PPT-1.1 FUNCTIONS AND FUNCTION NOTATION

1 What Is a Function A function is a rule which takes certain numbers as inputs and assigns to each input number exactly one output number The output is a function of the input The inputs and outputs are also called . Consider the coordinate system illustrated in Figure 1 Instead of using the typical axis labels and we use and or 1 The corresponding unit basis vectors are then and or 1 The basis vectors and have the following properties 1 1 0 2 Figu 1. What Is a Function?. A . function . is a rule which takes certain numbers as inputs and assigns to each input number. . exactly one output number. The output is a function of the input.. The inputs and outputs are also called . Multiplying Numbers in Scientific Notation. Multiply the decimal numbers together.. Add the exponents to get the power of 10. . General formula. : . . (N X 10. x. ) (M X 10. y. ) = (N) (M) X 10. Objectives. Express numbers in scientific notation.. Convert from standard form to scientific notation.. Convert from scientific notation to standard form.. Add, Subtract, Multiply, and Divide with scientific notation.. C3 CORE MATHEMATICS. KEY CONCEPTS:. DEFINITION OF A FUNCTION. DOMAIN. RANGE. INVERSE FUNCTION. MAPPINGS and FUNCTIONS. What is a . Function. ?. ?. A . function. is a special type of mapping such that each member of the . Scientific Notation Intro. Scientific Notation. Consists of two parts. 1. mantissa. The full size number that comes before x 10. 2. characteristic. The exponent that comes after x 10 and is superscript. ECF Arbiter Seminar - Material by CAA. Notation. Algebraic notation should be used as given in Appendix C of the Laws of Chess.. Some older British players still use descriptive. Therefore knowing descriptive is useful but will not be taught in this course (though these notes will show the moves in descriptive for info).. Concurrency Topics. 1. Sequential programming notation. 2. Expressing concurrency with . co. and . process. . 3. States and hardware. 4. Atomic actions. 5. Inter-leavings and histories. 6. The finite progress assumption. Angle . Notation – Three Possibilities. A. B. C. Vertex. Congruent Angles & Angle Measure. 30˚. A. B. C. D. E. Angle Bisector. A. B. C. D. “ If . . bisects. . .  . Using your Protractor. 1. Discrete Mathematics: A Concept-based Approach. Introduction. Every relation involves sets and combination of the elements of the sets. One can map the elements of one set to the other. This mapping is also called function. All the functions are relations, but every relation is not a function. In general every program is viewed as a function. Input to the program is a set and output of the program as another set.. dave@create.aau.dk. Source. Chapter 3 of. Cormen. , T. H., . Leiserson. , C. E., . Rivest. , R. L. and Stein, C. (2001). . Introduction to Algorithms. (Second Edition). MIT Press, Cambridge, MA.. Introduction. Please get out paper for today’s lesson. --------------------------------------------------------. Name. Date. Period. Perform operations with . numbers expressed in scientific notation, including problems where both decimal and scientific notation are . Power . Exponential Notation. A short hand of writing a number with out changing its Value. It only changes the way it looks.. * . . . . .  . X10. #. x10. - #. Number gets larger . 4. 3. 2. 1. 0. In addition to 3, student will be able to go above and beyond by applying what they know about working with . integer . exponents..  .  .  .  .  . The student will be able to work with .