Fan and medal! Triangle ABC is similar to triangle DEF. Using the image below, prove that lines BC and EF have the same slope. You must show all of your work to receive credit.
Step 1: Find the points for B, C , E, and F.
B -2,4 C 1,1 E 4,4 F 6,2 @lizz123
yes your correct.
Do you know how to use: \[y=\frac{ y2-y1 }{ x2- x1 }\]
You can use BC first or EF first
No, please explain this to me
@lizz123
ok using the points you just used there is an x and y part
so using the points for B which: B= -2, 4 x will be -2 y will be 4
so that will help you fill it in the formula.
Technically the points from B= -2,4 it would be written like this x1=-2 y1=4
Do C but instead of using x1 and y1 you have to use x2 and y2 so you can use two other numbers for x and y 2
y=y2−4/x2+2
y=1−4/1+2
@lizz123
@Hero @Here_to_Help15 @Elsa213 @EmmanuelRocksYou @inowalst @OregonDuck @demonchild99 @sammixboo @campbell_st I need some help!!
look at triangle ABC what is the length of AB what is the length of AC...?
AB is rise and AC is run Slope = rise/run
A = (-5, 8) C = (-11, 2) x1 y1 x2 y2 slope = Y2-Y1 / X2-X1 = 2-8 / -11--5 = -6/ -11+5 = -6/-6 = 1
B -2,4 C 1,1 E 4,4 F 6,2 ABC= 4.5 EFD= 2 @campbell_st that's all I know so far @OregonDuck
@OregonDuck could you please explain to me how you got that? ):
@Nnesha @perl @Loser66 @sammixboo @pooja195 @uri @Michele_Laino @Champion @geerky42 @Preetha @shifuyanli @Data_LG2 @tHe_FiZiCx99 @myko @Love_Ranaa Mathlete @Mehek14 Im really need some help I've been on this question for like two hours
you just have to continue what you were doing :) this for the slope of BC: m=1−4/1+2 what did you get when you solve that?
m= -3/3 m= -1 Is this right? @Data_LG2
yes. Now do the same thing with EF
y=2−4/6-4 -2/2 -1 @Data_LG2
right :) Do EF and BC have the same slope?
Yes off they're both -1!
ofc*
exactly :) your proof will be your solution in solving their slopes and you're done with it
Join our real-time social learning platform and learn together with your friends!