Help with angles again :X http://gyazo.com/000106abbcf81d12cae1da586f4b24ff
i see 2 similar scalene triangles similar triangles are proportional to each other this means 4 is proportional to 18 5 to 22.5 and s to 10 solve the proportion
I dont understand how to solve this?
3 ratios s to 10, 5 to 22.5, and 4 to 18 ratios can be written as a fraction \[\frac{s}{10},\frac{5}{22.5},\frac{4}{18}\] similar triangles means that these fractions(ratio/ proportions) are equal to each other \[\frac{s}{10}=\frac{5}{22.5}=\frac{4}{18}\] so just solve for s given \[\frac{s}{10}=\frac{4}{18}\]
oops , said too much and gave the answer oh well
i still want to solve :D
how did you get that answer?
i just explained it because both triangles have the same angles, this means they are similar triangles, meaning the sides of one triangle is proportional to the other
I hate math and im not good at it... im so confused
so the side between angle 1 and angle 2 are proportional to each other, the side between angle 2 and 3 are proportional to each other this is how i got the ratios i then changed the ratios into fractions, and you need to realize that the fractions are equal to each other
can you help me with another problem its proporations but not angles.?
make a new question
Which ratio forms a proportion with 12/10
@completeidiot ?
well look at the fraction 12/10, can you simplify it?
yea but it would be impropper
its already improper, nothing is wrong with improper fractions
http://gyazo.com/c8697e2047d2fb4f37b406b10e1bb031 idk how to draw but these are the answers and im confused with that.
because it would be 6 over 5
ok now that you gave 6/5 this is the simplest proportion you can get now what happens if we multiply 1 to it we still get 6/5 remember that \[1=\frac{2}{2}=\frac{3}{3}=\frac{4}{4}=\frac{10}{10}= ...\] so what happens if we multiply \[\frac{6}{5}*1=\frac{6}{5}*\frac{10}{10}=?\]
60/50?
then wouldnt the resulting fraction be equal to 6/5, your simplest proportion
and thus equal to the proportion 12/10
ahhh i understand
YAYYYYY
Thank you!
yup no prob
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