PLz someone help me :( http://cdn.virtuallearningcourses.com/coursecon/arcs/9.GIF mONM = _____ mOLM = _____ m NOL = _____ m NML = _____ m LNM = _____
Try drawing a sketch of the information you've been given.
I had the wrong link, now I posted the right link.
BETTER refer your your textbook
I do school online.
When you have a circle, from any point outside the circle you can draw exactly 2 tangents. If you connect the points on the circle where the tangents touch then you will make a certain kind of triangle. Can you tell what this is?
Eh you're talking about angles right?
Maybe I was explaining in a silly order, there is a law that says that 'the angle between a tangent and a radius is 90 degrees'. Can you use this to get some answers?
"tangent" would have to be assumed in the drawing since that is not a given.
True...
@Traxter reconsider your statement there'll angle of 90 degrees betwen the Normal and the tangent and not btwn a tangent and a radius
hopefully the given curve is a circle :)
@hubertH the radius of a circle will always be normal to the tangent, hence the angle between a tangent and radius will always be 90 degrees.
@EyeballFlexer what is m i can't see it in the drawing?
M stands for measurement.
Well m to be exact.
I think he means the measure of the angle.
@Traxter consider a circle with the center at the origin the radieu is 5 if the tangent touches this circle at (5;0) if the radius is drawn from to the circumference 30 degrees from the X-axis will it be the Normal?
The radius meets the tangent where it touches the circle at 90 degrees.
|dw:1345642143967:dw|
@EyeballFlexer what is the question prove that these measurements are the same?
@hubertH do you agree? Although this only works for this question if it states that the lines are indeed tangents.
@Traxter No it's gonna be 60 degrees because the tagent forms 90 degrees with the X-axis , if the radius forms 30 degrees with the X-axis the remaining angle will be 60 degrees .. remember sum of inner angle of a triangle equals 180 degrees
@Traxter from the drawing ur very correct, thx for the drawing
:)
Thanks both you! :D
You're very welcome, I hope you enjoy your online studies.
Join our real-time social learning platform and learn together with your friends!