hey boops,
i appreciate your explaination. i didnt really grasp most of what you were saying, and i totally lost you once you started talking about cin,cos and matrix''s.... but i appreciate you help.. i think i understand the distance forumla ( alittle).. what i dont understand is, isnt a^2 = b^2 + c^2 the same as saying a = b+c, or no? sorry if its a stupid question .. and if the answer is yes, why even bother throwing in the ^2''s? thanks again
finding distance between 2 objects in 2d space?
No it''s not the same. sqrt(a^2 + b^2) = c, in other words:
something to the .5 power is the same as saying ''the square root power'', and it doesn''t distribute like multiplication does. So when you found c above, you took the square root of both sides and you couldn''t break up a^2 and b^2, the addition had to be first. So,
(a + b)^2 does not equal (a^2 + b^2), but (ab)^2 = (a^2b^2), so it doesn''t have the distributive property with addition.
something to the .5 power is the same as saying ''the square root power'', and it doesn''t distribute like multiplication does. So when you found c above, you took the square root of both sides and you couldn''t break up a^2 and b^2, the addition had to be first. So,
(a + b)^2 does not equal (a^2 + b^2), but (ab)^2 = (a^2b^2), so it doesn''t have the distributive property with addition.
-_- Stop giving TMI the man asked a simple question and has already received a simple answer.
quote:Original post by graveyard filla
...i didnt really grasp most of what you were saying, and i totally lost you once you started talking about cin,cos and matrix''s....
http://www.pixelate.co.za/issues/5/articles/circle/sincos.htm
The article at the address I posted discusses the uses of the some trigonometric functions such as sin and cos. Enjoy!
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