Given: ABC is similar to XYC. Enter answer as a decimal. If BY = 5, BC = 20, AC = 18, then XC =
cant really determine a picture from this; you have a BY that might be a typo
it is by
is this a triangle inside another? with either AB or XY in the middle as a line segment?
XY IS in the middle yes
BA, is the left side of this then; B up top?
yep correct
that is right
5 = 20 ------ n = 5(18)/20 n = 18 n = 18/4 20 - 18/4 = 80-18/4 = 62/4 .... is that an option :)
15.5
one second
nope its not right i dont know why :/
i spose we coulda went an easier route and did: 15=20 ------ n = 18 n = 15(18)/20 = 3(18)/4 = 3(9)/2 = 27/2 = 13.5 .....
i hit the 5 instead of the 3 ....
corecct :D
would u mind helping me with one more your the only one that seemd to be able to help me
i can try....
The sides of a polygon are 3, 5, 6, 8, and 10. The perimeter of a similar polygon is 40. Find the sides of the second polygon (from smallest to largest). Put answers in decimal form (hundredths).
k(3+5+6+8+10) = 40 k = 40/32 = 20/16 = 10/8 = 5/4 the sides are: (2)(1) 3(5)/4 = 3.75 5(5)/4 = 6.25 6(5)/4 = 7.5 8(5)/4 = 10 10(5)/4 = 12.5 -------------- 40.00 adds up lol
correct you dont know how much your helping e i been stuck on this stuff for like a week
did you try yelling at it?
haha yes
Given: rectangle ABCD is similar to rectangle ZBXY. Enter answer as a simplified, improper fraction. If BX = 8, BZ = 3, DC = 5, then XC = now i tryed this one but i dont get what i did wrong arent you supposed to cross mulitply
where do i put the letters?
bxc at the top then zy under it then ad at the bottom
good enough?
my computer froze....
a is to 8 ------- 5 is to 3
a = 40/3 ; its a corss multiply yeah then 8 + 40/3 = 8(3) +40/3 = 24+40/3 XC = 64/3
nope :/
then the diagram aint right :)
hm
Given: rectangle ABCD is similar to rectangle ZBXY. Enter answer as a simplified, improper fraction. If ZY = 5, XC = 3, DC = 4, then XY =
thats all i got
and how does that match up with the graph i posted of it?
that is a different problem than th one you posted right before
oh sorry
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