how that one pair of opposite angles of the kite is congruent.
Think about it. What happen if we split the kite into two triangles? What are the triangles? (hint: congruent?)
okay but here is the question Write a 2-column, paragraph, or flow-chart proof to show that one pair of opposite angles of the kite is congruent.
Sorry can't do your homework for you. But here' a little diagram for you. |dw:1339195923481:dw|
from this you should be able to conclude many thing and prove it!
I imagine that for this proof, you'd have to prove the 2 triangles congruent using, HL, SAS, SSS, ASA, or retriceCongruence THeorems.
A S S as in Angle-Side-Side THeorem
@Calcmathlete I'm not sure how that applies. lol though
i need help with two colum proof please
If you can prove an A stands for Angle. S stands for side. If you can prove angles and sides congruent to each other in that order, then you can declare that congruent parts are congruent because of congruent triangles.
http://3.bp.blogspot.com/_eIwxugTIJsw/SOUquUJShJI/AAAAAAAAATA/aLgWrMd6o3A/s400/3.3b.bmp
There is no theorem called retrice maybe you were thinking sas?
lol retrice? i meant a ss
Maybe that'll help for the two column proof.
so what would the answer be then
A S S. retrice replaces that inappropriate word. Censored :)
Bigred look back at my diagram. You should see two congruent triangles
Remember, in congruent triangles, corresponding angles are also congruent :)
bigred, we can't just give you the answer and do your homework.
please
cause i do not under stand it at all
Bigred, remember, we split the kite into 2 congruent triangles. Tell me, what can we conclude from that?
the sides are congruent
can u please just tell me once
Can you give me a medal, lol
JK.
Ok bigred, since the triangles are congruent all of the corresponding angle are also congruent. Thus, we can say, looking back at the diagram, angle QRP is congruent to angle SRP
We can also conclude another pair are congruent, you should be able to find out that.
thamks
Can iihaz medal now
|dw:1339192664957:dw| draw diagonal PR 1. \(\overline{PQ} \cong \overline{PS}\) ......{given, defintion of kite} 2. \(\overline{QR} \cong \overline{SR}\) ......{given, defintion of kite} 3. \(\overline{PR} \cong \overline{PR}\) ......{common side} 4. \(\triangle{PQR} \cong \triangle{PSR}\) ......{from 1,2,3. SSS- postulate} 5. \(\therefore\angle{PQR} \cong \angle{PSR}\) ......{from 4. CACTC}
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