[img]http://img258.imageshack.us/img258/3467/untitledfh8.png[/img]
be back @ 10pm huhu
Last edited by d^_~b (2007-08-29 06:44:02)
wahaha. tech draw. here:
[url=http://i210.photobucket.com/albums/bb92/mengzy3sh/a12.jpg]Left figures[/url]
^ im just not sure of the second figure.
[url=http://i210.photobucket.com/albums/bb92/mengzy3sh/a3.jpg]Right figure[/url]
wahaha. tech draw. here:
[url=http://i210.photobucket.com/albums/bb92/mengzy3sh/a12.jpg]Left figures[/url]
^ im just not sure of the second figure.
[url=http://i210.photobucket.com/albums/bb92/mengzy3sh/a3.jpg]Right figure[/url][/quote]
Can't understand a thing..
if you only pursue your dream course, im sure you can answer that faster than me
if you only pursue your dream course, im sure you can answer that faster than me
[/quote]
Haha.. guess so. but that's life: "[i]sometimes you can't get what you really want[/i]"
^ yes you can.
you just can get it anytime you want.
can you teach me how did this happened??
[img]http://img410.imageshack.us/img410/1660/assignmentfc2.gif[/img]
i really hope you can help..
[/b]
i think there's a theorem/postulate that states:
if the corresponding angles of two triangles are congruent, then they are similar??
i forgot the exact words.. lol but it goes like that
[b] Angle-Angle Similarity -[/b] If two angles of one triangle are congruent to two angles of another triangle, then the triangles are similar.
^_^ i dont know if thats the real name anyhow . i think it is > ^+^
Also known as [b]AA Postulate[/b].
- - - - - -
I'll just try:
>> angles Q and R are right angles. --> [i]Given.[/i]
...
>> angle RST and angle QSP are vertical angles. --> [i]Two angles are vertical angles if the sides of one angle are the opposite rays of the sides of the other angle.[/i]
>> angle RST is congruent to angle QSP. --> [i]Vertical angles are congruent.[/i]
>> triangles RST and QSP are congruent --> [i]AA Postulate[/i]
<-- See this face?? It's having a hemorrhagic effect (trying so hard solving geometric problems).
Last edited by `mizeL (2007-08-30 10:44:19)