give x the values -pi/4,-pi/3,-pi/6,-pi/2,-pi,pi,6,pi/4,pi/3,pi/2,pi
find the values of cos 2x
i.e.cos(-pi/2),cos(-pi/6) etc
take it on the y axis and plot
2006-09-04 10:58:11
·
answer #1
·
answered by raj 7
·
0⤊
1⤋
If you really can't do it, sketch axes, then tap into your calculator the values. So pick x=0. Tap in cos0, cos(2*0). Draw the results on your sketch in different colours Then pick x=30. Tap in cos(30), cos(60) which is cos 2x. Draw the results on your sketch in different colours Then pick x=60. Tap in cos(60), cos(120). Draw the results on your sketch in different colours etc. You'll have your graph.
2016-03-17 07:59:30
·
answer #2
·
answered by ? 4
·
0⤊
0⤋
preferably with a pencil, so you can erase your mistakes.
The acceptable method of graphing any function is to set up a table of solution values, and plot the values on your graph.
You already know that -1 <= y <= 1 and the function repeats every pi radians or 180 degrees, right?
2006-09-04 11:17:06
·
answer #3
·
answered by Helmut 7
·
0⤊
1⤋
i used y=cos(2x) [i hope that's what you meant]
I get a sine wave with an amplitude of 1 and a wavelength of 3(about 3, a little more acutally)
If you can you might want to scale the y-axis by .25 and the x-axis by .5 or 1/3, that should make it easier to sketch.
2006-09-04 11:07:18
·
answer #4
·
answered by Future Resident 3
·
0⤊
1⤋
One way to plot this graph is to vary x from [0 to 360 degrees]. If you recall, the period of cosine(x) varies in this range. In this case, you have 2 times the angle x; when you complete this plot, you will find that you will have two complete cycles of cosine x in this period.
Please note that you can also work this problem using radians [0 to 2pi].
Good
2006-09-04 10:55:06
·
answer #5
·
answered by alrivera_1 4
·
0⤊
1⤋
Find the:
period
x and y intercepts
amplitude
From there it should be pretty straightforward. A graph in the interval [-2pi,2pi] should suffice.
2006-09-04 14:36:23
·
answer #6
·
answered by Anonymous
·
0⤊
0⤋
for a graph, go to http://www.calculator.com/calcs/GCalc.html
type in cos(2x) or (cos(x))^2, depending if cos(x) is being squared or not
cos(2x) = cos(x)^2 - sin(x)^2 = 2cos(x)^2 - 1 = 1 - 2sin(x)^2
2006-09-04 20:34:09
·
answer #7
·
answered by Sherman81 6
·
0⤊
0⤋