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SSS vs. SAS Proofs
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Are the two triangles congruent? If yes, explain how you know.
Because FG = LJ, GH = JK, and FH = LK, ∆FGH = ∆JKL by SSS.
Find the distance of side JL: ∆JKL: J(0, -5), K(9, 2), L(-8, -2)
√73
Find the distance of side KL: ∆JKL: J(0, -5), K(9, 2), L(-8, -2)
√305
Find the distance of side JK: ∆JKL: J(0, -5), K(9, 2), L(-8, -2)
√130
Find the distance of side FH: ∆FGH: F(-5, 10), G(-2, 2), H(-9, -7)
√305
Find the distance of side GH: ∆FGH: F(-5, 10), G(-2, 2), H(-9, -7)
√130
Find the distance of side FG: ∆FGH: F(-5, 10), G(-2, 2), H(-9, -7)
√73
Fill in the missing REASONS.
def of midpoint; vertical angles
Fill in the missing STATEMENTS.
E is the midpoint of AB & CD; CE = DE
Fill in the missing REASONS.
def of midpoint; reflexive property
Fill in the missing STATEMENTS.
PR = PT; RS = TS
Are the triangles congruent by SSS, SAS, or not congruent? If congruent, write a congruency statement.
SAS; ∆JKL = ∆LMN
Are the triangles congruent by SSS, SAS, or not congruent? If congruent, write a congruency statement.
NOT CONGRUENT
Are the triangles congruent by SSS, SAS, or not congruent? If congruent, write a congruency statement.
SSS; ∆RPQ = ∆SPQ
Solve for y.
y = 6
Solve for x.
x = 11
Fill in the blank.
14 m
Fill in the blank.
34
Fill in the blank.
105
Fill in the blank.
16 m
Fill in the blank.
PR
Fill in the blank.
∆TRP
Fill in the blank.
∠R