True or false:
AC is a side of triangle BDC.
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True or false:
AC is a side of triangle BDC.
To determine whether AC is a side of triangle BDC, let us take the following steps:
Analysis:
Triangle BDC has exactly three sides, formed by the segments connecting vertices B, D, and C, which are:
Since segment AC does not connect any two vertices of triangle BDC, it cannot be a side of this triangle.
Thus, the statement "AC is a side of triangle BDC" is False.
Therefore, the solution to the problem is False.
False
Is the straight line in the figure the height of the triangle?
Look at the triangle name! Triangle BDC has vertices B, D, and C. The letters in the name tell you exactly which three points form that triangle.
Yes! For example, if you have triangles ABC and BCD, then segment BC would be a side of both triangles since it connects vertices in each triangle.
That's normal! Diagrams often show multiple points and triangles. Focus only on the specific triangle mentioned in the question and ignore extra points that aren't its vertices.
No! Triangle BDC is the same as triangle DCB or triangle CBD. The three letters identify the vertices regardless of order, and the sides are always the segments connecting these three points.
List the triangle's three vertices, then write all possible sides (there are exactly 3). If your segment connects two of these vertices, it's a side. If not, it isn't!
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