The question asks: "How many angles does an octagon have?" The choices are 5, 6, and 8.

GeometryOctagonPolygonAnglesSides

2025/3/10

1. Problem Description

The question asks: "How many angles does an octagon have?" The choices are 5, 6, and

8.

2. Solution Steps

An octagon is a polygon with eight sides. The number of angles in a polygon is equal to the number of its sides. Therefore, an octagon has 8 angles.

3. Final Answer

8

Related problems in "Geometry"

The problem states that the area of triangle OFC is $33 \text{ cm}^2$. We need to find the area of t...

AreaTrianglesSimilar TrianglesRatio and Proportion

We are asked to calculate the volume of a cylinder. The diameter of the circular base is $8$ cm, and...

VolumeCylinderRadiusDiameterPiUnits of Measurement

The problem asks us to construct an equilateral triangle with a side length of 7 cm using a compass ...

Geometric ConstructionEquilateral TriangleCompass and Straightedge

The problem asks to construct an equilateral triangle using a pair of compass and a pencil, given a ...

Geometric ConstructionEquilateral TriangleCompass and Straightedge

The problem asks to find the value of $p$ in a triangle with angles $4p$, $6p$, and $2p$.

TriangleAnglesAngle Sum PropertyLinear Equations

The angles of a triangle are given as $2p$, $4p$, and $6p$ (in degrees). We need to find the value o...

TrianglesAngle Sum PropertyLinear Equations

The problem asks to construct an equilateral triangle with sides of length 7 cm using a compass and ...

ConstructionEquilateral TriangleCompass and Straightedge

We are given two polygons, $P$ and $Q$, on a triangular grid. We need to find all sequences of trans...

TransformationsRotationsReflectionsTranslationsGeometric TransformationsPolygons

We need to describe the domain of the following two functions geometrically: 27. $f(x, y, z) = \sqrt...

3D GeometryDomainSphereHyperboloidMultivariable Calculus

We need to find the gradient of the line passing through the points $P(2, -3)$ and $Q(5, 3)$.

Coordinate GeometryGradientSlope of a Line