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AccessTut06

Course: BA 271, Fall 2008
School: Oregon State
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Access XP Microsoft 2002 Tutorial 6 Creating Custom Reports New Perspectives on Microsoft Access 2002 Tutorial 6 1 Design and create a custom report You can easily create custom reports based on a table or query. There are seven sections that can be added to a report: Report Headers and Footers, Page Headers and Footers, Group Headers and Footers, and a detail section XP You can change any of these...

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Access XP Microsoft 2002 Tutorial 6 Creating Custom Reports New Perspectives on Microsoft Access 2002 Tutorial 6 1 Design and create a custom report You can easily create custom reports based on a table or query. There are seven sections that can be added to a report: Report Headers and Footers, Page Headers and Footers, Group Headers and Footers, and a detail section XP You can change any of these sections for your report. At a minimum, you will always include a detail section in your report. The usual order of development is to first develop the table(s) in a database, then develop queries, and finally develop forms and reports. New Perspectives on Microsoft Access 2002 Tutorial 6 2 Report sections and their contents This figure shows what is contained in each report section. XP New Perspectives on Microsoft Access 2002 Tutorial 6 3 An Access report with all sections shown Report Header. Group Headers. XP Page Header. Detail Section. Group Footer. Detail Sections. Report Footer. Page Footer. New Perspectives on Microsoft Access 2002 Tutorial 6 4 Design a report before creating it Before creating a report, you should always create a design. This will help you decide what you want in the report and where you want each piece of data placed in the report. XP This figure contains an example of a report design. Note that the X's are used as place holders representing the number of positions each field will use in the report. New Perspectives on Microsoft Access 2002 Tutorial 6 5 Assign a conditional value to a calculated field There will be times when you will want to perform one operation under a certain condition and perform a different operation under another condition. In Access you can do this using the IIf function. The IIf function specifies a condition: If the condition is true, the operation is performed If the condition is false, a different operation is performed New Perspectives on Microsoft Access 2002 Tutorial 6 XP 6 An IIf statement example XP The figure below contains an expression using the IIf statement. The expression will add 200 to the PlacementFee field if the TotalOpenings field is greater than or equal to 3. Otherwise it will add 500 to the PlacementFee. New Perspectives on Microsoft Access 2002 Tutorial 6 7 Sort and group data in a report Access makes it easy for you to sort your data in the order you want it. You can also group data, which will result in data being sorted within the groups. If you specify that you want a group, you have the opportunity to provide a Group Header and/or Group Footer. The Group Header will usually indicate the name of the group and the footer typically contains a subtotal for the group. New Perspectives on Microsoft Access 2002 Tutorial 6 XP 8 The Sorting and Grouping dialog box When sorting, you need to decide whether you want to sort in ascending or descending order. If you also want grouping, in the Sorting and Grouping dialog box, you can specify what field should also be grouped. You do this by changing the Group Header property to Yes. XP New Perspectives on Microsoft Access 2002 Tutorial 6 9 XP Add, move, resize, and align controls in a report You can add controls to a report in the same manner as you add controls to a form. Bound controls get their data from a field in a table or query. To add a bound control to a report, click the desired field in the field list and drag it to the report design window. You can then move these controls around according to your design. Move controls by selecting them and then dragging them to the desired position Resize a control by dragging one of its selection handles to the desired position Align several controls by selecting the controls and then right-clicking on one of the controls and selecting the align command New Perspectives on Microsoft Access 2002 Tutorial 6 10 Bound controls on a report XP Bound controls normally consist of a label and a text box for entering and viewing data. The small black rectangles around the controls indicate that they are selected, and are also used to move and resize the controls. New Perspectives on Microsoft Access 2002 Tutorial 6 11 Modify control properties XP Each control has a set of properties associated with it. In the case of the label control, the Caption property contains the text that will be displayed in the label. To change any of the properties for a control you must first display the property sheet. You can display the property sheet for a control by right-clicking on the control. New Perspectives on Microsoft Access 2002 Tutorial 6 12 The control property sheet When you right-click on a control, and then click Properties, the property sheet will appear. The Object list box tells you what type of control is being displayed. XP This is the text that appears in the label portion of the control. The control's position and size can be adjusted here also. New Perspectives on Microsoft Access 2002 Tutorial 6 13 Add a subreport to a main report To add a subreport to a report, you use the Subform/Subreport wizard to create the subreport. In order to launch the wizard, you must be sure that the Controls Wizards tool is selected in the toolbox. The subreport will usually consist of data from a related table. If the report is based on a query that uses both tables, you can pull the data from the related table into the subreport. New Perspectives on Microsoft Access 2002 Tutorial 6 14 XP A subreport in Design view When you add a subreport to a report, this is how it will appear in Report Design view. These fields are on the main report. XP The subreport label will appear when the report is viewed in datasheet view. New Perspectives on Microsoft Access 2002 Tutorial 6 15 A subreport in Print Preview This is how the report will look when it is previewed and printed. Main report area. Subreport area. XP New Perspectives on Microsoft Access 2002 Tutorial 6 16 Add lines to a report To provide a visual separation in the report, you may want to add a line to the report. To do this: XP Select the drawing tool from the toolbox and position the pointer where you want the line to begin Hold down the mouse button and drag the pointer to where the line should end, and release the mouse button To ensure a straight vertical or horizontal line, hold down the Shift key while you drag New Perspectives Microsoft on Access 2002 Tutorial 6 17 Add a line to a report in Design view To draw a line, click the line tool button, position the cursor at the beginning point of the line, and drag to the ending point. When the line is selected, the sizing handles can be used to change its size, or to move it to a new location. XP New Perspectives on Microsoft Access 2002 Tutorial 6 18 Hide duplicate values in a report When you group items in a report, you may not want to repeat the duplicate values within the group. For example, if the report is grouped by department, you don't need to have Accounting printed on each record in that department XP You can hide these duplicate value by setting the Hide Duplicates property to Yes. New Perspectives on Microsoft Access 2002 Tutorial 6 19 Set the Hide Duplicates property Right-click on the control in Design view, then click Properties. XP Click the list arrow for the Hide Duplicates property and then select Yes or No. When this property is set to Yes, duplicate values for a group will not appear in the report. New Perspectives on Microsoft Access 2002 Tutorial 6 20 Add calculated controls to a report If you want to have a subtotal for the groups in a report, you should add the Sum function to the Group Footer section. If you also want an overall total, you should place the Sum function in the Report Footer section. The Sum function will be placed inside a text box control that you have added to your report in the appropriate position. New Perspectives on Microsoft Access 2002 Tutorial 6 21 XP Add a calculated field to a footer section Click the Text Box tool, then click and drag where you want the calculated field to go. XP Enter the calculation expression in the property sheet for the control. Add a label to identify the field. New Perspectives on Microsoft Access 2002 Tutorial 6 22 XP View a report with duplicated hidden and calculated fields Calculated totals. New Perspectives on Microsoft Access 2002 Tutorial 6 23 Define conditional formatting rules Sometimes you will want to call attention to a value under certain conditions. You can specify under what conditions formatting would be applied to a control. You can define up to three formats for a control. Any value other than those specified in the conditions will be formatted in the default format. XP New Perspectives on Microsoft Access 2002 Tutorial 6 24 Use the Conditional Formatting XP dialog box In Report Design view, right-click the control to be formatted, and then click Conditional Formatting on the shortcut menu. Set the format options for the field and then click the OK button. New Perspectives on Microsoft Access 2002 Tutorial 6 25 Use domain aggregate functions Domain aggregate functions are used to provide statistical information about a set of records, or recordset. An example of an aggregate function is the Sum function: XP The Sum function adds the values in a set of records and places the Sum in a bound control To apply an aggregate function to a table or query, you must use domain aggregate functions. In this case you would use the DSum function: You need to specify the name of the set of records (the query or table) and which values are to be summed This is only one example of a domain aggregate function. There are several others. New Perspectives on Microsoft Access 2002 Tutorial 6 26 Add a domain aggregate function 1. Add an unbound control to the report using the text box tool. XP 2. Right-click the control, click Properties, and then click the All tab if necessary. 3. Right-click the Control Source text box in the property sheet, then click Zoom on the shortcut menu. Enter the domain aggregate function, then click OK. New Perspectives on Microsoft Access 2002 Tutorial 6 27 Additional Domain Aggregate Functions XP New Perspe...

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Oregon State - BA - 271
XPMicrosoft Access 2002Tutorial 7 Integrating Access With the Web and With Other ProgramsNew Perspectives on Microsoft Access 2002 Tutorial 71Export an Access table to an HTML document Access includes features that allow you to publish you
Oregon State - BA - 271
Tutorial 2 Maintain and Modify TablesReview Assignment pages 2.36 to 2.37Supplemental Instructions There Allis no "student disk"files needed are provided via links on web pages Wewill never "print" anythingobjects will be graded Under
Oregon State - BA - 271
Tutorial 3 Queries and Table RelationshipsReview Assignment pp 3.42 to 3.43Queries Simplequeries extract information from a single table Complex queries extract information from multiple tables Basedon "relations" between tablesDevelopmen
Oregon State - BA - 271
Tutorial 4 Forms and ReportsReview Assignment pp 4.34 to 4.35Setup Usethe solution from Tutorial 3 Save the Travel.bmp from the web siteStep 3: Form Wizard Table:Student Fields: all (note: order selected affects order presented on form)
UGA - PUBS - 07012004
Hydrology and Earth System Sciences, 2(1), 41-49 (1998) EGSHydrology & Earth System SciencesSoil moisture gradients and controls on a southern Appalachian hillslope from drought through rechargeJ. A. Yeakley,1-3-4 W. T. Swank,2 L. W. Swift,2 G.
Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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Oregon State - BA - 271
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UGA - MATH - 3000
Math 3000: Linear AlgebraLecturer: Dr. Jason Parsley Office: Boyd GSRC 407 Office phone: 542-2562 Office hours: Tu. 3:30-4:30 pm, W. 11-12, and also by appointment Email: parsley@math.uga.edu Please do not email me via WebCT; I do not read it often.
U. Houston - ECE - 6382
ECE 6382Fall 2008Analytic ContinuationD. R. Wilton ECE Dept.Analytic Continuation of Functionsm It seems clear how to extend linear combinations of the elementary functions* $ 1, x 1 , x 2 , x 3 , x 4 ,x 5 ,L ,x n ,L x m12,Pn ( x ) (ra
U. Houston - ECE - 6382
ECE 6382Fall 2008Applications of Bessel FunctionsD. R. Wilton ECE Dept.z-Independent Circular Cylinder Modes Dirichlet Case Assume that satisifies the 2D wave equation :a ( a, ) = 0(2+ k 2 ) ( , ) = 0,k = 2 = v , v is the
U. Houston - ECE - 6382
ECE 6382Fall 2008Applications of Bessel FunctionsD. R. Wilton ECE Dept.z-Independent Circular Cylinder Modes Dirichlet CaseAssume that satisifies the 2D wave equation :a ( a, ) = 0(D2+ k 2 ) ( , ) = 0,k = 2 = v , v is the
U. Houston - ECE - 6382
ECE 6382Fall 2007Bessel FunctionsD. R. Wilton ECE Dept.Wave Equation in Cylindrical CoordinatesSource - free scalar wave equation in cylindrical coordinates ( , , z ) : 2 + k 2 = 0, 1 k = 2 / 1 2 2 + 2 + k 2 = 0 + 2 2 z As
U. Houston - ECE - 6382
ECE 6382Fall 2007 Prof. David R. Jackson ECE Dept.Branch Points and Branch CutsPreliminaryConsiderf (z) = zz1/ 21/ 2z = r e jj 1/ 2= (r e)= r e j / 2Choosez =1 = 0: = 2 : = 4 :z1/ 2 = 1 z1/ 2 = -1 z1/ 2 = 1There are t
U. Houston - ECE - 6382
ECE 6382Fall 2008Differentiation of Functions of a Complex VariableD. R. Wilton ECE Dept.Differentiation of Functions of a Complex Variable Function of a complex variable : z = x + iy, w = u + iv w = f ( z ) = u ( x, y ) + iv ( x, y ) ( e.g.,
U. Houston - ECE - 6382
ECE 6382Fall 2008Differentiation of Functions of a Complex VariableD. R. Wilton ECE Dept.Differentiation of Functions of a Complex VariableFunction of a complex variable : z = x + iy, w = u + iv w = f ( z ) = u ( x, y ) + iv ( x, y ) where u (
U. Houston - ECE - 6382
ECE 6382Fall 2008Integration in the Complex PlaneD. R. Wilton ECE Dept.Line Integrals in the Complex PlaneConsiderCy n on C between zn-1 and zn N b = zN n 1 z1 2 z2a = z03z3.zn.z N -1 Consider the sums I N = f ( n )(
U. Houston - ECE - 6382
ECE 6382Fall 2008Integration in the Complex PlaneD. R. Wilton ECE Dept.Line Integrals in the Complex PlaneConsiderC y n on C between zn-1 and znn3 . 2 z2 z3 1 z1a = z0zn. N b = zN z N -1Consider the sums IN =N n =1f ( n )
U. Houston - ECE - 6382
Name_0BTime returned _1BECE 63822BFinal Exam3BFall, 20084BYour exam solution should be returned no later than 5:00 PM, Friday, Dec. 19, 2008.5BI certify that all the work contained in this exam is my own. I have neither given nor re
U. Houston - ECE - 6382
Name_ Time received _ Time returned _ECE 6382 Final Exam Fall, 2006Your exam solution should be returned no later than 72 hours after you received it.I certify that all the work contained in this exam is my own. I have neither given nor receive
U. Houston - ECE - 6382
0BName_1BTime returned _2BECE 63823BFinal Exam4BFall, 20085BYour exam solution should be returned no later than 5:00 PM, Friday, Dec. 19, 2008.I certify that all the work contained in this exam is my own. I have neither given n
U. Houston - ECE - 6382
ECE 6382Fall 2008Introduction to Green's FunctionsD. R. Wilton ECE Dept.Static Potential of Point Sources It is well known that the free space static potential at an observation point r due to a point charge Q at r is (r ) = Q , 4 0 r - r
U. Houston - ECE - 6382
ECE 6382Fall 2008Introduction to Green's FunctionsD. R. Wilton ECE Dept.Static Potential of Point SourcesIt is well known that the free space static potential at an observation point r due to a point charge Q at r is Q (r ) = , 4 0 r - r On t
U. Houston - ECE - 6382
ECE 6382Fall 2007Green's Functions for SOLDEsD. R. Wilton ECE Dept.Green's Functions for General SOLDEs The most general operator of second order is d2 d L = a0 ( x) 2 + a1 ( x) + a2 ( x) dx dx The initial value problem satisfies the followi
U. Houston - ECE - 6382
ECE 6382Fall 2008Green's Functions for the Stretched String ProblemD. R. Wilton ECE Dept.Motivation: System Impulse ResponseN th order diff. eq.Lvout = vin+ vin -L+ vout -+ ( t) - (t )L+ h(t ) - h (t ) Impulse response : L
U. Houston - ECE - 6382
ECE 6382Fall 2008Green's Functions for the Stretched String ProblemD. R. Wilton ECE Dept.Motivation: System Impulse ResponseN th order diff. eq.} Lvout = vin+ vin -L+ vout - ( t) - ( t)+L+ h( t) -h( t)Impulse response :
U. Houston - ECE - 6382
ECE 6382Fall 2008Evaluation of Definite Integrals Via the Residue TheoremD. R. Wilton ECE Dept.Recall for real integrals,2Review of Cauchy Principal Value Integrals 1/x-0 dx 2 dx dx 0 2 = + = ln x x =-1 + ln x x =0 = I = 0 x -1 x -1 x
U. Houston - ECE - 6382
ECE 6382Fall 2008Evaluation of Definite Integrals Via the Residue TheoremD. R. Wilton ECE Dept.Recall for real integrals,2Review of Cauchy Principal Value Integrals 1/x-0 dx 2 dx dx 0 2 I = = + = ln x x =-1 + ln x x =0 = -1 x -1 x 0 x
U. Houston - ECE - 6382
ECE 6382Fall 2008Introduction to the Theory of Complex VariablesD. R. Wilton ECE Dept.Some Applications of Complex VariablesExtension of real to complex variables : e -ikx - phase factor for a traveling, lossless plane wave ( k real) k k- ik -
U. Houston - ECE - 6382
ECE 6382Fall 2008 Prof. David R. Jackson ECE Dept.Branch Points and Branch CutsPreliminaryConsiderf (z) = zz1/ 21/ 2z = r e jj 1/ 2= (r e)= r e j / 2Choosez = r =1 = 0: = 2 : = 4 :z1/ 2 = 1 z1/ 2 = -1 z1/ 2 = 1There a
U. Houston - ECE - 6382
ECE 6382Fall 2008 Prof. David R. Jackson ECE Dept.Branch Points and Branch CutsPreliminaryConsiderf ( z ) = z1/ 2 z1/ 2z = r e jj 1/ 2=(re)= rej / 2Choosez = r =1 = 0:z1/ 2 = 1 z1/ 2 = -1 z1/ 2 = 1 = 2 : = 4 :There a
U. Houston - ECE - 6382
ECE 6382Fall 2008Legendre FunctionsD. R. Wilton ECE Dept.Wave Equation in Spherical CoordinatesSource - free scalar wave equation in spherical coordinates (r , , ) : 2 + k 2 = 0, 1 2 r2 r r r k = 2 / 2 1 + k 2 = 0 + 2 2 2 r sin
U. Houston - ECE - 6382
ECE 6382Fall 2008Legendre FunctionsD. R. Wilton ECE Dept.Wave Equation in Spherical CoordinatesSource - free scalar wave equation in spherical coordinates (r , , ) : D 2 + k 2 = 0, k = 2 / 2 1 sin + 2 2 + k 2 = 0 2 r sin 1 < 2
U. Houston - ECE - 6382
ECE 6382Fall 2008Functions of a Complex Variable as MappingsD. R. Wilton ECE Dept.A Function of a Complex Variable as a Mapping A function of a complex variable, w = f ( z ) , is usually viewed as a mapping from the complex z to the complex w
U. Houston - ECE - 6382
ECE 6382Fall 2008Functions of a Complex Variable as MappingsD. R. Wilton ECE Dept.A Function of a Complex Variable as a MappingA function of a complex variable, w = f ( z ) , is usually viewed as a mapping from the complex z to the complex w p
U. Houston - ECE - 6382
ECE 6382Fall 2007Pole and Product Expansions, Series SummationD. R. Wilton ECE Dept.Pole Expansion of Meromorphic FunctionsMittag - Leffler1 Theorem : f ( z ) has simple poles at z = an , n = 1,. , where 0 < a1 < a2 < a3 < f ( z ) has residu
U. Houston - ECE - 6382
ECE 6382Fall 2007Pole and Product Expansions, Series SummationD. R. Wilton ECE Dept.Pole Expansion of Meromorphic FunctionsMittag - Leffler1 Theorem : f ( z ) has simple poles at z = an , n = 1,K , where 0 < a1 < a2 < a3 < L f ( z ) has residu
U. Houston - ECE - 6382
ECE 6382Fall 2008Power Series RepresentationsD. R. Wilton ECE Dept.Geometric Series Consider the sumConsiderNoting thatSN = 1+ z + z +2+ z = znN n =0Ny1z <1 z >1zS N = z + z 2 + 1 - z N +1 1- z+ z N +1 ,we have that S N -
U. Houston - ECE - 6382
ECE 6382Fall 2008Power Series RepresentationsD. R. Wilton ECE Dept.Geometric SeriesConsider the sum Noting thatConsiderSN = 1+ z + z2 +L + z N =N n=0zny1z <1 z >1zS N = z + z 2 + L + z N +1 , we have that S N - zS N = ( 1 - z ) S
U. Houston - ECE - 6382
ECE 6382Fall 2008The Residue Theorem and Residue EvaluationD. R. Wilton ECE Dept.The Residue TheoremCConsider a line integral about a path enclosing an isolated singular point:ey z0 x f ( z ) dzCExpand f(z) in a Laurent series, deform