<PRE><B>Question 1153294</B>
The area of a circle is 89.42 cm2. Which of the following most nearly gives the length of the side of a regular hexagon inscribed in the circle?
A. 4.22 cm 
B. 5.33 cm
C. 5.89 cm 
D. 6.12 cm
&lt;pre&gt;&lt;b&gt;&lt;u&gt;As stated, TOTALLY IGNORE the person who claims to LOVE MATH.&lt;/b&gt;&lt;/u&gt;
Area of THIS circle: 89.42 cm&lt;sup&gt;2&lt;/sup&gt;
Area of ANY circle: πr&lt;sup&gt;2&lt;/sup&gt;
We then get: πr&lt;sup&gt;2&lt;/sup&gt; = 89.42 
{{{matrix(1,3, r^2, &quot;=&quot;, 89.42/pi)}}}
r, or {{{highlight_green(matrix(1,11, radius, of, circle, &quot;=&quot;, sqrt(89.42/pi), &quot;=&quot;, 5.335098, &quot;(CHOICE&quot;, B, is, &quot;CLOSEST!!&quot;))}}}
The RADIUS of the circle is the same length as the length of ANY one of the ISOSCELES sides of the 6 triangles of the INSCRIBED REGULAR HEXAGON!</PRE>