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More Lessons for High School Regents Exam

Math Worksheets

High School Math based on the topics required for the Regents Exam conducted by NYSED.

The following diagram shows how to construct the incenter of a triangle. Scroll down the page for more examples and solutions.

**Incenter Construction**

How to obtain the Incenter of a Triangle and Circle through construction of the three angle bisectors.

**Constructing the Incenter**

The point of concurrency of the three angle bisectors of a triangle is the incenter. It is the center of the circle that can be inscribed in the triangle, making the incenter equidistant from the three sides of the triangle. To construct the incenter, first construct the three angle bisectors; the point where they all intersect is the incenter. The incenter is always located within the triangle.

**Constructing Incenter**

With three angle bisectors, you construct an Incenter. An incenter is the center of a circle which can be drawn inscribed inside a triangle (just barely touching the three sides)
**Construct the Incenter of a Triangle**
**Incenter of a Triangle**

This video describes the construction of the incenter of a triangle and explores its properties.

You can use the free Mathway calculator and problem solver below to practice Algebra or other math topics. Try the given examples, or type in your own problem and check your answer with the step-by-step explanations.

More Lessons for High School Regents Exam

Math Worksheets

High School Math based on the topics required for the Regents Exam conducted by NYSED.

The following diagram shows how to construct the incenter of a triangle. Scroll down the page for more examples and solutions.

How to obtain the Incenter of a Triangle and Circle through construction of the three angle bisectors.

The point of concurrency of the three angle bisectors of a triangle is the incenter. It is the center of the circle that can be inscribed in the triangle, making the incenter equidistant from the three sides of the triangle. To construct the incenter, first construct the three angle bisectors; the point where they all intersect is the incenter. The incenter is always located within the triangle.

With three angle bisectors, you construct an Incenter. An incenter is the center of a circle which can be drawn inscribed inside a triangle (just barely touching the three sides)

This video describes the construction of the incenter of a triangle and explores its properties.

Rotate to landscape screen format on a mobile phone or small tablet to use the **Mathway** widget, a free math problem solver that **answers your questions with step-by-step explanations**.

You can use the free Mathway calculator and problem solver below to practice Algebra or other math topics. Try the given examples, or type in your own problem and check your answer with the step-by-step explanations.

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