npSXgLAWEfHUVU8UhNDuBQ6y7C1OBaJ0qbgd8/VW2G+5L8qKDd3LccBRWRvwzgHrGSS4erz0fXbBYQZ7jngSO1B+wn+XCUUCnud4soYDBz2UTQujNUvOWucyGSCO20shGbUUL2RNBU1urm2ejJDcDLS3MjBaXwOsKqGkCath6BFkKV9XnRj/o9tC/Q82IiW2sYcW/b1YL2/yXiu2XhUYUAntHOrzsi/kUgsbPwXZt1blv/rQu1sSjROz45G0VXnqJ6tD23Tzh2i6yYBXwK4yewnJVH3Jm8G5z7CrcKCUIWXQRVy4UCp1h8c0m2qgHYLNgOmbA+5t2X19UIBPiDu/YBrQAnMZz2VLncZTlxK+hzL9KPkMu5s5Ov/lwPXhP4KRxFIjDEEIJ+PsMFxhbrsvE0j/UcSsSGiQcjF9O62L3dSs1dKzZ5cl9P/LDlAGDSN/3uyS8+fXWI4GhTa1E9GsRSs5G650Wiib+Lh9TkXtM+cK7rkm0QIy4xa1y9GghIri6qvRpWTcvuKhJ1lO/CptHXMpRvdXU3HVmrEIiGljCEOiXDK822GPCncYgg6YUEJ+QBIYaw0wEUo4sV1F32ufdt26NwuuLyxxS1TwjPBK3d6GPhApUyYXpSPD2P2Mkr06+/wOPdOwe12r++zMgeinCyhTlSIa9nVliYyAq6DK9ZZl8FtnHOhvfmJRRQ6r5C4KhKfNbcl84l/M33JiH1Yg6pmXPbk4mW4u5k1bKDh4rTwFL7Nanoch5HfrgIpYOiBbx+RtDsH7q3SvISEx4USjuYZtYFnBsKC+cf+tPs63ONTiMFuQethUdMFl2+vh5IyWpAfQBl6m1/wdVIySyiqcd8cekfT1h6YioPXGg6RP95xpqWtKS8XFlkGgktf3bKU/IWKlLwFV9K0YBofD9Bsu1pRhzceGvaXg6zpuKLA+Or9lHa5NbcCR5MxGxAjsQlFpFcAm1wvl5rwb0tcjlTa6BThrkEZh5YNiSBibS+wpvNGXn1V+gD9G8OAVOjwmj27LhCQC9MvHWGI9rI/xbxYDyPNmfJvu+cYfY97VKljQcwMKLLW7y11w3uAjxngoBah7XRojy9Lm5gVPn/7aAbKmgCGWMUr3j5jhJftSd21RNdC6bZnf3wXo7Cb19NmxXmILwHEEYjl+ddD5TWUq/TmYSxiZr4As7fWFC9CoVKMpog34ltYyInPf0tANg71YuBj2OfQVg97adQUeCpJe3a5EqA8yBEATIRHafrjRK1EcCz08fu8jxQ2GkcWdSLy5GG3jyeJK6v6RW4nbdRsnljc1Y0kZ+/MTK1LBWw+aLl49ipz9ep0MAjP1hXOizwaFiCT0Cpy/N/dTK/DkuvEJLoRUkL7SP7HmhxwSu4sz2X/ZNQ8OOgYn1E0Qw62yogfG7tVNmVbHWndy6MGF8fLLBLwldmx2DZqYLfiQnjwaixFxd1xase49D/MsLEd+yxBcHyNsuOoNI5pPdy+xBy29N5aRFfX/U2jKNzALjgc4+RVH+fMIn9UnHY4rxAQ4IdmXDjsRNfLN1iu0KRTPKn6VqqLEcdZW5KOZ11viRX/4/LBCGYOAL0p47Fz4GPjX0H5m0Y/SHJ9j/qGyHROr8wbPlEZ6N26F/SQzjlhdxnwfFkWKHW6LVW0taAfE0piCbdf2orEV33WVGlqbPi6yk37pfJaRV44FCBZIlRUF0kl/vDFCrEpNkWq2VxWurtALXz3eHg8mnI1guaUrQUmKkVNtMLh9K86jcrhtk3nD4XE3rrkiP7BCr+/apew0CCm9insXN+qE+M906VdHGXyDhtsCgu3taAoYWkk7LaRwSAL41j/hDz9DJeZd16+3dSt4fQNbLxgNtVtDwvK+VJNbDCHem3vrbSJ5aWd08WsnbiGVYzG/Qek58CYtdGTLAudG5oqaZYTSB7grJ7wcFzt4A/0PU7/uJBaFoJYMOogrC0i6gHLiZseBcIuCJRiCiYjluZWWw/otuxP0vTZszwSXpQz+GC5dI8PK7b96b5XkOKWfv9kSZEh1F3bU0XuRi9c7ocjSr/jceZfbsRC1zZe5Fwy3df9AbXPSlNEZIOCxtpMn4+8NY/KALm9hlgyPmLS5iaWqW6L1e3PqKQM830hcX+kJmB7Mc6Cqvkp0qjTF+YVCKd3DsR8LXnElP3ohAcBzYOmnGCwGOtlqeGT/1RTUlvZdhDGW1jpScV959Br9mDGFWzvsjdaV8QUifPoy8NGdy+FvRtl6bIImuStZYFoUlL5LHFXsJb+k/9jLENbx2Ef46IGEwx5rfd3muAvcHIiQuwZlmkiMm3LcOOerj0FXHwbdZxdbTHMzk/fGkNpxY1ea/t5Zr9YBK496fcG4EAevwcdza17ZwCq2gxnLXKJ8HVsl4pA4Ofuy6glEijuGM5YupbTqTztaS/JApBtHCnDhi4pP8P0400/+MSIdz7vhu0/AsobQdqPZgHfckEt8NT0gBElzC/Cc1ixr7XXJNfHCcBglSDEfqS4XFUk9zs/venOT+462fGAiPw9CiR2PNj3/cUN+B0O5co0t3YKhptrzgxTra4TzbRRmyqNih7QKLwPVWaG1/SbbYRdpGHp2hSIV53p73r99pSaOmb4qvMWGr+uv6VXT+QgWEt7NOnbU6YqfcTJpQR4xrSszGAYLIKZ/85yk+/q2C0DjwlXYf6gHh6OlD+sU/E6d/fyqvj4ipTFZQN7KWD9BZJvkKGciJheV/+EShJPjNGUYrApvsS1XbS5XrzfOZC8HR45gCj260Vfuc7M5nwDVomaXUd0jf4Dwhs+kuGkTC8b8uSpRRJZ9Jne63OpU8oyfgthNeDHr1gO35O8Fkm/zyfmxDgJOQot4uVVtjVwrImZjThyC/GxDO1XRUtcn5h9qWpUo0xwrKinuIZBzQLek10LpQ2+DVMKTnIBJSBYoOqx1YmtdFuxb9kbKs4zrJfbMFKpEc9dRu6vnvbIifxOBuiVynX6DuGL+nafZsqgRH+V1qTSWPUV2AzNO9zImTSa8iO4oz7HkCF0/hI/o1o+z5F1wZljIULks7VU+uufrNmObDNtrqBS4F7ANa8ZmIg2lusHsn43sL9g9IOTgJzrtCWwl3di3CyoBfoBFa1jSw0EIDH1/bCtjdc/EVP4RBHBz0ZKq9iO1fCjcad5cjtwRjsLOHRYWyxI187DRqNdUKQ9duywezvde/UKm8lo1MbNvvHpLVpWU69NGooP2nS3T4l7PwboyUMkG6S/4poC6a0UjZNK6MkL7tDV4+uVZJQXYmttBRUPXUWdqpZXm/l0BZ4GpkaR8p//lBrBjdioShapAiuQZWy9x+pJD0IDSO0uCdrwMpr0Ho56Mt25UYVlxdnKYFx0bprCMIIc2RqtOIksLbsi5hHHl600mJ/R+5Ebs0Xp1SPKyKaZOPvZKQU0gtK9X3yfaiksCu0i2F1Q96EPp+Ku1P+W52dWVTe1kKxC05HUYfO0zrsqNE0+fZyuv6sor/5BRIY915x9h0hGs9dyzn0jtOqqYtDCnUqPbiU2joUbqq74P/jtGZ+u4UfO4YoK3vbUKQ9FVTpT+WDGcv1nkYSbdB/yFvdyMUyrtS9mjwS3CsY2GF7/xlKF1/Snxjd+AU5sxOmNj2MvkjsqwrN9iUn24rnyWkCSeZH9H5+gL9v3FzYoza0bH7OANlR8N+ZEXwUp2Z99ilIgBHUEh84gbAmNzMiCUTC42oy/wpKTeRX2QZQw8ILtFa1sPBNd+if7B9RbeEuagzpz9h/zrGqXiCpaKvKvSO7AOrYgX6gosHi85p3DOO5sQbK9lQ/pKs/8GIGtIRQe+2fYMK/N/j6crpBBJzvOTlxpZrpr2h5PF/WQrJZVBlyoh+2KrJ+f/hZ6gyaeye0cPBBx1YboGkSoYwnpbkZgSVwJ7OPVjo/jl5XILgligdmKcqVhGyYZDfYxwkWzHiAclaVhNQRaBevgfB8b0SDZ6UqHaaTZZAXI/ifXyocV3qV1DikgzvMcN9r7TSni+fPZ/+o+f7b9uBbJZSL2ttqau+5whkQjlH8VPzNwbRIc+Ar5NvYUuICsMuy2ruDWiZXijVsj7zuHwAkKuEXz/QTFRUh9wz356PxvqnNVUJMQI1aTmprNgYT7Flr9AIiXchoOts5OSPIxM/3hxUbr4JajU/ZVknHPfrBN8Y+L6HT+vNqBsFhC2MyWOmqGHJmBR5+9I8kkBsjZKZzJws47YscOzp5W+3Z5v4yBkazFtLYKnQs7xEw04gzBGQCwnhIEyfzp+KnE8k45mrdRwBHZkRXN9wPY6qNVvWzbLUZjD6hLwQgOD7F0DRCGN+ycB5lYhoxFvpICvwgkIWzW/KQW77B0h+PGV1Lp0iHyatYhqKv2Nkr8hO9pw4X3F3x5NdM/G7vD4jlrt6qJUsFE6tWpD+uoCSJSYKmn0x2B+xKQ6npMqQgN2Yc+Vlkb882jGnG/lpj5KubP1iVINoWm0NvjRGDOgiFR2wqpSHgdSCqLYR/n/6jUPooLLx8Q9Hy8lgQNiPs1jdtY/45UOGXaikp3fgCu0HTd3zaEhxTPAPTWu0GHwcIKet1O/p9Oyp+RJCgenz6NUQVMOgoGuN6D60Nzb3pv3h6yN74rqA1HMY3GjwoPPupEwbhVAww2CdGhytCGwrR6l4eULiu/xHX1rxH8y1pKIonKlS8a6NbsbAAluEuxOvs+1jyjV3xd3ynxbhMv0u5czJ8r3h4augLvJ8WXsKIOsAufV7l1WD4nKoxBEQEgcUSoh2vsG65AWDnd5djMb/3uisz/S1cMM6ga4kLqzfxi+kiB2kdazADqQlWmO3FcTzkzO0CTVAJ6ubMTFxaCjn2fOJCZYhs6j0IKKwGzhKSavMfKcNaEqm1B0VGlTJ3BC8NaqnTkPKbdJ5SuqOiTVee2EETI2sCcjjHsyD0lpEGY5fU0IxBbFJID70JV/SkHZBJF6dJ6nU20dajXFVa064RTt1XQfwZ5BTOCoUMNB2i1gM0/CxB92Q8i7trca7uMEDLQVMVRXiXhY4qvpiX50NEZtotyY7+VkaTJKXdlSJVJs/hPIpiULLdyTj+NoIIH8Af2iZDQaOAfNnegOzv9ND7KS1NMpFa9TooplJRb3oJ/v1xC6J3YzVYNrQQWbglwsji9VQL5kj2kRi7rjZYBTm/Lgu16Ns4TzelUn+9/BnU62EmV0qBKGmqHrb1IwII1vGQS0guji4N5mDO/K/LOaBXh16h6qMStsHQM94R8ckcHZ4CZfj/CpQudO26IJKLDdg/d3GhVoZhT9ADP8I8irWA5T9zWRXHh6H/SQFQv6xusIHIIv93a0KVQfaqSs+DB/NDB49fqOgWGFrIlkaEmST8lh8UK+1ODEbXT7KTdU0nSdmzyKMzGMjBvTCwIfTRFjWGv0vi1kAWAU0crPqgvsmGDATP3ysOBRRRkn3o28w8/YPDE55aEp0zN6PSpzGG6wEz/ZaDeoRQfkMx+QEPOBTWaHCVQdwbinBLQmdnllEx5MPx3GKVsED5edAQ7u0i3ZCrO9SXlPALSIkEgLOl3gpn4KvsNmajdisaTudRCQWqWVaoD+6ONXm6JEZEMtQiQH2Ec3IksT7HHDF7Um9hK/cNEY5tRzRSmwTisJnHPjtvw3cH8Rs9U1Vi35tWumDd2jD+E632sP2UVn8dtMkjxcb3UAmN22+YmT46VeXhnwT6ODw1xGfyr6FnICYjTRvN/t0WvKvUi4hwJxfjnJ4pkmyo13TamvMFdzRJrbvWmWy3Fdw10H4VZ6+om0pU6LuWm9TzM1ySogLi4xu74HA6yk4WJilkvJvfGDXNzAoYmQ54F/uVm8l2Sh2OltHETMbOYYTeA4Ge3fh8VII/5hI91yANK6MLxzM3pN+uiNXEQHE0sA530/oKkgb8XzThsJKYXFtK3qYB8Wgi4jlXVOJ/WADWqRH4FBQEJQejdy5Cy9mcIcGx/qws+6B4V1fKFGIjXbDOBj9VPOVNTxxqQak+d94hO5Y7wFAo8wo9lhUrX1V/udGl2pAsrLTwtNOJtl7UkNoF8NWpT0bbbx7UFKY3ZpbHRW4uN1OuY4jWftK0uqeO9HJ2fb0yRjX7cUxIrWBBjbTwLAnD5kqECKe3cXyvVa9Go9M1dzwSeuNw4Ao+oQrFhqGR4FCGrE4ww8n7rcN4mC7WCR48hyVNDLa0Ux9E1iqmfMCseNpL5DlGtwbmqInxZlRFmxVvvrW7X9Q195kakza9QM6BrM+Y6ULtwa9xJMxk53N6CvT9iZEYLdzNsl6q3tBO0X4t1eKGZSOvhPOYfyPRNF/VGLeF9ak4nvUQ0BDPn1W3KuEHMXRut5yW2FSy7F2okeRGrKYgFuI4D7DzL9+6KpOa/VCwaSvwpYwiyAQiC0oAQzn/7gkkess3cJJEL18T4fGpNeaKYIabmWhj5WNCt0aM2h8Hq8a3MYhXC+Q6W91D25ClMOoUGNF6W3zJ9HHiAOPbd3vm09zHfTlJgSLhIUZZ1XthMhs+9dzjuCor8z4YVzuRwOAcWlX4lQvuHFpiUmSA1M1H5c74XQXENBkMvoYCMORA6NEp1qr+iYPC2f6PQc6arlm6GslyocxF7d/TjjxSa75JCwmDsrH40G+lLLHuQ3zAjl5uLdK/CVLl4AWplsAb1zP60DR4l5KypBIm0mLJmcve5C8eaccVIpqeqCJFTUHXAJOUDlXRvet7rAhgQRR4jucKgFZjphxn/AnlmBOZnIpMnh9N02INBtRkOZNPK1LagiHhGZj5eVI0zYiQdYMgl03FMuma9G7LQadQu+tHuUdw3bnA4NAl3ae1yQvTgf1I+IGnM56EOCkEEZXx4YlHYXjXdx7k1i322CbzBLdt9PEp2rrenT+Kh/xno2zshTVHnBCEQE2Y8yDeNXbt3T7LQsn4lpBVqStPK2/izDBGtEDLp5RCF7+LRaiLSJEzjjAItHBrNgmXsU9LyT+ikJwsIwuzjnIa7Nt5BFzkymItHT8H60hDG+G0xnAmHtXY9HVkSurisU3KA/vfZhK3doDI4/0j7x9rqKqsqHbSK9XHgcUqk61QxkA8cRBGnLCb5MBjSjbWFF3y2NpvFse7VdHMtuHEsGKxf8Shuzj5iOViPOvHbbCaU4jYDAXePfCQmkSKJ8DD41GbcTrnvdQzyznJz8F9xkeSzDU6w59oTjyKsdiWNSw1WjlyGIWUs706xk2TVvZ5VSu3wHV6pGbj+LW4kaDxvVO+5208yCG+pvSZCg07IJdx41BdOgSdbkpRcisV7Z9hDyuHpQe9epYzBpV7tpE3Ah6Yz1cdk6kmWMWmXj8S201dce05WQ+p6YzdFNQFZTRyubGA4Xpip/vRBDHW7+veNm6qehsWcKvh5yRI0X3HNhEbS0m7vcGxUn3D6LYtNIMGMU/+a338aVwzN39IeVpNS7DdVUMGqm9npRmEMlU78QJM3gV13LPn0uausYE66mBkXlSqZWT30AbQ2P5n7nSgWlTfLUIve1OS2dJxntJiSJrJ7TPmyHJuO2FRgGWJ+c90FN+mHBxsNOuNng7gSn+XB4tpaMX/5QvIlPfhRUf5o54p1aoO92VQnUhUOlj5dozS5L5mQjzYcp8OYHEIVcE5CnPDvQEqlIaYOki06VTvPgNYeS9LsWMD/pxGbS7tTEN2Y3cLfTaRv3wFN2/Ne0LvAhh3+36ssViLqe4Jiz4CwXzDoeRv+JTi0Dj5JqejLWyztRH9w2X237DJrYZ9fQGoidvQQmm9PXZiFnyZrJXndFZPugrxaQ2zPqyJDqPyTUZMQCjL/EJ5qJMaUv+An2ymCiZRJd4xpzS6cgIi9gvoP574qU6vGij37c8Z6kYdPBuRTvClINas3RWzpYalXsRGOBVFFkzxevIBTTH3MDdSgYn2yQpo2mcZoem/zsCET4++4u9SO+BVoh8rp2M50ySzVQtDn6KtwwxLpfDFOz1XnwA8kTsmjxvnq6rUO5Q6/FWjxkPBLcYSNWBcwPSU1Bc1gFiaS09Bbg7fMOl2YqP1tW46IRfNBCYKaL4k95pVc19CsqqzAdg74fRzYolqPc4twsZ3yhx6tcdJsEMZ6E7nwi7amb+cB1AP2vpate7SVVuYgPhWFMdkHv2FYvihY10d70kaOXKYK66H/nIta5gBWkZlcEWGvukdoFXqA3RnmXHy80+pFdRvs/1rqg1aS2tVaZ+8ArulihxKSqa1IEM6Wc8IQ/UJCm02DutKQXt2PaPvug6Z5FH3HHNpDD5+eoP+V3dHadiHQmUA1D+JKl4ZHVtSvwe1ys93Ac04EvOR0RPPYm1eNUwIk9qYf0jKAXogVahc0hvyBLGH5/aDg1IF08q0na59nGKJP6qhi8cYSFuVvO1fYZiw58bUJK2m14b4/xyrPTj0hmIFdSK4f1tWp9dbr9dkF8MlnycywyRfM83piEkqJGpOcgBX/DUrqIxMwE5bYuBH4fB5enLiwXYkUuHnVcPswAjQd6H8fZ/X5ebJe8tpLsgSNoRFk9SSsC9fdcYeNPABfj9h/RkOSsIITqgHFkS3k0VfZ5NtSbx7e1YDafkC7lm4jO8ar1wpctS/yOJUokxbKBCcsiCoGivK9tyS0AKYXNYNFGKO+ijWCN0HH4Y1z3WMwUTWPCaCcYoEX/9P9Gze/cHAlk+eJweylH4KWwUWf6svPNUPsCanytISMmLrxQMlH4oEuGW5rk9Rdu0o5t2sigWdEYXmpNUHoKOAKnFj8EdBzYs3L0M5dZjf4dNioD7qKHWuc0+DVLvjd8sM
Variant 4
DifficultyLevel
715
Question
83p=711
What is the value of p?
Worked Solution
|
|
| 83p |
= 711 |
| 3p |
= 711×8 |
| p |
= 7×388 |
|
= 2188 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $\dfrac{3\large p}{8} = \dfrac{11}{7}$
What is the value of $\large p$? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{3\large p}{8}$ | \= $\dfrac{11}{7}$ |
| $3 \large p$ | \= $\dfrac{11 \times 8}{7}$ |
| $\large p$ | \= $\dfrac{88}{7 \times 3}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
715
Question
32q=53
What is the value of q?
Worked Solution
|
|
| 32q |
= 53 |
| 2q |
= 53×3 |
| q |
= 5×29 |
|
= 109 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $\dfrac{2\large q}{3} = \dfrac{3}{5}$
What is the value of $\large q$? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{2\large q}{3}$ | \= $\dfrac{3}{5}$ |
| $2\large q$ | \= $\dfrac{3 \times 3}{5}$ |
| $\large q$ | \= $\dfrac{9}{5 \times 2}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers