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Author Topic: Latest gcse maths notes at astarmathsandphysics.com  (Read 380 times)
astarmathsandphysics
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« on: September 21, 2009, 08:52:22 AM »

I think I solved the picture problem and now the pages display properly.

http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_pythagoras_theorem.html
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« Reply #1 on: September 25, 2009, 07:17:22 PM »

http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_factorising_into_two_brackets_when_the_leading_term_is_x2.html
http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_factorising_simple_expressions.html
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« Reply #2 on: September 26, 2009, 10:17:42 PM »

http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_cosine_rule.html

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« Reply #3 on: September 27, 2009, 07:21:48 PM »

http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_trial_and_improvement.html
http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_direct_and_inverse_proportion.html
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« Reply #4 on: September 28, 2009, 10:38:49 PM »

http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_circle_theorems_a_summary.html

http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_estimating_and_approximation.html

http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_finding_the_rules_or_nth_terms_for_quadratic_sequences.html

http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_finding_the_rules_or_nth_terms_for_simple_sequences.html

http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_gradients_and_equations_of_lines.html

http://www.astarmathsandphysics.com/gcse_maths_notes/gcse_maths_notes_simplifying_surds.html
« Last Edit: September 28, 2009, 10:45:43 PM by astarmathsandphysics » Logged

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« Reply #5 on: September 29, 2009, 09:55:06 PM »

Finding
the Mean of a Frequency Table
Finding
the Highest Common Factor (HCF) of Two Numbers
Mode,
Median and Mean
Standard
Form
Percentages,
Fractions and Decimals
Finding
the Lowest Common Multiple of Two Numbers
« Last Edit: September 29, 2009, 09:57:07 PM by astarmathsandphysics » Logged

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« Reply #6 on: October 06, 2009, 08:57:05 PM »

hey,tnx for the links but i have a problem in logs that i'll be very grateful if u solve
i'll use ^ to indicat a number power
Q: prove that if a^x=b^y=(ab)^xy, then x+y=1
this is a question from C2 AS edexcel. thanks a lot in advance  Cheesy
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« Reply #7 on: October 06, 2009, 10:10:45 PM »

a^x=b^y=(ab)^xy, then x+y=1
a^x=a^(xy)b^(xy) take the xth root to get a=a^yb^y (1)
and the the yth root of b^y=a^(xy)b^(xy) to get b=a^xb^x (2)
a^(1-y)=b^y from (1) and b=a^(1-y)/y from (1)
sub into (2) to get a^(1-y)/y=a^xa^x(1-y)/y
hence (1-y)/y=x+x(1-y)/y
1-y=xy+x-xy so 1=x+y

tricky question
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« Reply #8 on: October 06, 2009, 10:11:25 PM »

definitely in the wrong topic too.
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