16. The orthocenter of $$ riangle \mathrm{ABC} $$ point $$ \qquad $$ Directions: Write the letter of the term in the blank to correctly fill in the blank to the statement. $$ \qquad $$ 17. Three or more lines that intersect at a common point are called $$ \qquad $$ lines. A. parallel B. perpendicular C. concurrent $$ \qquad $$ 18. Any point on the perpendicular bisector of a segment is $$ \qquad $$ the endpoints of the segment. A. parallel to B. congruent to C. equidistant from $$ \qquad $$ 19. $$ \mathrm{A}(\mathrm{n}) $$ $$ \qquad $$ of a triangle is a segment drawn from a vertex of a triangle perpendicular to the line containing the opposite side. A. altitude B. angle bisector C. median D. perpendicular bisector $$ \qquad $$ 20. The point of concurrency of the three perpendicular bisectors of a triangle is called the $$ \qquad $$ A. orthocenter B. circumcenter C. incenter D. centroid

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16. The orthocenter of $$ 	riangle \mathrm{ABC} $$ point $$ \qquad $$ Directions: Write the letter of the term in the blank to correctly fill in the blank to the statement. $$ \qquad $$ 17. Three or more lines that intersect at a common point are called $$ \qquad $$ lines. A. parallel B. perpendicular C. concurrent $$ \qquad $$ 18. Any point on the perpendicular bisector of a segment is $$ \qquad $$ the endpoints of the segment. A. parallel to B. congruent to C. equidistant from $$ \qquad $$ 19. $$ \mathrm{A}(\mathrm{n}) $$ $$ \qquad $$ of a triangle is a segment drawn from a vertex of a triangle perpendicular to the line containing the opposite side. A. altitude B. angle bisector C. median D. perpendicular bisector $$ \qquad $$ 20. The point of concurrency of the three perpendicular bisectors of a triangle is called the $$ \qquad $$ A. orthocenter B. circumcenter C. incenter D. centroid

UpStudy AI · Accepted Answer

Let's fill in the blanks for each statement based on the definitions and properties of triangles:

**17.** Three or more lines that intersect at a common point are called **C. concurrent** lines.

**18.** Any point on the perpendicular bisector of a segment is **C. equidistant from** the endpoints of the segment.

**19.** $$ A(n) $$ **A. altitude** of a triangle is a segment drawn from a vertex of a triangle perpendicular to the line containing the opposite side.

**20.** The point of concurrency of the three perpendicular bisectors of a triangle is called the **B. circumcenter**.

So the completed statements are:

17. C. concurrent  
18. C. equidistant from  
19. A. altitude  
20. B. circumcenter
17. C. concurrent 18. C. equidistant from 19. A. altitude 20. B. circumcenter

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