If y = 9 and x = 12, what additional information is necessary to show that DUM is congruent to MAP using the SAS postulate?
A. DM congruent to PM B. P is congruent to DMU C. D is congruent to PMA D. U is congruent to A
plug in the given values in the expressions for sides of second triangle
what do you notice ?
What?
did you take time to read the question before posting it here ?
2y - 3 0.5x + 6 y = 9, x = 12 Plug them in
I know what you mean...
2(9)-3 0.5(12)+6
15 12
notice anything special about 15 and 12 ?
Makes both the triangles congruent?
Because its equal to the sides of the other triangle.
not yet, we just have two sets of congruent side pairs we also need the "included angle" to be congruent for applying SAS
whats the angle that lies betweenn sides 15 and 12 in first triangle ?
Angle m?
Look closely, it is the angle U
for angle U, one arm is 15 and other arm is 12 so we say angle U is the included angle of sides 15 and 12
similarly in the second triangle, angle A is the included angle of sides 15 and 12
To apply SAS we need these included angles to be congruent : angle U = angle A
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