[Answer] RT is a perpendicular bisector of UV.What is true of any triangle created by points U V and any point on RT other than S?

Answer: d. It will be an isosceles triangle.

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RT is a perpendicular bisector of UV.What is true of any triangle created by points U V and any point on RT other than S? UV is a perpendicular bisector of RT . A perpendicular bisector UV is a line that does two things: cuts the line segment RT into two equal pieces or bisects it; makes a right angle with the line segment RT (is perpendicular). Consider an arbitrary point X on the line RT that differs from S. Connect points U V and X to form triangle UVX. Using Two Equidistant Points to Determine a Perpendicular ... is a perpendicular bisector of . What is true of any ... Perpendicular Bisector (Definition Properties and Construction) Now the triangle formed by the points U V and A forms an isosceles triangle since two sides are equal. This implies that the triangle formed by points U V and any other point other than S is an isosceles triangle . Therefore the correct option is i. e. isosceles ... A perpendicular bisector UV is a line that does two things: cuts the line segment RT into two equal pieces or bisects it;makes a right angle with the line segment RT (is perpendicular). Consider an arbitrary point X on the line RT that differs from S. Connect points U V and X to form triangle UVX. RT is a perpendicular bisector of UV. What is true of any triangle created by points U V and any point on RT other than S ? D. It will be an isosceles triangle . What is a...

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