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Mathematics 9 Online
OpenStudy (anonymous):

The spiral in the picture is made from 45º right triangles. The smallest triangle (red) has a side length of 1. You can use the Pythagorean theorem to find the length of its hypotenuse. The next (orange) triangle has a side length exactly matching the hypotenuse of the smallest triangle, and so on with the larger triangles of other colors. The lengths of the hypotenuses of all the triangles (starting with the smallest) make a geometric sequence. What is the ratio of the sequence? Before you try to answer this question, use the Pythagorean theorem to find the length of the hypotenuses of the

OpenStudy (anonymous):

A. 2 B. \[\sqrt{3}\] C. \[\sqrt{2}\] D. 90 E. 45

OpenStudy (anonymous):

@Godlovesme could you help?

OpenStudy (godlovesme):

is there a pic i'll try

OpenStudy (anonymous):

there is.... But i would have to draw it

OpenStudy (godlovesme):

what about a screen shot or pm me if u can

OpenStudy (anonymous):

i can't screen shot on school computer.. But I can wing it. :3

OpenStudy (godlovesme):

omg lol

OpenStudy (godlovesme):

|dw:1422230555279:dw| is it something like that?

OpenStudy (anonymous):

close but more going in a circle with the triangles. starting small and getting bigger

OpenStudy (godlovesme):

http://media.apexlearning.com/Images/200511/11/6cbca889-9da0-4680-b710-2d3b05f1068c.gif is that the pic? @Tallan

OpenStudy (anonymous):

its off apex.. but it wont let me view

OpenStudy (godlovesme):

OpenStudy (godlovesme):

@Tallan how about it now?

OpenStudy (anonymous):

Yes that's the one sorry my internet went down.. @Godlovesme

OpenStudy (godlovesme):

it's fine hang on i'm trying to solve

OpenStudy (anonymous):

ok

OpenStudy (godlovesme):

https://answers.yahoo.com/question/index?qid=20101112071757AAoEgy0 check this link out ^^^^ sorry i couldn't solve it :(

OpenStudy (anonymous):

ok so im thinking its \[\sqrt{2}\]

OpenStudy (godlovesme):

me too

OpenStudy (anonymous):

WE WERE RIGHT :D

OpenStudy (godlovesme):

YAY :D \(\Huge \color{gold}{\star^{ \star^{\star:)}}}\Huge \color{green}{\star^{ \star^{\star:)}}}\)

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