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well my teacher does are notes through an online site with video notes, but it's for the texas curriculum. If you still want to try it I can pm the details.

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Khan Academy.

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>Buy a whiteboard

>Place it on wall

>Pretend you're a Scientist

 

You'd be surprized how much a visual representation of your work will actually help you interprit things.

export PS1='\[\033[1;30m\]┌╼ \[\033[1;32m\]\u@\h\[\033[1;30m\] ╾╼ \[\033[0;34m\]\w\[\033[0;36m\]\n\[\033[1;30m\]└╼ \[\033[1;37m\]'


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What level of math is this??

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Your thoughts here http://linustechtips.com/main/topic/67178-your-top-three/

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Math hurts my brain.....

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Depending on what you are doing, you could look on www.bbc.co.uk/bitesize and then find the KS3 section and then maths... You would probably be on Year 9 in the UK, so you're probably doing things like expanding double brackets and good stuff like that. You could probably look at the GCSE bitesize, which is for 14 to 16 year olds here...

The BBC tends to have the best revision stuff, and it will even teach you the stuff you need to know. If you want some help, I got an A* in maths, so feel free to ask ;)

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What do you even do in math at that level? I don't remember doing anything in math that actually was difficult until I got into tenth grade, which was grade 11 math for me.

We do algebra problems with shapes and two column proofs to prove angles, segments, shapes, medians, altitudes, etc. Im not even done with the entire book yet.

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We do algebra problems with shapes and two column proofs to prove angles, segments, shapes, medians, altitudes, etc. Im not even done with the entire book yet.

What kind of algebra problems? Are you doing linear equations, polynomials, logarithms, etc.?

 

Geometry can range anywhere between really easy and complex to the point of pain. Proofs can as well.

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What kind of algebra problems? Are you doing linear equations, polynomials, logarithms, etc.?

 

Geometry can range anywhere between really easy and complex to the point of pain. Proofs can as well.

Some algebra problems are finding x any then finding the median of a trapezoid, a proof can be like proving why 2 angles are complementary in a shape which is a rhombus or parallelogram.

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Some algebra problems are finding x any then finding the median of a trapezoid, a proof can be like proving why 2 angles are complementary in a shape which is a rhombus or parallelogram.

What specifically don't you understand about those problems. Proofs are mostly just rearranging and using the correct identities, and finding the median sounds like it would probably just be applying a formula to a shape.

 

I will admit that trying to memorize formulas and identities is annoying as hell.

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What specifically don't you understand about those problems. Proofs are mostly just rearranging and using the correct identities, and finding the median sounds like it would probably just be applying a formula to a shape.

 

I will admit that trying to memorize formulas and identities is annoying as hell.

Its mostly trying to put the problem into a math problem. If it says certain areas of a triangle are congruent find the measurements, and they give you measurements a and measurements b try to find c I get stuck on the comprehension. I just realized right now what ive been doing wrong! Thanks a whole bunch!

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wolfram alpha is a good website, but I believe its mainly for calculus, hope this helps

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