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OpenStudy (kanwal32):
OpenStudy (kanwal32):
@Directrix
Directrix (directrix):
Did you graph the two circles?
Directrix (directrix):
Here are the two graphs. They appear to touch in a single point.
Directrix (directrix):
How many common tangent? @kanwal32
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OpenStudy (kanwal32):
1
OpenStudy (kanwal32):
@Directrix how will i do this in exam
in a faster way
OpenStudy (samigupta8):
Just make a graph and that will be the easiest way to analyse this situation..
OpenStudy (samigupta8):
A rough sketch would also make it clear though and not necessarily the better layout (exact graphical ) i mean..
Directrix (directrix):
>1
One common external tangent is correct
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Directrix (directrix):
I don't know of a fast way to do this.
You could solve the equations simultaneously:
x^2 + y^2 = 4
x2 + y2 -6x -8y = 24
to get at most 2 points of intersection.
We do know that this system intersects in one real point.
That means one tangent.
OpenStudy (samigupta8):
@jiteshmeghwal9 u didn't take into consideration the diff of the two circles radii..
Analyse it and u will get one common tangent