formula of ms excel 2007 with example pdf

... đây, chúng tôi sẽ hướng dẫn với các bạn một số thao tác cơ bản để xóa ô trống trong bảng tính Excel 2007 hoặc 2010. Trước tiên, các bạn mở bảng tính và nhấn Ctrl + A để chọn toàn bộ, hoặc chọn ... định cần áp dụng: Tiếp theo, nhấn F5, menu Go To sẽ hiển thị, nhấn tiếp Special: Sau đó, Excel sẽ lựa chọn tất cả các ô dữ liệu trống trong bảng tính, và để xóa bỏ thì các bạn nhấn [Ctrl]...

... monotonic-ity of the positive solutions for a class of integral systems with weights. We use anew type of moving plane method introduced by Chen–Li–Ou. Our new ingredientis the use of Hardy–Littlewood–Sobolev ... Nonexistence of positive solutions of an integral system with weightsZhengce ZhangSchool of Mathematics and Statistics, Xi’an Jiaotong University,Xi’an, 710049, People’s Republic of ChinaEmail ... Structure of nontrivial non-negative solutions of singularly perturbedquasilinear Dirichlet problems. Math. Nachr. 280(13–14), 1620–1639 (2007) [39] Zhang, ZC, Li, KT: Radial oscillatory solutions of...

... be formulated in terms of the Cauchy function G thefundamental solution of xk  1 − Lsxk0 2.9defined as follows. For a fixed s ∈N, let {Gk, s}∞ks−mbe the solution of 2.9 with ... rmedina@ulagos.clReceived 18 October 2007; Accepted 22 November 2007 Recommended by Bing Gen ZhangWe investigate the stability of nonlinear nonautonomous discrete-time systems with delaying ar-guments, ... discrete-time systems with delay have drawn much attention fromthe researchers. This is due to their important role in many practical systems. The stability of time-delay systems is a fundamental...

... liệu MS Excel 2007 Trang 1 MỤC LỤC PHẦN 1. LÀM QUEN VỚI EXCEL 2007 4 1.1. LÀM QUEN NHANH VớI EXCEL 2007 4 1.1.1. Những thuật ngữ cần nhớ 4 1.1.1. Ribbon công cụ mới của Excel 2007 ... của Excel 2007  Ribbon - trung tâm kiểm soát mới của bạn Tài liệu MS Excel 2007 Trang 3 PHẦN 5. CÁC KỸ NĂNG OFFICE CƠ BẢN 53 5.1. LÀM QUEN NHANH VớI Hệ THốNG OFFICE 2007 ... hiển thị trên màn hình. Tài liệu MS Excel 2007 Trang 4 PHẦN 1. LÀM QUEN VỚI EXCEL 2007 1.1. Làm quen nhanh với Excel 2007 1.1.1. Những thuật ngữ cần nhớ  Workbook:...

... TRÌNH 2009 Tìm hiểu Microsoft Office 2007 Tìm hiểu Microsoft Excel 2007 LÊ VĂN HIẾU VIỆ T NAM Tìm hiểu Microsoft Office 2007- Tập 2: Tìm hiểu Microsoft Excel 2007 Biên Soạn: Niemtin071@yahoo.com ... liệu Excel vào trang SharePoint, họ cần phải cài đặt Excel 2007 trên máy tính của họ bằng các loại office sau: Office Professional Plus 2007, Office Enterprise 2007, or Office Ultimate 2007. ... thống Office 2007 52 Tìm hiểu Microsoft Office 2007- Tập 2: Tìm hiểu Microsoft Excel 2007 Biên Soạn: Niemtin071@yahoo.com 43 Nếu bạn vẫn tiếp tục mở trong ô check box Open in Excel...

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1G32/VeaBR1Qi0a5d8nkkCBLfv5HsVlMg9Zo6gTatEo3z2RBAps02az+e9//xvVP2k8HlvSTaOoE6JtlB+dSH85lLBFj4+Psf2Trq6uzs/P1+u1d8eF3C9FCTqdzvv371/4X86y7EcnkjsosOUamM/ncf7bzEOuVpPuo6gTfukl91HyPB+Pxz/6vwoUaEugJOYhaxR1QolWq9V0Ov3uCf+SDcUECrQoUJ6/tZiHrFHUCeW4ubm5v79//l+zLNvf33/Jg3ECBVoXKIl5yBpFnVCi52fgdnZ2Xn7+CBTYpnI239kW85A1ijohWmbxwDbVa2PhxWJxdnZWi1s+DVO7i706oXzuoMCW1WWU51v2Q65EXe6jqBMECjRBtRvx/AnzkDWKOkGgQJNNp9PFYlHHf3mapkdHR51Ox5uoUdQJAgUaeMk5Ozur77/fPGSNok4QKNBM8/n86uqqvv/+lyyjRIMbRZ0gUKCxzs/PV6tVrX8F85Db2SjqBIECTVbfp2X/4fDwsF7TpzWKOkGgAD9Tr3XbfsI85JY0ijpBoEBbnJ2dNWMD2yRJ+v3+cDj0nja1UdQJAgVaZLVanZ+fN+bXMQ+5qY2iToiNpe4hrCzL+v1+ky6cFxcXV1dXvts0LBeyLFMnRMUdFAhus9l8+PChMQM9z8bjsXnIoXOwzPso3W53Mpk47AgUaJHFYjGdTpv3e3W73cPDQw/PahQQKFBXddxE8IXMQ9YoIFCgxpeZWq9//3NZlo1GoyzLvNEaBQQK1Ezd17//pX6/f3BwYBMfjQICBWpm6+vfDwaDNE2vr68j+QXTNB2NRt1u13utUUCgQG2EWP/+5OQkSZLLy8t4tv7J83w4HJq2qlFAoEBtPDw8bPeGR5Zlx8fHIV75D5mHrFFAoECdbH39++cUKIpiNpstFotIflOb+GgUEChQGyHWvz89PX0eUontadzBYDAYDLzvGgUECsTu5ubm/v4+3CWkKIqbm5t4Vl5J03QymZiHrFFAoEDUQqx//+9nPhaLxWw2i2eV/TzPR6ORecgaBQQKxCvE+vffDvQ8l9BsNovqVspwOPTwrEYBgQLx2vr693mej8fjf//nq9VqOp3Gcyul2+2ORiPzkDUKCBSI9NKy9fXvJ5PJj9ZJ2/qDL3/IJj4aBQQKRGrrM27SND05OfnRcx6r1Wo2m8WzpJtNfDQKCBSI1NbXv//RQM+z2JZ06/f7w+HQmaBRQKBAREKsf/+TgZ7nHxrV6vg28dEoIFAgOlu/pZGm6enp6S//a7Et6WYeskYBgQJx2fr69y8cN4ltdfzEJj4aBQQKxCPE+vfHx8cvfP40tiXdbOKjURAoAgVisfVpwC8c6HkS25JuiXnIGgWBAsQgxPr3vztBZrlcXl5exnMrxSY+GgWBAlQvxPr3JycnvztWEtuSbh6e1SgIFKBiW1//Psuy4+Pj3/3/im1JN5v4aBQEClDx5WTr69+/+mGO2JZ0s4mPRkGgAJUJsTzJKwZ6nsS2pFvi4VmNgkABqrL19e9fN9ATtJn+8NexiY9GQaAAZQux/v0fLoBWFMXNzU1U85Bt4qNREChA2UI8/3F6evqHD3DEtqSbTXw0CgIFKNvW17/fytUiwiXd8jwfDocentUoCBSgDCHWv9/WTjer1Wo6ncZzKyWxiY9GQaAApQmx/v3Jycm2Fj2LbUk3m/hoFAQKUIYQ69/neT4ej7f1ahHOQx4MBoPBwMmjURAoQEAh1r+fTCbbfbA0tiXdbOKjURAoQHBbX//+tzY6fvmlbjabLRaLeI6bTXw0CgIFCHsJ2fr694EWEYltSTeb+GgUBAoQUIgL//HxcYhBkAjnIdvER6MgUIBQtr7+fYiBnmexLemW2MRHoyBQgBBCrH8fesJLhPOQbeKjURAowJbd3d3d3d1t9zVfvdHxC0W4pFu/3z84OPDwrEZBoABbs/X17/9wo+MXinAesk18NAoCBdiaEOvfl/NwRoRLutnER6MgUICt2fqyKEn4gZ5nsc1DTmzio1EQKMBWhFj/vszLQ4RLutnER6MgUIAtCLH+fck3EiKch2wTH42CQAH+1HQ63fpNiNPT0zIfyIhwSbc0TY+OjjqdjhNMoyBQgFdeNra+/v12Nzp+oQjnIdvER6MgUIDXCzF3d+sbHb9QbEu6JR6e1SgIFODVQqx/f3JyUsnNgwjnIXe73cPDQw/PahQECvDbF/Wtr39fyUDPs9iWdEts4qNRECjAK4QYHAm00fHLr4KxzUNO03QymdjER6MgUIDfsPX174NudPxC8/n85ubGJj4aRaMIFKCulsvlxcXF1i/Gw+Gw2t8rznnINvHRKAgU4KVCrH9f7UDPswiXdOt2u6PRqOWb+GgUBArwopsN//3vf7f7muVsdPxC5iFrFI0iUIBaCrEPX1QTWFar1Ww2i2oesk18NAoCBfi1EOvfl7bR8QtFOA85hud1NAoCBYhXiGVRohroef41Y1vSreUPz2oUBApQwQ2GOB+2CDGk9YfavImPRkGgAL+w9fXvk9I3On75RTG2Jd2SFj88q1EQKMDPrFar8/Pz9lwMIpyH3NqHZzUKAgX4mRCTcqva6PglIlzSLWnrJj4aBYEC/OyC/eHDh62vf1/VRscvtFqtptNpVLdS2rmJj0ZBoAA/tFgsptPpdl+z2o2OXyjCJd1a+PCsRkGgAD8UYv379+/fdzqdyH9x85A1CgIFiPoKcXZ2tvULbeUbHb9QhEu6tW0TH42CQAG+L8RiITVaODXOecitenhWoyBQgO8LsSxKJBsdV1hpf6hV85A1CgIF+I6WrH//c3HOQ27PJj4aBYECfMfd3d3d3d12X7OO4xQRLunWnodnNQoCBfiOs7OzrV8bYtvo+CU2m83t7a15yBoFgQJEYblcXlxcbPc1azfQ8yzCJd2Sdmzio1EQKMA/hVgWpdbX1BAjX3/efI1/eFajIFCA/yPE+vdJrBsdv1CES7olLZiHrFEQKMD/EWLCbQM+/SNc0q3xm/hoFAQK8H9Mp9OtL1zWgIcn4lzSrdkPz2oUBArwv0IsixL/RscvFOGSbs2eh6xRECjA/woxolGLjY5fIs4l3Rq8iY9GQaBQwTf15//5y5cvX79+TZLkzZs3f/311/N/3pKlviMUYv37yWTSmC/6ES7pljT34VmNgkAh7EfMer1er9ePj4+fP3/+rc+ap8cX9vb2dnd3syxr/HJVMVitVufn59t9zRptdPwScd5Kaeo8ZI2CQGHLlsvlYrF4eHjY4idLmqZ5nud5LlaCurm52fqCqs3bXCbOJd0auYmPRkGgsJ0uubu7K2HKQ7fb3dvb29vba+Toe+V3CEIsi1KvjY4rjLk/7/jmPTyrURAovNJ6vf706VMli29mWba/v7+3t+eeyhYtFovpdLr1C2eTBnq+PfkjXNKtefOQNQoChd+zXC6vr69j+HTO87zf73c6HW/KVoRY/77BC6FGuKRb0rhNfDQKAoWapck/vqYPBoN37965ofLnF4Ozs7Otv2wdNzp+oThvpXS73cPDw8Ycc40iUAQK9UuTfxgMBr1ezxMqfyLE6mT13ei4woP255p070qjCBT4/kdDhMt+/0Se5wcHB1ZVebUQy6I0bNyhLn8mTdrER6MIFKjBV8MXZkqDNy4JKsT690nNNzp++d/Lzc1NhPOQDw4OGvC3oFEECiRJrCtT/a7BYDAYDLybv+vu7m7r87Na8nEf5x9OY+YhaxSBQtvFuSDVqz+ah8Nhs8cXQjg7O9v6CdD4gZ5nEa6VkjRlEx+NIlBorzgnT/75p0yT5jWUYLlcXlxcbP1l//7778aPuwU6dDKxqkZp5Fq9AoX6mU6nNXoe9nc1eE2OEEIsi9KYjY5rWidPGrCJT8mN0sg1kQUK/uB9NNdVoPXvm7TRcR3r5Fndn9Aq8yOrqWsi18JfDoE6aUOdJEmyWq0+fPjw8PDgTf/1F5ednRB3tmezWSO/EdWrTpIkubu7Ozs7i3xxo59Hw/HxcTmP1Dzt0O4zQaBQwQdriCciY3Z9fd2Yp4CDyvN863c7iqK4vb1VJ/F8M7m6uqppMpbZKAgUfLCWZLFYnJ2dNfiBm205PDzc+mve39/X94t78/6I5vP5hw8farqmQGmNslwufRoIFHywlmc6nd7c3DgTfmJ3dzdEo2x952R/RH+iKIqrq6ua3lYsp1E8uCZQ8MFatvv7e8M9P9fr9bY+haEoigakYcP+iJ5uK9bxCa3QjZKmqV3TBQolubu7Uyfffi6fn5+7hfsTo9EoRBrW+sHDpib+9fX1+fl57d6aoI1iQWqBQnl1svWFzOuuKIqLi4u6L+0fTpZl/X5/6y97eXmpTiL0NNmtdre4wjXKu3fvfAgIFNRJla6urjyS8iMHBwdb/+hfrVZ1HFBoyfDo/f392dlZve4shmiUwWBg21GBgjqJ4kO5Mc9vbtfOzk6IgZ7r6+t6jSa06uGtpzuL9ZqHvN1G6Xa7xncECuokFk+PCnps9rsf1iEWga3R3k/tfLS8dvOQt9UoaZoeHR35wxcoqJO4vji2ZGnd3xXiJspisajFxa/NE9+e5yHX5XbXnzfK0ysY3KmcvXjUCd/3/v170wv//X366upq6y97enoa85KgpuU/q9Gmm6/+pmGN2ni4g6JO+L6LiwvTj/8hz/MQO7vOZjN1UgtP85BrsRbw6zpDnQgU1EltGsWK+P8QYmB+sVjEeZzVyb+tVqvz8/NaTHn73dpQJ7ExxKNO+IW6702/dTc3N/f391u/lpycnEQ16q9OfvmWjUajEI9Ob9cLx3q63e7R0ZHnTqLiDoo6wfH8PcPhcOvfMouiiGqgJ6o66Xa7ITZF+vO3bDqdxj8P+SX3RQaDwWQyUSexcQfF1ZQXcR+lhOv3ZDKJ4Rt5bHUymUySJFmv19fX13GOhY3H4zzPIz9p/33nL03TXq/X6/UM6wgU1IlGaY6rq6utzxBO0/T09FSd/LtOngWaSLWVf+rh4WHkG/+uVqsvX74kSfLly5dOpxP/+JRAESjqpDL//tb1+fPnmNcg0SjPNpvNf//7362/bL/fHw6H6uS7dfLkaTgszlspNZqHjEBBnfyvLMv29vY6nc6bN29+/k1rvV4XRbFYLB4fH2Ob06hRQn+bPz4+DjGZuRl18myxWMxmswhrPsuy0WhUyTuIQEGd/PYHVq/X29vbe91A72az+fz58+3tbTyl4mvis+l0uvWv8pUM9NSrTp7/NGazWZxL8VZ7JwyBgjr5hTzP+/3+ttZjLYri4eEhkl/WOrNP1uv1hw8ftv6yJd+mqmOdfPuPv7y8jPBWSl3mISNQaFed5Hl+cHAQ4om5zWbz6dOnu7u7yj+RNcqTh4eHEHv+nZyclPPEZa3r5FmIxWm29VEwGo3M4EWgqJMWfW0KdF3UKK8QYgvoLMuOj4/VycutVqvZbBbhOvRpmg6Hw/jnISNQaHKdlPxtabPZfPz4scLjYG3s50vj+fn51l829LM+TaqTqML9R7/gaDTyx4JAUScVqGqVrWoXsNIoT0Isi5KEHOhpZJ3E8BdRbXQiUFAn0V2k5/P5zc1NJQ+mbPfqUlObzebDhw9bP/6Bjm2D6+Tbv4g4l3TLsuzo6CjyJd0QKDShTuK5PFe4gJVGSZJksVhMp9Otv+zWl1FvQ508/0Xc3NyYh4xAoY11EuGnTFVfHC3gloRZFiVJktPT023dn2tPnXwbjnEu6Zam6dHRkcfMESjqpEWX5Kd9VsufzhDJXnfVHvmzs7NoL+QtrJMnm83m9vbWPGQECuokCpWsDFHa6h3RCjSL5M8HelpbJ89Wq9V0OrWkGwIFdVK98od70jQ9OTlp+dfB8/Pzrd+++sMDq05CF+RWDot5yAgUddKKOnm+MpW8ELgHZgOtf5/n+Xg8VidbeYMuLy8jXNItCfBMNAKFttRJHddOLf+RFIs9BBpfe8VTPurkR6Kdh+xWCgJFnbSiTp4FmmDyI8fHxy3fcT7E+ve/O9CjTn7Z7lXNzP8lt1L4yyGIUzzb9jajTpLSp1UrVzkAACAASURBVNhMp9OW1/9oNAp0QVUnWwy+yWQymUwivF1xdXUV5w0eBEqrFUUR21NszdgVbzKZlPb0zG9dShup2+2G+AY8n89fMlqnTn7rn3dychLh7Yr5fB7iPhwChde7ublRJ4GU+YTvfD6P8+Z5aULcREmS5Jfr1aqT37WzszMejyPcVeppZZ3lcum6IFCo3mq1impp6ibVSfmNEueyEyVf9kJctH4S8erk1bIsOz09jXCOXskT8RAofN+XL1/USZMapeUDPXmeh3hY+P7+/rsDPepkK38dJycnUT3i/TQRz9VBoEDD66TkRlksFi0f6Dk6Ogrxsv++YqmTbdnd3T0+Pg5x9+vVVquVgR6BQsUiuYPS7DopuVFms1mbZ/Ts7u6GOM5FUTw8PKiTcPI8Pz09jWcF+jgXwEWgCBR1UuNGKYri9va2zWf1YDAI8fTl9fX1er1WJ+E8zUMej8cxPDwb59K3CJQWefv2rTppXqPc398/XUpbK9A1+/LycrFYqJOg8jyPcx4yAoVSVRsHbauT50Yp4T52y29QZ1kW4gr3tEOvOgntaULW+/fvK7yV0u/3XSAEChV/jquTSr7fhz7yi8Wi5U/5NXuDlTZsEtnpdE5PT6sKhYODAxcIgUL1X+jVSSWNEvry2fKbKDs7O8PhUJ3U3XA4LH8e8uHh4cv3YEKgEMr+/r46KV+apu/fvw/6I0yVzPM8nlkh6uTVnuYhHx4elnbatHx7cIFCRF80S/vLT5JkMBiok+eP3dBXGlMlA61/r07K1+v1Tk5OQhdnlmVRrciCQGm7Xq9X2hfNu7s7KyB9e70JOsTuJkqapmX2tzopoenDBcTTPGefSwKF9n7RvLi40CjPhsNh0PF1N1F6vV5UK6mrkz/0tKTb1mdppWka4f6FCBTKeCRCo/xI0AdmV6uVJafqPtCjTv79eTUej7f4h6NOEChR63Q6Zd4M1yjffjgGvYJ+/Pix5Uc4y7L6LmuhTn5yZLaypJs6QaDUQK/XK3PWsUb59qM23NKZ8/nc9vHD4bCOVyB18nNPS7r9SV6oEwRKbZS2p51G+YegC4t9u9Fdm4+wOmmkLMtet6SbOkGgaBSN8qLvguGuoAIlCXybSp1U7neXdFMnCBSNolGqv4IWReEIP13D1EmDvXxJt6fnV9QJAkWjaJTqr6Dz+dzhfZr9oU6a7WlJt5+M+BweHk4mE4vZ862dzWbjKNTL3d3d3d1daT/OKvhBj/nff//tQzlJkvPz82inXquTLdpsNh8/fnz+a8qybG9v7927d7u7uw4OAsX1UqO85lP1v//9b4hXnkwmzdub5hXW6/WHDx/UCfDMEE8tGespO+R3dgINQ3z69Mn5nCTJ7u5uJZt4qxMQKGiUetvb2wvxsh5D+faUjuoBSXUCAgWNUgM7OzuBjrYnkZ/FEwTqBAQKGqU2er1eiJddLBbO5CdZlsWwLIo6AYGCRqmTNE1DXD6t2PatoKv3qhMQKGiUZgqxv11RFPblebazs1Ph0m3qBAQKGqWWAk23Xq/XzuFneZ5XMvVanYBAQaPUWIibKB5D+YfyNxFUJyBQ0Ci1/36/9dc0kecf0jR9ye4t6gQEChpFo/yPEKM87qD8W6/Xe/kuuOoEBAoaRaMkIS6cHkP5txIGetQJCBQ0SnMEWlWWf4dgiCd+1AkIFDRKM4UY5fEYyncNh8Nwy6IErR9AoKBRyvbmzRtnV2nCDfTMZjPbuYNAQaM0x+7u7tZf8/Hx0en6Xd1uN9D690VRzGYzRxgEChqlOaLad7fxwq0tO5/PTaECgYJGaY63b986r8rMwfF4HOjFDfSAQEGj8ENfvnxxEH4iz/NAy6IURXF7e+sIg0BBozTkO/12X3C1WjlFf+7o6CjQK9/f3zv+IFDQKE0QaNdAfmJ3dzfc2TudTh1hEChoFHjl2Rvo8eSiKG5ubhxhECholHr7+vWrE6kS4dZ+NdADAgWNUnufP392FlUiy7JAy6IkBnpAoKBR6s4dlAqNRqNwAz0PDw+OMAgUNEpdbX11r26364R8oZ2dnXDr319fX9tZGgQKGoX//6f4lz/G3+u5cEl3eXnpCINAQaPUj2/YMQh3E2W1WhnoAYGCRqmfEP94OyT/rjRNDw8PA724gR4QKGiU+gmx87BAeYVerxdo/funRnGEQaCgUepkPp87WyIRbv37xWLhjQaBgkapjUD/YGvnv87u7m6/3w/04ldXV0VROMggUNAoNRDoW3WghT3aYDgchjt6s9nMEQaBgkapgfv7+xAvu7Oz48R7tXAzegz0gEBBo9SgUba+PtuTcGu3t0S32w13DG9ubjabjYMMAgWNEq9AN/xN4flz4W6iFEVhoAcEChol3kaZz+eBHpn0hOyf29nZGY/H4d76QDfPAIGCRvlTNzc3gV453GIerZLnebj172ezmYEeECholOgaJdztkzRNTeHZlnBryxZFcXt76wiDQEGjRNQo6/X66uoq3Pf+f/ysZ06837W7uxuuUe7v71erlYMM5dhx05KXu7u7u7u7K+3HvX//PpKHM87Pz8NdmbIse/PmzU/msqZp+vbt2zdv3nQ6nTdv3uzu7joVq3q/0jQ9PT11hEGgoFGqb5Sbm5tAa5+8Wp7nb9++7XQ6Hl75rtVqdX5+HujF+/3+cDh0kEGgoFGqbJTlcnlxcRHz25Hn+d7e3tu3bz3IUlpWnpycuI8FAgWNUlmjBP0ivnVZlh0cHLx9+9aitEmSbDabDx8+BHquOcuy4+NjBxkEChqlgkYpiuL8/LyOe8Xled7v962tslgsptNpoBc/PDzs9Xo+B0CgoFFKbZT61smzNE17vd7+/n6bb6hcXV2F20nHQA8IFDRK2Y0ynU4bs3Jonuf7+/vtfJy2KIqzs7NAL26gBwQKGqXURmlSnXx7NT08PGzhuM98Pg+3hs14PLbRIwgUNEoZjdLIOnmWpulwOGzbNTXoMjanp6fmT4FAQaOEbZRm10lrM2W9Xn/48CHQi3e73clk4hMABAoaJVSjtKRO2pkpDw8P19fXgV7cQA8IFDRKqEZpW518mymj0SjcJsDxODs7Czct6++//7b8DAgUNMqWG6W1dfKsDY/QBl12L8/z8Xjszx8EChpla42iTr7NlKOjowav7RF0/fvJZNKGG1EgUELZbDZPt3mXy+XTf/L4+Pjd/+abN2/evHnz9D/v7u4+PahvXaaGNYo6+e7NgIODg0ae6kHXv0/T9OTkxEAPCJQXKYpivV6v1+vHx8evX79u61KU5/lTvnQ6nZ2dHZMMa9oo6uQn+v3+wcFB8y63Qde/N9ADAuVnVqvVcrn8/PlzuCWu//3N6e3bt3t7e51Oxy2WujSKOnmJwWAwGAwa9ksFfeuPj4/buWgvCJTvK4pitVp9+vSptCj5iW63u7e31+12xUq0jaJOfqu/GzYbOej692manp6eOm2g7YGy2Ww+f/58e3sbbpnIP/yoyvM8z/OW7ysbW6Ook1do2DSfoOvf9/v94XDonIGWBspyuZzP5+EeyA/xmdXmUomnUdTJn8jzfDgcNuOhq6Dr3xvogTYGynK5vL6+jvOWiVKJuVGKophOp/U9c+LRjAdTgq5/b6AH2hUo8/n85uYm3FqQZUrTtNfr7e3tteprVoWNUhTF+fl5M06eSE7go6Ojund20BPy8PCw1+s5VaDhgbJYLGazWSOvLlmW7e/v7+3ttWT5hEoaRZ0E0oARn6Dr35+cnHhSHhobKOv1+vLysg235QeDwbt379rwcVZyo4zH48bceItTrW8VBF3/Psuy4+NjZwg0LVA2m81sNoth2nCZ2rAlSvmNQmi1HvG5uroK9zljoAeaFigNHtN54cd9w1ae0ChtUNMRn6Dr3ycGeqAxgVIUxWw2MxE0+f8P0u7v7zf18RSN0kh1vGcQdP37brc7mUycGFDvQAm6elJ9DQaDpmZKmxvl6Q7Z3t7ev/9Py+WyKIovX77U9OmrOo74BF0gZzweN/uGKDQ8UIKOBMsUjRKDp20Q9vb2Xj4Osl6vl8vl08qE9Rr0rNeuyEHXv0+S5PT01K6iUL9AWa/XFxcX5lm0NlPa0ChbeeOKovj8+fOnT59qNAZao1Xdgt7BNdAD9QuUoKO/TdW8qQENbpQQTfm0C9X9/X0tSiVN09Fo1O124/+nBl3/3kAP1ClQbm5uarSfTmwf+g2b6dO8RsmybDKZBL2xv9lsHh8fP378GP/TKt1u9/DwMPIRn6Dr3ycGeqAWgbLZbC4vL83W+fNLYJPWTWlSo5R8l2u1Wn38+DH+p7jiH/EJehLmeT4ej31wQbyBYunxrX/qNWaP2QY0SoVzWDabzcePHyM/gPGP+ARd/34ymdRitAvaGCir1Wo6naqTFn43bUOjpGl6fHxcbSw+ZcrDw0PMf2Uxj/gEXf8+TdOTk5OW7L0FdQqU5XJ5cXHhuLf2u2mzG6Xb7Y5Go3huZcW/AXi/3z84OIjwah308TgDPRBdoKiTcjRjxKd2jRLnPNL4B33ifNw79Pr3BnogokB5eHi4vr52xEvTgDmNNWqUyFe5iD9Tsiw7OjqKasQn6AoIaZqenp76mILqA8WuKz70G3zm1GUNrqIobm5uYp7pE9uIj42OoeGBok6qVffPwcjPn9qtELper6+vr6Od4R/ViE/o9e///vtvT8tCZYGiTmJQ91sp0Z5F9V2/fLlcXl9fR7u8W5Zlo9Eoy7LK/yVB179vzMw7qF+gqJOo1PpWSoTnUgN2V4l8mk+e56PRqPJ7DOHWv7dBD1QTKOokzi+moRdfb0mjNObSEv/zs5U/7h10/fv//Oc/Ppeg1EBRJzGr7wSfSM6r5n3xjfzBlMpHfMJNQhQoUGqgqJP4RXLzvI5nV4Nvyy+Xy8vLSyM+3xVo/XvPyUJ5gaJO6iJN08lkEsNziDU6x9rw0EDkSxZV9ShViPXvLSkL5QWKOqmdms4jqORMa88jjZGvmFLVdoxbX//+/fv3jdmKHKIOlFrXSZZlb/6/JEl2d3e/+yRpURTr9TpJki9fvnz58uXr16/RDtv/1nU3qh1k4jzfsiw7Pj5u1adD/CM+5W/psMWBnhaeUVBNoNRx55ROp9Ptdn/UIr/1dbMoii9fvjw+Pn7+/LmOGzVX9ZW0XmddO7/vGvH51hbXv2/AZhRQg0CpUZ30+/08z7MsC/dgWlEUq9VqsVjM5/N6xUodh3s0SgniX3y2zLzeyvr3nj6BMgKlF 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...

... phím mà vẫn có thể dùng chúng để tăng tốc độ làm việc của mình Mẹo thao tác trên Excel 2007 và 2010 Excel là phần mềm xử lý bảng tính thông dụng nhất hiện nay do giải quyết được hầu hết ... sẽ nhảy sang ô kế bên trái hoặc phải, hãy thay đổi lại bằng cách nhấp vào nút Office, chọn Excel Options hoặc (với Excel 2010 thì chọn File>Options), sau đó nhấp vào advanced và đánh dấu kiểm ... tiếp. Bạn có thể thêm các danh sách riêng bằng cách vào File/options (trong Excel 2010) hoặc nhấp vào nút Office, chọn Excel Options>Popular>Edit custome list. Tại đây bạn có thể thêm các...

... Thanh Phong 2 Microsoft Excel Hình 1. Giao dieän Microsoft Excel 1.2. Thu nhỏ cửa sổ Excel Thao tác: B1: Nhấp chuột chuột vào nút trên cùng bên tay phải Khi đó cửa sổ Excel sẽ được thu gọn ... hiểu, nghiên cứu về Microsoft Excel, những người đang làm việc có liên quan đến Excel, sử dụng Excel như một công cụ phân tích và giải toán; chúng tôi cho ra đời cuốn sách Excel trong phân tích ... “1,234.56” 10. TRIM() Cắt bỏ các ký tự trống vô ích trong chuỗi. = TRIM (text) = TRIM (“ MS Excel 5.0” ) MS Excel 5.0” 11. UPPER() Đổi chuỗi thành chữ hoa =UPPER(text) =UPPER(“can tho”) ...

... phím Enter sẽ chuyển con trỏ của Excel xuống ô bên dưới. Nếu bạn thích nó chuyển sang phải trong Excel 2007, hãy vào nút Office ở góc trên bên trái màn hình, chọn Excel Options, và chọn Advanced. ... Dữ liệu từ Excel có thể được paste như một đối tượng. Trong PowerPoint hoặc Word, vào tab Home, kích vào mũi tên dưới Paste, chọn Paste Special. Trong menu, chọn Microsoft Office Excel 2003 ... trong Excel. Nếu bạn chọn Paste Link thì bất kỳ một nâng cấp nào xảy ra với dữ liệu của bạn trong trang bảng tính đều hiện trong biểu mẫu của Word hoặc PowerPoint.13 phím tắt trong Excel 2007...

... Microsoft Excel 2007 Bài 2. Sử dụng Công thức và Hàm Trần Thanh Phong 9 Nếu các phép tính của bạn yêu cầu phải tham chiếu còng thì bạn vào nút Office  Excel Options  Formulas  Calculation ... lỗi chúng ta dùng bộ công cụ Ribbon  Formulas Formulas Auditing. M Để điều chỉnh các lựa chọn kiểm tra lỗi vào Office  Excel Options  nhóm Formulas  Error checking và Error checking ... làm công thức sai Microsoft Excel 2007 Bài 2. Sử dụng Công thức và Hàm Trần Thanh Phong 7 2.1.5. Tính toán trong bảng (Table) ây là tính năng mới trong Excel 2007, trong bảng biểu ta có...