please help see attached
@whpalmer4 could u help me ?
I'm looking at the problem, and I'm not seeing how it is that there is only one such arc which could answer the question!
:/ and this problem doesnt have answer in the book
that's 100% of the information given about the problem?
yes!!
let me consult with my esteemed colleague, the cat who just jumped into my lap :-)
lol!!
i do have another question i need help on and can always just ask my teacher tomorrow about this one!
so maybe will just ask the other question i have lol
go ahead and ask it, maybe we can make some progress there! I'm still scribbling on this one
ok :) so here it is there r a few i am chewing on to figure out lol
:)
@Mertsj could u help maybe with first question please
okay, the first of the second batch: the pendulum is like the radius of a circle, right? Find the circumference of the circle, and then take 8/360 of it, because there are 360 degrees in one complete trip around the circle.
Second one, you'll do something similar, except with areas, and you'll do it twice: once for the outer radius, to get the entire circle, and once for the inner radius, to get the area to subtract away. Then take 130/360 of the annular ring's area.
3rd one you should be able to figure out by extension from these two.
Okay, I guess we can draw something like this:|dw:1392686496956:dw|
\[h=r-18\]\[h^2+30^2 = r^2\]\[(r-18)^2 + 30^2 = r^2\]Solve that for \(r\) to get the radius of the circle under the bridge
I guess that does mean that there's only one circle that fits, but it doesn't instinctively feel that way, does it?
so for the second one with the windshield which number do i use for the r?
well, you have two radii. The outer edge of the ring has \(r = 18\). What about the inner edge of the ring?
12 inches?
look at the drawing more carefully. they are hoping you'll fall into that trap :-)
?? not sure
|dw:1392687897082:dw| sorry about the bad artwork!
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