Mathematics, 13.12.2019 23:31 elsauceomotho
Given: angle a b c and angle f g h are right angles; line segment b a is parallel to line segment g f; line segment b c is-congruent-to line segment g h
prove: triangle a b c is-congruent-to triangle f g h
triangles a b c and f g h are shown. triangle f g h is slightly lower and to the left of triangle a b c. lines extend from sides b a and g f to form parallel lines. another line connects points f and c. angles a b c and f g h are right angles. sides b c and g h are congruent.
step 1: we know that angle a b c is-congruent-to angle f g h because all right angles are congruent.
step 2: we know that angle b a c is-congruent-to angle g f h because corresponding angles of parallel lines are congruent.
step 3: we know that line segment b c is-congruent-to line segment g h because it is given.
step 4: triangle a b c is-congruent-to triangle f g h because of the
asa congruence theorem.
aas congruence theorem.
third angle theorem.
reflexive property.
Answers: 2
Mathematics, 21.06.2019 16:30
In two or more complete sentences, formulate how to use technology to calculate the appropriate regression model for the given data. you are not required to find the model, just choose the appropriate regression and explain how to use the technology. (-5,,2.,0.8), (0,-0.5), (2,-1.3), (3,-0.8), (5,2)
Answers: 2
Given: angle a b c and angle f g h are right angles; line segment b a is parallel to line segment...
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