excel 2010 pivot tables in depth pdf

... nhóm Formulas Formula Auditing Watch Window, sau đó chọn ô cần theo dõi và nhấn vào nút Add Watch trên cửa sồ Watch Window. Cửa sổ Watch Window Excel 2010 1 Thao tác với worksheet ... theo. Để tắt tính năng cuốn đồng thời này bạn vào View Window Synchronous Scrolling (nếu nó đang bật). Excel 2010 2 Minh họa chèn sheet mới Đổi tên worksheet Nhấp phải chuột ... dụng thanh Zoom Excel 2010 bố trí thanh công cụ Zoom dùng để phóng to thu nhỏ khung làm việc của bảng tính. Thanh zoom nằm ngay ở góc dưới bên phải màn hình và có thể giúp Excel 2010 6...

... Excel 2010 4 2.3 Tìm và thay thế dữ liệu Để tìm dữ liệu hoặc tìm v thay th d liu: ã Kớch nỳt Find & Select trờn nhúm Editing ca tab Home ã Chn Find hoặc Replace Excel 2010 ... Excel 2010 5 ã Hp thoi Find and Replace xuất hiện, nhập từ muốn tìm trong mục Find What (nếu bạn chọn Find ở bước trên) hoặc nhập từ muốn tìm trong mục Find What và từ ... mun sp xp ã Kớch OK Excel 2010 1 Bảng và định dạng bảng (table) Excel thiết lập sẵn rất nhiều biểu mẫu định dạng bảng và còn hỗ trợ tạo thêm các biểu mẫu mới. Excel chỉ cho phép xóa...

... đối số tùy chọn Trong Excel 2010 có các hàm chính như sau: Excel 2010 7 Chèn tên vùng vào công thức Một trong những cách dễ dàng nhất để sử dụng hàm trong Excel là sử dụng thư viện ... liệu: Dmin, Dmax, Dcount,…  Hàm ngày và thời gian: Time, Now, Date,….  Hàm kỹ thuật: Dec2Bin, Dec2Hex, Dec2Oct,…  Hàm tài chính: Npv, Pv, Fv, Rate,…  Hàm thông tin: Cell, Thông tin, IsNa,… ... trong hàm bị xóa #VALUE! Công thức tính toán có chứa kiểu dữ liệu không đúng. Excel 2010 8 Hộp thoại Insert Function Tham chiếu trong công thức Các tham chiếu sử dụng trong công...

... with the Excel 97-2003 Workbook file format?For Windows, the Excel 97-2003 Workbook file format is compatible with Excel 97, Excel 2000, Excel XP, and Excel 2003. For the Mac, the Excel 97-2003 ... benefits in terms of Excel features.8 Click Save. Excel saves the file using the Excel 97-2003 Workbook format.7 Click the Excel 97-2003 Workbook file format.Which versions of Excel are ... version of Excel prior to Excel 2007, or if the people you work with use earlier Excel versions, those programs cannot read documents in the standard format used by Excel 2010 and Excel 2007.Make...

... 68–69defined, 64defining, 66–67deleting, 74–75ease of use, 64navigating between workbooks, 71navigating within worksheet, 70–71rowcreating range names based on, 68–69freezing, 58–59unfreezing, ... 178formatting tabular data, 101 in spreadsheet, described, 5tabular data, formatting, 96, 101taskbar, Windows 7, adding Excel icon to, 716_577639-bindex.indd 24116_577639-bindex.indd 241 3/15/10 ... owners.Get beginning to intermediate-level training in a variety of topics. Full color.ã Accessã Bridgeã Chessã Computersã Crochetingã Digital Photographyã Dog trainingã Dreamweaverã Excel ã...

... date and time values into a cell.Enter a Date or Time into a Cell04_577639-ch02.indd 3004_577639-ch02.indd 30 3/15/10 2:36 PM3/15/10 2:36 PM 37Entering and Editing Excel DataCHAPTER21122When ... () or press + instead. Excel closes the cell for editing.Enter a Date1 Click the cell in which you want to enter the date.ã Excel marks the current cell by surrounding it with a thick, ... 341133ã Excel opens the cell for editing and moves the cursor to the end of the existing data.ã Excel displays Edit in the status bar.ã You can also click inside the Formula...

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...

... Terminology 3 Creating a PivotTable 4 Layout of the PivotTable 5 Pivoting a PivotTable 6 Refreshing a PivotTable 7 Grouping and Ungrouping Data 7 Grouping Numeric Items 8 Grouping Items in Date or ... & Contact Information http://www.csus.edu/uccs/helpdesk/contact.stm Training Requests training@csus.edu Campus Resources Training http://www.csus.edu/training Training Handouts ... 2007 Excel : Pivot Tables and Macros 7 Refreshing a PivotTable PivotTables are not updated each time a change occurs in their source data. To manually update a table, select any cell in...

... cải tiến chức năng hiện có trên bảng, Excel 2010 đi kèm với một vài tính năng mới. Tính năng mới của Excel 2010 Slicer – tăng cường bộ lọc cho báo cáo PivotTable giúp chúng ta nhanh chóng, ... Tính năng mới với Excel 2010 Với sự giới thiệu của Excel 2010, Microsoft đang đặt trọng tâm vào việc phân tích dữ liệu, hình dung xu ... tính của chúng ta. Sparklines – bảng xếp hạng nhỏ được thiết kế để phù hợp với một tế bào giúp chúng ta hình dung xu hướng trong các dữ liệu cơ bản. Excel 2010: Tính năng mới ...

... Định dạng trang và in bảng tính Excel 2010 hỗ trợ mạnh hơn trong việc in ấn, với nhiều chế độ xem trực quan giúp bạn có thể thấy được kết quả in ngay trên màn hình. Sau đây chúng ... bạn vào nhóm Page Layout → Page Setup →. ffice Excel 2010: Định dạng trang và in bảng tính Ngoài ra ta có thể ép Excel in tài liệu ra với số trang ta qui định tại Ribbon → Page ... Scale To Fit → Height. In đường lưới của các ô Để in đường lưới kẽ các ô trong bảng tính ta chọn Ribbon → Page Layout → Sheet Options → Gridline → Print. Thêm thông tin vào đầu trang và chân...

... tập tin (tại Look In) và đặt tên cho tập tin tại hộp File name, chọn kiểu tập tin tại Save as type và sau đó nhấn nút Save để lưu trữ. Upload by http://diendanbaclieu.netB5. Chọn Shading styles ... number of Recent Documents ).2. Dùng trình quản lý tập tin như Windows Explorer, tìm đến nơi lưu trữ tập tin và nhấp chuột hai lần lên tên tập tin.3. Chọn nút Office Open, hộp thoại Open hiện ... Trong hộp thoại Open, chúng ta phải tìm đến nơi lưu trữ tập tin (tại Look In) và chọn tên tập tin cần mở sau đó nhấn nút Open để mở tập tin. Các tùy chọn của nút Open trong hộp thoại Open: Open...

... 'my_plugin_admin_settings'); add_action("admin_print_scripts-$page_hook", 'my_plugin_load_scripts');}//Build the admin menu interfacefunction my_plugin_admin_settings() ... currently calls Austin, Texas home. His education includes a Master’s in Business Admin-istration and a degree in Electronics Engineering Technology.When he’s not killing trees or reindeer, he blogs ... BeginningWhen I was learning Ajax with WordPress, find-ing good documentation was hard to find. My education was basically ripping code from other plugins, mashing them together, and hoping...

... and reproduction in any medium, provided the original work is properly cited.The authors employs a hybrid fixed point theorem involving the multiplication of two operatorsfor proving an existence ... :→is continuous and limt qt0.H4 The function g :ìì is continuous. Moreover, there exist a functionm :→being continuous onand a function h :→being continuousonwith ... solutions of a nonlinear quadratic Volterraintegral equation of fractional arbitrary order. Investigations will be carried out in the Banachspace of real functions which are defined, continuous, and...

... yt. Since g,l,y,y are measurable, Theorem III.4.1 in 30 tells us that the closed ball U is measurable. Finally the set V tUt ∩ Ft,ytis nonempty since it contains w. Therefore the intersection ... semicompact, hence weakly compact in L1J; E to somelimit f∗by Lemma 2.15. Arguing as in the proof of Theorem 4.3 Part 2, and passing to thelimit in 4.47,weobtainthatf∗∈ SF,y∗and for ... SF,ysatisfying 4.47. Arguingagain as in Step 1, we prove that {fn} is semicompact and converges weakly to some limitf∗∈ Ft, yt,a.e.t ∈ J hence passing to the limit in 4.47, hntends...