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Name ___ Date ___6.2Medians and Altitudes of Triangles For use with Exploration 6.2Essential Question What conjectures can you make about the medians and altitudes of a triangle? 1EXPLORATION: Finding

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How to fill out medians and altitudes of

01

Identify the triangle for which you need to fill out the medians and altitudes.

02

Calculate the midpoint of each side of the triangle to find the medians.

03

Use the perpendicular bisectors of the sides to determine the altitudes of the triangle.

04

Remember that medians intersect at the centroid of the triangle, while altitudes intersect at the orthocenter.

Who needs medians and altitudes of?

01

Students studying geometry or trigonometry.

02

Architects or engineers working on designing structures.

03

Anyone interested in understanding the properties of triangles.

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What is medians and altitudes of?

Medians and altitudes of a triangle are important geometric concepts.

Who is required to file medians and altitudes of?

Anyone studying geometry or mathematics may need to calculate or work with medians and altitudes of a triangle.

How to fill out medians and altitudes of?

To find the medians, one must locate the midpoint of each side of the triangle and connect it to the opposite vertex. To find altitudes, one must draw a perpendicular line from each vertex of the triangle to the opposite side.

What is the purpose of medians and altitudes of?

The purpose of medians and altitudes of a triangle is to help determine important properties of the triangle, such as its centroid, orthocenter, and circumcenter.

What information must be reported on medians and altitudes of?

The lengths of the medians, as well as the lengths of the altitudes, must be reported when discussing medians and altitudes of a triangle.

What is the penalty for late filing of medians and altitudes of?

There are no penalties for late filing of medians and altitudes of, as it is not a formal filing process.

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