How do you graph each function for the given domain?
540686
the rise is -4 the run is -1 first put a dot on the negative 1 for the x axis i think and go 4 down and 1 back (rise and run is always the same just change the x axis for the other numbers)
189087
Try this website -> http://www.funsci.com
206626
Do you mean graph? Look in your math book. You take a pencil and you graph ordinarly basically.
354280
Take a look at this webpage:\n\nhttp://www.walterzorn.com/grapher/grapher_e.htm\n\nType: \nx min = 0\nx max = 20\ny min = 0\ny max = 10000\n\nFunction f(x):\n1000*exp(0.1x)\n\nThen click plot graph.\n\nVoila!
985180
Pick 2 numbers for X, then plug them into your equation to get F(X), which is the Y value. Then you have the equations and put them onto your graph.\n\nTo plot the function, put your Y-intercept in (-3) then from there use the slope (-1/2) to plot other points. On the function, if you did it right you should come across your points that you made.\n\nHope this helps. Good Luck!!
372978
cool graph it little buddy
442406
Make a table of values.  Then plot the points.  Your graph should be a "V" shape (not a parabola which is U shaped)---whether upright, sideways, or downwards.
148719
You just draw a graph yourself.\n\n! ain't gonna graph for you. Rather ! love calculus.
1153957
The website below seems to be what you're looking for.  The spreadsheet you can download uses the NORMDIST function to do the graph.  Check out the help feature for the function to see its equation.\n\nI assume you know how to calculate the mean and standard deviation for your data.  The AVERAGE and STDEV Excel functions are good for this.
971807
(0,0)\n(3,0)\ndraw the graphs and then find them out!\nif u can't, then mail me!
904114
First, put your original equation as Y1\n\nFor Y2, type  nDeriv(Y1, x, x)\n\npress the buttons   (math)(8)   to get   nDeriv\nthe buttons (VARS)(1)(1)  to get Y1\n\n\nFor Y3, type  nDeriv(Y2, x, x)\n\nthen just display graph Y3\n\nIt will take quite a long while to graph, better if you manually differentiate the original equation once, then use the nDeriv to do second derivative.
782051
Given 2 functions f and g with the domains Df and Dg respectively.\n\nAny composite function of f and g will as domain have Dfg=Df ∩ Dg &#92;{ those interval or point where the composite functions has poles coming from the way the functions is composited}\n\nEX 1)\nf=x^2 ; Df={x in R l 0<x<20} by own choice\ng=x ..; Dg={x in Rl x belongs to [-5,5[} by own choice\n\na composite function fg=f/g+1/f-g\nfinding the domain Dfg:\nDfg={ x in R l x belongs to Df ∩ Dg &#92; {those interval or point where the composite functions has poles coming from the way the functions are composited} }\n\nDf∩Dg=\n{x in R l 0<x<20}∩{x in Rl x belongs to [-5,5[}=\n{x in R l 0<x<5}\n--------------------\n\n\nfinding: \nPole={those interval or point where the composite functions has poles coming from the way the functions are composited}\n\nlook at the composite function: fg=f/g+1/f-g.\nWe easily see the composite function has pole for g=0=x => x=0 and for f-g=0=x^2-x=x(x-1)=> x=0 or x=1=>\nPole={ x in R l x=0 or x=1}\n----------------------------------\nnow we can find the domain for the composit function fg\n\nDfg=Df ∩ Dg &#92; Pole ={x in R l 0<x<5} &#92; { x in R l x=0 or x=1} }= {x in R l 0<x<5 & x≠1}\n=======================
981716
Every x-value lies on the graph of this function, so the domain is all reall numbers.
711884
Homework.\n\nShow it first for intervals. Then extend to simple functions. Then use the fact thats imple functions are dense in L1.
929195
Wikipedia search Functions.\n\nAn easy method?  Sorry.  There aren't any.  It takes work.  \n\nThe first step is to learn how to graph and chart.  Then you must learn about functions, what they are and how they are used.\n\nAnalysis is a whole branch of mathematics! but what you need to get started is some calculus.  Work through an Introductory calculus textbook and you will be well on your way to understanding.  If you don't have any algebra yet you need that and maybe some trigonometry first.  Statistics and probability for some charts.  You need to be able to use the following concepts in order to analyze a graph: limit, slope, tangent, discrete, smooth, normal, rate of change, cumulative, integral, maxima, minima, inflection,  path integral, intersection.  Some introductory books on physics might be a good place to begin to see how graphs are used to communicate ideas.  Visit your local library.
152511
Which function, Subsitution, Linear COmbination, Graph?
968502
Domain\n(-∞, ∞)\n\nRange\n[-3, ∞)