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sree
post Aug 20 2006, 07:48 PM
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ABCD is a square, E is the mid-point of BC and F is the mid-point of CD. The ratio of the area of triangle AEF to the area of the square ABCD is _____
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ymhatre
post Aug 20 2006, 10:55 PM
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1:8...i guess
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sree
post Aug 22 2006, 09:16 AM
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its 3:8
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ymhatre
post Aug 22 2006, 10:21 PM
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Ohh..i said na..my maths is damn...weak..so can u put more light on this solution
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sree
post Aug 22 2006, 11:07 PM
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QUOTE(ymhatre @ Aug 22 2006, 10:21 PM)
Ohh..i said na..my maths is damn...weak..so can u put more light on this solution
*



ym an engg shldnt say tat he/she s wk in maths .... its all practice yar ....
jst thinking ltl bit logically tats it ....
lets improve all our skills by solvng such puzzles daily ...

lets wt 4 sometime 4 others 2 give a try 4 this .... then i ll post the soln logic ....
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bakuryu
post Aug 23 2006, 05:39 PM
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yes .. easy .. 3:8

for simplicity consider each side of the square to be 2a

Drawing the figure we find 4 triangles.
ADF, ECF, ABE, and AEF.

Area of triangle = 0.5 * base * height
Area of ADF = 0.5 * 2a * a = a^2
Area of ABE = 0.5 * 2a * a = a^2
Area of CEF = 0.5 * a * a = (a^2)/2

Area of Square ABCD = 4a^2

So, area of AEF = 4a^2 - (a^2 + a^2 + (a^2)/2) == (3a^2)/2

Ratio = [(3a^2)/2)]/(4a^2) = 3/8 or 3:8
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sree
post Aug 23 2006, 06:11 PM
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wow ym i tld u naa .... finally baku came out with wonderfull xplanation .... thnx 4 tat baku ....
lets c more such in future too ...
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christo
post Aug 23 2006, 06:55 PM
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2:6.3352
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ymhatre
post Aug 23 2006, 08:42 PM
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Wow.....so a conclusion am a BAD Engineer......LOL....a bit more practice for me..sree..now im desparate to improve my maths...smile.gif
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sree
post Aug 23 2006, 08:47 PM
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yea ym v all r here 2 improve our skills while njoyng .... talkng ... fighting ... correcting etc etc ... none r genius r good r bad ...
lets make this place as a cool chit-chat cum learning pt ...
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