Review High School level Geometry

Durin
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I'm kind of shaky on a lot of high school Geometry that is going more or less unused in my Physics and Calculus classes and I was wondering if there was a good book or place for me to go back to my "roots" and review the fundamentals?
 
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Durin said:
I'm kind of shaky on a lot of high school Geometry that is going more or less unused in my Physics and Calculus classes and I was wondering if there was a good book or place for me to go back to my "roots" and review the fundamentals?

google search:"high school Geometry lectures video" , try:

http://www.mathvids.com/lesson/mathhelp/65-formulas-from-geometry

http://www.mathvids.com/topic/mathhelp/2-geometry


http://mathforum.org/library/drmath/sets/high_geom.html

google book search: high school geometry"

http://books.google.com/books?client=firefox-a&hl=en&q=high+school+geometry

try (you can read some of the book):

http://books.google.com/books?id=nt...&cd=4#v=onepage&q=high school geometry&f=true


Amazon book search, "high school geometry":

https://www.amazon.com/s/ref=nb_sb_...h+school+geometry&x=15&y=19&tag=pfamazon01-20


You don't even have to leave your chair. If you had a public library near I'd try that as well.
 
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Hello! There is a simple line in the textbook. If ##S## is a manifold, an injectively immersed submanifold ##M## of ##S## is embedded if and only if ##M## is locally closed in ##S##. Recall the definition. M is locally closed if for each point ##x\in M## there open ##U\subset S## such that ##M\cap U## is closed in ##U##. Embedding to injective immesion is simple. The opposite direction is hard. Suppose I have ##N## as source manifold and ##f:N\rightarrow S## is the injective...
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