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ahh proofs :) the first point is always a "Given" what information is given to you?
On the second one in reasons it's given as well correct?
exactly! great job ^_^ and then we can try to remember that Reflexive property is when segment AB = semgent AB
so Reflexive Property would be number 3 on reasons correct?
But MOP=NOP is not given so would that be some time of angle...?
I personally believed that they messed up their blanks :-/ I don't think you can prove congruency with just SSA
Wouldn't that actually be Angle Side Angle ( ASA )? SSA doesn't work it is not allowed o:
but what would number 5 be then? SOOO confusing >.<
i havent done such type of questions but wouldnt it bbe MO~ON ?
wait would number 5 be: PNO=PMO
Oh, Well we have to prove that MO is congruent to ON
yeah last step is saying that you have proved what they wanted you to prove in this case (triangles) it is usual CPCTC
Oh, that makes sense. Thank you! But on problem 10 they only give me one given how am i suppose to figure out the rest?
right angles are equal to each other (I forgot the name of that rule)
then HL is to show that the triangles are equal to each other I gtg to class, sorry that I couldn't help more :-/
Oh okay, thank you for the help but i still don't understand number 10..
@RVC do you understand this?
lol sorry i forgot that i was on openstudy n now i have to go :( ill tag someone who will help u : @ganeshie8 @UsukiDoll @welshfella
in number 10 you first prove that the triangles SUT and VUT are congruent. UK geometry is a bit different to US and I'm not familiar with all the reasons used . Statement 2 would be TU = TU ( or TU is common in UK) Statement 3 would be that 2 triangles are congruent Statement 4 that side ST is congruent to side UV I have no idea what CPCTC means having proved that the 2 triangles are congruent if follows that sides ST and UV are also congruent
I have no idea what CPCTC means having proved that the 2 triangles are congruent if follows that sides ST and UV are also congruent ^ that's that CPCTC means xD
anyways @https.wild_ do you still need help? :)
I figured it out by myself but thank you for all of the help everyone! (:
Poop i was about to help them... Proofs are too easy... Meh... *flys off to next question* @https.wild_ please close your question :)