Question

show that if the summit and the base angles of two saccheri quadrilaterals are congruent then the reamining sides are congruent.

Answer #1

Describe the Saccheri Quadrilateral and prove in neutral
geometry that the summit angles are congruent.

Prove in hyperbolic geometry: If two Saccheri quadrilaterals
have congruent bases and congruent summits, then they are
congruent.

Prove: If two angles of a triangle are not congruent, then the
sides opposite those angles are not congruent.

Draw an example of two non-congruent triangles that
have congruent corresponding angles and two pairs of sides (not
corresponding) congruent. If not, explain why.

prove
in a saccheri quadrilateral, the length of the summit is greater
than the length of the base

Corollary 6.1.10. In a Saccheri quadrilateral, the length of the
summit is greater than the length of the base.
please proof

if three angles in one triangle are congruent to three angles in
another triangle,then the two triangles are congruent.true or
false,if it is false make a counterexample

Isosceles triangle base length is 15 inches, it also has 2
congruent sides with 15 inches each. Find the height of the
triangle.

If the parts of two triangles are matched so that two angles of
one triangle are congruent to the corresponding angles of the
other, and so that a side of one triangle is congruent to the
corresponding side of the other, then the triangles must be
congruent. Justify this angleangle-corresponding side (AAS)
criterion for congruence. Would AAS be a valid test for congruence
if the word corresponding were left out of the definition?
Explain.

Write a proof to show that opposite sides of a parallelogram are
congruent. Be sure to create and name the appropriate geometric
figures. This figure does not need to be submitted.

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