CD=3 BE=x and AF=x+2 find lengths BE and AF
|dw:1381872668798:dw|
@agent0smith
ik I have to find x but idk how I had and idea but it was wrong
first put all the info on there |dw:1381869543297:dw|
got that dones already
AF=X+2 =BE+2 =CD+2+2 =3+2+2=7 BE=7-2=5 AF=7
so how do I find x. I had x+2+x=3 but that was wrong lol
@RadEn
hmmm can you post a quick screenshot of the picture?
suree give me a sec
The middle line is the average of the other two... so add them and divide by 2 (3 + x+2)/2 = x
If i recall correctly
AB=BC FE=ED Hence 2 BE=AF+CD 2x=x+2+3 x=5 BE=5 AF=5+2=7
ok.... look like a trapezoid to me then... parallel sides or BASES are atop and bottom so |dw:1381871020785:dw| so we could say that our bases are CD and AF and noticing the tickmarks, so all 4 sides are equal, so we could say that BE is our MIDSEGMENT, so keeping in mind that a \(\bf \textit{MidSegment of a Trapezoid} = \cfrac{1}{2}\times (base1 + base2)\\ \quad \\ x = \cfrac{1}{2}(3 + (x + 2))\implies x = \cfrac{5+x}{2}\) solve for "x" to get BE
ok I think I got it thanks to all :)
yw
can u help with another on for this question?
ok
if m angle c =117 deg find m angle a and m angel d hint use thm 3.3 and thm 8.14
so.... you have a picture of it I gather :)
its for the same pic
hhmmm I get that... dunno what "thm" stand for though
theorem
either way is easy anyhow
oklol
|dw:1381871988516:dw| CD and AF are just 2 parallel lines, thus the BASES of the trapezoid the lines connecting, CA and DF, are equal in length, and thus will make equal angles atop and equal angles at the bottom
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