iOREGON DEPARTMENT OF TRANSPORTATION GEOMETRONICS 200 Hawthorne Ave., B250 Salem, OR 97310 (503) 986-3103 Ron Singh, PLS Chief of Surveys (503) 986-3033 BASIC SURVEYING - THEORY AND PRACTICE David Artman, PLS Geometronics (503) 986-3017 Ninth Annual Seminar Presented by the Oregon Department of Transportation Geometronics Unit February 15th - 17th, 2000 Bend, Oregon David W. Taylor, PLS Geometronics (503) 986-3034 Dave Brinton, PLS, WRE Survey Operations
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User Interface Design Coverage: This chapter teaches you to use additional controls to build application forms. These controls include: TextBox, MaskedTextBox, RichTextbox, GroupBox, CheckBox, RadioButton, and PictureBox. You will learn how to lay out a form and set various properties to change the appearance and behavior of controls. Programming topics include clearing TextBox controls, changing text color, concate INTRODUCTION Chapter 2 In-Class Project The in-class project for
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a) If a and b are constants, evaluate h→0 trig expression involving b&h A correct answer without detailed reasoning will be given little merit. b) Something involving related rates. Q. Obtain the derivative of the following functions, and simplify as far as possible: … functions not shown…say two different part questions involving log,
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date and time values Entering Multiple Lines of Text Within a Cell * Click the cell in which you want to enter the text * Type the first line of text * For each additional line of text, press the Alt+Enter keys (that is, hold down the Alt key as you press the Enter key), and then type the text Changing Column Width and Row Height * A pixel is a single point on a computer monitor or printout * The default column width is 8.38 standard-sized characters * Row heights are expressed
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sbit keyflg = flag^0; // to indicate any key is pressed or not sbit sec_flg = flag^1; // 360 millisecond flag for key scanning unsigned char data word[16]; // array defined of char type length 16 bytes unsigned char data i, cdelay; unsigned char data cw, dw, key,cursor; unsigned int data delay, sec;
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Basic Operations . . . . . . . . . . . . . . . . . . . . . 1.2 Rules of Roots . . . . . . . . . . . . . . . . . . . . . . . . . . . 1.3 Rules of Exponents . . . . . . . . . . . . . . . . . . . . . . . . . 1.4 Allowed and Disallowed Calculator Functions During the Exam 1.5 Sequences and Series . . . . . . . . . . . . . . . . . . . . . . . . 1.6 Arithmetic Sequences and Series . . . . . . . . . . . . . . . . . 1.7 Sum of Finite Arithmetic Series (u1 + · · · + un ) . . . . . . . . . 1.8 Partial
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window. CTRL+SHIFT+F6 When a workbook window is not maximized, perform the Move command (on the Control menu for the workbook window). Use the arrow keys to move the window, and when finished press ESC. CTRL+F7 When a workbook window is not maximized, perform the Size command (on the Control menu for the workbook window). Use the arrow keys to resize the window, and when finished press ENTER. CTRL+F8 Minimize a workbook window to an icon. CTRL+F9 Maximize or restore the selected workbook
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f (a)). The equation of the 1 2 tangent line is y = − 5 x − 25 . Find a, f (a), and the slope of the parabola f (x) at (a, f (a)). 6 (b) Consider the graph of y = x3 . Find the point(s) on the graph where the slope is equal to 11 . (c) The demand function for a commodity with price P is given by the formula D(P ) = a − bP . Find dD(P )/dP . (d) The cost of producing x units of a commodity is given by the formula C(x) = p + qx2 . Find C (x), the marginal cost. Problem 2. (a) Determine the limit limx→0
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Real-valued functions[edit] A real-valued function f is one whose codomain is the set of real numbers or a subset thereof. If, in addition, the domain is also a subset of the reals, f is a real valued function of a real variable. The study of such functions is called real analysis. Affine functions | Quadratic function | Continuous function | Trigonometric function | An affine function | A quadratic function. | The signum function is not continuous, since it "jumps" at 0. | The sine and cosine
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domain of this relation? (b.) What is the range? (c.) Is this a function? Why or why not? (d.) Is this relation one-to-one? Why or why not? (d.) Define g as {(Mindy, Subaru), (Jasmine, Toyota), (Sharon, VW), (Roger, Kia), (Jose, Oldsmobile)}. Is g a one-to-one function? Why or why not? 2. Prove that the function f : R → R given by f (x) = 4x − 3 is surjective. [You may use the Proof Shuffler applet to help you]. 3. Prove that the function f : [0, ∞) → [4, ∞) given by f (x) = x2 + 4 is bijective. [You
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