A circle is given with an inscribed equilateral triangle and each side of the triangle having a measurement of 24 cm. What is the probability of selecting a point at random inside the circular region, but not inside the triangle, assuming that the point cannot lie outside the circular region. Leave your answer in exact form.
go joe!
im posting a pic, one sec~
and for reference, im using this formula for the area of a triangle, if you have 2 sides and the angle in between its: \[\frac{1}{2}absin(\theta)\] where a and b are the two sides.
Charles is starting to look less and less like a duck, and more like a bird >.>
Thanks Joe ^^
gj joe joe is super openstudy should be the joe signal out whenever they need him (you know like the bat signal)
lolol
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