Inner Angle of Polygram in Lengths of Polygram Formulas

The Inner Angle of Polygram is the unequal angle of the isosceles triangle which forms the spikes of the Polygram or the angle inside the tip of any spike of Polygram. And is denoted by ∠_Inner. Inner Angle of Polygram is usually measured using the Degree for Angle. Note that the value of Inner Angle of Polygram is always positive. Typically, the value of Inner Angle of Polygram lies in the range from 0 to 180.

Lengths of Polygram formulas that make use of Inner Angle of Polygram

fxEdge Length of Polygram given Base LengthGo

fxBase Length of Polygram given Inner AngleGo

FAQ

What is the Inner Angle of Polygram?

The Inner Angle of Polygram is the unequal angle of the isosceles triangle which forms the spikes of the Polygram or the angle inside the tip of any spike of Polygram. Inner Angle of Polygram is usually measured using the Degree for Angle. Note that the value of Inner Angle of Polygram is always positive. Typically, the value of Inner Angle of Polygram lies in the range from 0 to 180.

Can the Inner Angle of Polygram be negative?

No, the Inner Angle of Polygram, measured in Angle cannot be negative.

What unit is used to measure Inner Angle of Polygram?

Inner Angle of Polygram is usually measured using the Degree[°] for Angle. Radian[°], Minute[°], Second[°] are the few other units in which Inner Angle of Polygram can be measured.

Let Others Know

✖

Facebook

Twitter

Copied!