Help me please http://prntscr.com/i0sx3j
@Vocaloid
I've been trying to see if I can mash them up myself. Is it 5/8=x/15?
Still rusty on this that part, but solving is easy XD
almost you need to make sure the ratio matches the type of side for example, each triangle has one side next to the angle and one across
|dw:1516035842937:dw|
|dw:1516035849345:dw|
5/8 = 15/x
Darn it
x=24
good.
I may need help with some more. Not sure at the moment but I'll give a holler if I do
http://prntscr.com/i0t233 Wouldn't this be the Definition of Congruent Angles since these two are the same figure?
I'd have to think a bit more about this one
Okie dokie
I think I almost have the proof just need to figure out how to prove that BC and AF make 90 degree angles thus proving AA similarity
yeah that should be congruent angles not angle addition postulate
ADB and CDF are the vertical congruent angles, not BAD and CAD
in the last step you are substituting AC for FC so this is the substitution property of equality not definition of congruent angles that's it for your proof
Okie dokie, should be just equation steps from here
try to recall the triangle proportionality theorem AB/BD = AC/CE find AC. you are given all the other sides
8/10=x/15?
yes
YAY
x=12
good
judging by the way you have set it up it needs to be 4/x remember that each ratio must divide corresponding sides
Darn it
x=3
good
(1) http://prntscr.com/i0tead (2) http://prntscr.com/i0tdz5 (3) http://prntscr.com/i0tei0
notice how in step 4 we are substituting dbc for abd --> substitution property of equality
|dw:1516037761173:dw|
|dw:1516037772087:dw|
bae and abd are alternate interior angles (step 5)
step 8 is the triangle proportionality theorem |dw:1516037877507:dw|
that's it
So 4 is Transitive Property?
oh yeah (I didn't realize substitution property wasn't a choice) so transitive
XD
Very last one
Easy
for both ratios write side across the angle/side next to the angles (it could be the other way around as long as you are consistent with both ratios) so (2x-1)/9 = 3x/15
x=5
good
Thanks for the help bro. I'll have to tip you someday. When I get money though
Join our real-time social learning platform and learn together with your friends!