If a circle with a diameter of 20 m is inscribed in a square, what is the probability that a point picked at random in the squar
e is in the shaded region?
A. 1/5
B. 43/200
C. 86/314
D. 314/400
A. 1/5
B. 43/200
C. 86/314
D. 314/400
1 answer:
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The given function is
And we have to find the value of g(0), and for that we put 0 for x in the given equation.
And on substituting 0 for x in the given expression, we will get
So for the given function, the value of g(0) is -4 .
So hmmm notice the picture below
recall the "inscribed angle" theorem, an angle inscribed is half the intercepted arc
now, the line BA goes through the center, and to each end, thus is a diameter, the point of tangency, where a tangent hits the diameter or radius of a circle, is always a right-angle
recall the "inscribed angle" theorem, an angle inscribed is half the intercepted arc
now, the line BA goes through the center, and to each end, thus is a diameter, the point of tangency, where a tangent hits the diameter or radius of a circle, is always a right-angle