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#1 |
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The Oblivious One
Join Date: May 2005
Location: Ontario, Canada
Posts: 630
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Recommended math book to accompany course?
I am currently taking an enriched grade 10 math course with very little math backround. Could anyone recommend a math book that would compliment the course?
Thanks ![]()
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#2 |
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Programming Guru
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#3 |
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Professional Programmer
Join Date: May 2005
Location: Bad Nauheim, Germany
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what does enriched mean? I believe I had Trigonometrie or Math Analysis in the 10th Grade, but that was quite a while ago. I have seen 12th graders learning to add and subtract fractions, so you will have to be a bit more specific.
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#4 |
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Programmer
Join Date: Mar 2005
Location: Washington
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I think they have good tutorials on algebra on the web.
It's sometimes hard to find the right one for your style of learning. I came across a free tutorial website and it was a great help for my algebra class during my high school years. You should consider buying a textbook style math book, if you prefer a "book", because they have lots of practices, as you know practice is the key. There are books called, "algebra in 20 minutes a day", and "practical algebra". You can check out those books as well. |
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#5 | ||||
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The Oblivious One
Join Date: May 2005
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Quote:
I will give examples of what we have done so far, hopefully that will help ![]() finding the incenter and equation of a triangle given 3 points, A, B, and C while finding the distance with the formula Quote:
Find a, b, and c with the formula Quote:
equation systems. Eg: Quote:
and linear programming eg: manufactures A and B have 5 cars each, and dealers C and D need 5 cars each. To ship from A to C costs ... etc What is the optimal shipping plan to reduce cost? etc ![]() Hope that helped
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#6 |
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Join Date: Aug 2005
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Sounds like Algebra 2; try searching for an Algebra 2 book.
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#7 | |
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The Oblivious One
Join Date: May 2005
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Quote:
Looked, and that sounds about right (algebra II would translate to about grade 11 I think ). I should specify that in the examples I posted, we had to find the coordinates of the incenter (the point at which the angle bisectors meet ), and the equation of the inscribed circle. I had posted incorrect information. The equation of the angle bisector can was derived with the help of the distance formula (distance from a point to a line ) described in the above post. PS: I wish the edit button did not disapear! Thanks ![]()
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#8 |
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It could also be geometry
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