IM Geo.2.8 Practice: The Perpendicular Bisector Theorem
Each statement is always true.
Select [b]all[/b] statements for which the converse is also always true.
In isosceles triangle DAC, AD is congruent to AC.
[size=150]Kiran knows that the base angles of an isosceles triangle are congruent. [/size][br]What additional information does Kiran need to know in order to show that [math]AB[/math] is a perpendicular bisector of segment [math]CD[/math]?
Han and Priya were making a kite. Han cut out a piece of fabric so that there were 2 short sides of the same length on top and 2 long sides of the same length on the bottom.
Priya cut 2 pieces of wood to go across the diagonals of the kite. They attached the wood like this:[br][img]data:image/png;base64,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[/img][br][br]Han asked Priya to measure the angle to make sure the pieces of wood were perpendicular. Priya said, “If we were careful about the lengths of the sides of the fabric, we don’t need to measure the angle. It has to be a right angle.”[br]Complete Priya’s explanation to Han.
Prove triangle [math]ADE[/math] is congruent to triangle [math]CBE[/math].
Triangle DAC is isosceles.
What information do you need to show that triangle DBA is congruent to triangle CBA by the Side-Angle-Side Triangle Congruence Theorem?
Write a sequence of rigid motions to take figure [math]CBA[/math] to figure [math]MLK[/math].
Here is a quadrilateral inscribed in a circle.
[size=150]Jada says that it is square because folding it along the horizontal dashed line and then the vertical dashed line gives 4 congruent sides.[/size][br] Do you agree with Jada?