Question

read the sentences below, filling in the blanks with items from this list. each item will be used once.
sss
congruent
compare
angles
measurement
measure
accuracy
the geometric principle that if three sides of one triangle are equal to three sides of another, the triangles are
the congruence rule that does not require angle measurements, only side lengths, is called
before applying the sss rule, the first step is to the sides of the triangle.
to determine if triangles are congruent using sss, one must the lengths of corresponding sides.
when triangles are found to be congruent using the sss rule, it is confirmed that their are also congruent.
when using sss congruence, triangles are often checked for dimensional
accurate of sides is the key to effectively using the sss rule in geometry.

Explanation:

• For the first sentence, the geometric principle where three sides of one triangle equal three sides of another means the triangles are "congruent".
• The congruence rule that doesn't need angle measurements but only side lengths is "SSS".
• Before applying SSS, the first step is to "measure" the sides.
• To determine congruence using SSS, one must "compare" side lengths.
• When triangles are congruent by SSS, their "angles" are also congruent.
• When using SSS, triangles are checked for dimensional "accuracy".
• Accurate "measurement" of sides is key for SSS.

Answer:

1. congruent
2. SSS
3. measure
4. compare
5. angles
6. accuracy
7. measurement