Tag: defining regular polygons
Questions Related to defining regular polygons
If $A+B=\dfrac{\pi}{3}$ and $\cos{A}+\cos{B}=1$, then which of the following is true
If $R$ is the radius of circumscribing circle of a regular polygon of $n$ sides, then $R =?$
Two consecutive vertices of a regular hexagon $A _1A _2A _3A _4A _5A _6$ are $A _1\equiv (1, 0), A _2\equiv (3, 0)$. If the centre of hexagon lies above the x-axis, then equation of the circumcircle of the hexagon is?
Let ${A} _{0}{A} _{1}{A} _{2}{A} _{3}{A} _{4}{A} _{5}$ be a regular hexagon inscribed in a circle of unit radius.Then the product of the length of ${A} _{0}{A} _{1}.{A} _{0}{A} _{2}.{A} _{0}{A} _{4}$ is
In the given regular hexagon of side $8\ cm$, six circles of equal radius are inscribe as shown in figure. The area of the unshaded region is $(in\ cm^{2})$
The area of a regular polygon of n sides is (where r is inradius, R is circumradius, and a is side of the triangle)
If the area of the pentagon $ABCDE$ be $\dfrac{45}{2}$ where $A = (1, 3), B = (-2, 5), C = (-3, -1), D = (0, -2)$ and $E = (2, t)$, then $t$ is:
If $r$ is the radius of the inscribed circle of a regular polygon of $n$ sides, then $r$ is equal to?
Area of the regular hexagon each of whose sides measures $1 \,cm$ is: