find the length of x in the circle.
what formula would i set up to solve this?
Ah I remember talking to ya @clynnew it's been awhile though. Anyways: This is going to be a pain to set up but by the looks and math of it, looks like your length is: 19. Formula however would be 3 x 3 x3 x 10 /h (+3)x-3 = 19. To be honest I'm pretty bad at this stuff. However this may be wrong, I'm pretty positive 19 is the length though. However length across the whole circle is 7.5
i remember too :) okay and do you mean x or * ?
like 3*3*3*10/h(+3)x-3=19 or are they suppoed to be x
Sorry I was AFK, they are supposed to be X @clynnew
you need to join the centre of the circle to the endpoints of the chord that contains 3 and x to form 2 triangles... then you prove the triangles are congruent using some circle geometry facts and then can find the length of x
So is the equation @StudyShark2000 set up for me correct ?
@campbell_st
@clynnew I'm 80% sure I am correct on the equation! Like I said I'm not very good at this but at the same time I know a little of formula equations. But yes your equation is all set up for you :)
the value of x can't be found using an equation... you need to show that the 2 triangles are congruent...
can you walk me through that then @campbell_st ?
ok|dw:1429733237197:dw|
so you need to state the theorem you used to prove the congruency and then make a statement about the correspoding sides
well AAA would be the theorem, correct ?
how do i find x doing that ?
no AAA needs 3 angles and isn't a proof for congruency...
OH because they are congruent x=3 i just need to prove that they are congruent to show that, SAS because BC = CD and both have angle C
that's correct... the congruency is proven by SAS so the corresponding sides in congruent triangles are x and 3 so as you said, x = 3 job done
and don't forget AC is a common side....
alright!! that makes sense, i definitely wasnt thinking to split it into two triangles.
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