I assume you mean r = 2/(1 - sinx).
This is the equation of a parabola with focus at the origin.
r = 2/(1 - sinx)
r(1 - sinx) = 2
r - rsinx = 2
r - y = 2
r = y + 2
Square both sides.
r² = (y + 2)²
x² + y² = y² + 4y + 4
x² = 4y + 4
4y = x² - 4
y = (1/4)x² - 1
As you can see, this is the equation of a parabola with vertex (h,k) = (0,-1) that opens upwards (and the focus is at the origin).
2007-05-12 14:16:27
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answer #1
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answered by Northstar 7
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Is function r=2/(1-sinx)?
If so
Have you done a table of values for r and x. For instance when x=0 sinx =0 . So r =2
So table x , sinx, 1-sinx, r. Then you will be able to draw the graph.
Also this site here. http://www.ies.co.jp/math/java/calc/sg_kyok/sg_kyok.html
Be careful to enter function as 2/(1- sin t) . You must keep space between sin and t for this to work
2007-05-09 04:24:32
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answer #2
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answered by Anonymous
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Cancel out a million,000 to grant 12(a million+r)² = 27 (a million+r)^2 = 27/12 a million+r = sqrt(27/12) = sqrt((9*3)/(4*3)) = (3sqrt3)/(2sqrt3) = 3/2 r = 0.5 (apparently r = -2.5 is likewise a answer via fact a quadratic has a plus and a minus root)
2016-10-30 22:51:24
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answer #3
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answered by bucci 4
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Make a graph of
r vs. 2/1-x
Then transfer that to a graph of y vs x, r = length of the line....
2007-05-09 04:31:14
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answer #4
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answered by Anonymous
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