The accurate definition is that the circle that's closest to the 2 dimensional figure where all the set of point in the plane should be equal distance.
<h3>How to illustrate a circle?</h3>
A circle simply means the set of all the points that are the same distance from a given point.
In this case, the contradiction is that the definition should be applied to three dimensional space so that it will be a sphere.
The accurate definition is that the circle that's closest to the 2 dimensional figure where all the set of point in the plane should be equal distance. A example is a point or line.
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Answer:
The total number of registered doctors was 192,473.
Step-by-step explanation:
This question can be solved using a rule of three.
53700 is 27.9% = 0.279. The total number of registered doctors is x, which is 100% = 1. So
53700 doctors - 0.279
x doctors - 1



Rounding to the nearest whole number.
The total number of registered doctors was 192,473.
4x (-2s+4x^2)
is an multiplication expression
Answer:
44
Step-by-step explanation:
You plug in both numbers for the corresponding letters
Step-by-step explanation:
From the given question it appears that (n-1) is in the numerator's place, if it is so, then let us solve it.
