Point P is chosen at random in a circle. If a square is inscribed in the circle, what is the probability that P lies outside the
circle
1 answer:
Area of the circle: πR²
Area of the Square = 2R²
(the diagonals of the square are diameters in the circle
P(lies inside) =2R²/πR² = 1/π = 0.318
P(lies OUTSIDE) = 1-0.318 =0.681
You might be interested in
It’s B
Explanation: use desmos or trust me lol
D because the shaded region has one side and subtract by pie and substitute to get this answer.
Answer:
o 200
fctvtvtv
Step-by-step explanation:
O200 o200
200,000 thousand is the answer kid.