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    Pictures Graphs

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    NAME_________________________________ STAMP________________ PERIOD____ PICTURES & GRAPHS A. The Atom 1. Calculate the average atomic mass using the spectrum below. 2. Answer the questions regarding the energy level diagram shown. a) The emission lines for the series above are in the IR‚ Vis and UV regions. Match the series with the region and justify your choice (FYI – AP you do not need to memorize the names of the series. IB will need to know then for next year). b) Would the wavelength

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    GRAPH MATCHING

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    increased‚ the acceleration also increases. The acceleration is directly proportional to the sine of the incline angle‚ (. A graph of acceleration versus sin( can be extrapolated to a point where the value of sin( is 1. When sin is 1‚ the angle of the incline is 90°. This is equivalent to free fall. The acceleration during free fall can then be determined from the graph. Galileo was able to measure acceleration only for small angles. You will collect similar data. Can these data be used in

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    Charts And Graph

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       Recognize the difference between grouped and ungrouped data Construct a frequency distribution Construct a histogram‚ a frequency polygon‚ an ogive‚ a pie chart‚  Ungrouped data have not been summarized in any way • are also called raw data •  Grouped data • have been organized into a frequency distribution 42 26 32 34 57 30 58 37 50 30 53 40 30 47 49 50 40 32 31 40 52 28 23 35 25 30 36 32 26 50 55 30 58 64 52 49 33 43 46 32 61 31 30 40

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    Graphs 8

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    Graphs 1‚ 2‚ 3‚ and 4 show the waveforms for the flute‚ violin‚ piano‚ and oboe. The Fourier Series can be used to explain why each of the instruments have their own unique sound. The flute‚ violin‚ piano and oboe have different combinations of frequencies as each waveform is made of an unique combination of sine and cosine waves‚ and this creates distinct waveforms and allows each instrument to have a unique sound. Recall that the formula of the Fourier Series is f(x)=a_0+∑_(k=1)^∞▒(a_k cos⁡〖πkx/T〗+b_k

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    Graph Theory

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    Graph theory - the study of graphs and networks‚ is often considered part of combinatorics‚ but has grown large enough and distinct enough‚ with its own kind of problems‚ to be regarded as a subject in its own right.[12] Graphs are one of the prime objects of study in discrete mathematics. They are among the most ubiquitous models of both natural and human-made structures. They can model many types of relations and process dynamics in physical‚ biological and social systems. In computer science‚

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    Flannel Graph

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    WHAT IS A FLANNEL GRAPH. This teaching tool is called by different names: Visual Board Frick Board Slap Board Felt Board Choreograph Videograph The tool consists of only two Parts - a board covered with flannel and objects having fluzzy and napped backing. The principle involved is the interlooking of fibres of two rough or hairy surfaces‚ so that the pieces pressed on to a background which is hard and vertical will stay. It can be illustrated on a larger scale by pressing two

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    Describing Graphs

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    package to management at EA. Look at the line graph above. What has happened to competition in the Chinese car industry over the last two years? Task 2. 1. Work In groups of three. You need to devise a cost-cutting programme in order to reduce manufacturing costs and boost productivity at EA. 1 group: look at page 146 2 group: look at page 153 3 group: look at page 157 2. Present your cost-cutting package to management at EA. Use figures and graphs where

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    Volume and Graph

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    40 70 Graph: [10 points] Create a graph of your data for this part of the lab. You may use any graphing tool to create the graph‚ but be sure to follow common guidelines for creating a graph. INSERT GRAPH HERE Conclusion: Answer the following questions after completing the lab. 1) Describe the relationship that you observed between pressure and volume in this lab. Refer to your data and/or graph to help support your answer. [5 points] By the information displayed in the graph‚ it shows

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    Derivative and Graph

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    567 D. 0.195 6. At which x-value over the interval (0‚ 2] does the graph of f have a relative minimum? (refer to f ’ in #5) A. 1.938 B. 1.146 C. 0.368 D. 1.571 E. 0.567 7. At which x-coordinate below does the graph of f (for f ’ defined in #5) change concavity over the interval (0‚ 2]? A. 1.938 B. 1.146 C. 0.667 D. 1.571 E. 0.567 8. At which interval is the graph of f (for f ’ defined in #5) concave up over the interval (0‚ 0.8]? A

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    This guide deals with the problem of assault s in and around bars. The proliferations of bars in many communities has lead to an increase in assaults in and around bars‚ primarily occurring on weekend nights‚ and are usually alcohol related. The majority of assaults occur in a small number of places and not all assaults involve a simple fistfight with a clear beginning and end. Some assaults flare up over time‚ consist of different incidents and some involve participants alternating roles of aggressor

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