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How can dis b true ... ?

        

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Old 23-05-07, 07:49 PM   #1 (permalink)
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How can dis b true ... ?

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Old 25-05-07, 12:21 AM   #2 (permalink)
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Re: How can dis b true ... ?

oh nice kiran but how come dat be..........v want ansr......
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Old 25-05-07, 12:03 PM   #3 (permalink)
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Re: How can dis b true ... ?

hi
when u wil reveal the answer,waiting for answer
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Old 25-05-07, 01:31 PM   #4 (permalink)
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hai

hi nandhini,how r u
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Old 25-05-07, 11:40 PM   #5 (permalink)
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Re: How can dis b true ... ?

I think...... kiran edo chesi untaadu......
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Old 26-05-07, 10:33 AM   #6 (permalink)
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Re: How can dis b true ... ?

hahaha..............kiran em chesavu?
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Old 12-06-07, 10:54 AM   #7 (permalink)
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Re: How can dis b true ... ?

hey give me the answer
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Old 04-12-07, 01:29 AM   #8 (permalink)
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Re: How can dis b true ... ?

The pictures are WRONG. The sum of the area of pieces is 32, while the area of the first picture is 32.5 and for the second picture it's 31.5.
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Old 24-01-08, 09:47 PM   #9 (permalink)
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Re: How can dis b true ... ?

seperate the coloured parts first,put the green part as it is.. bring yellow part to base..then yelllow part would shift one step left and one step down..then count the grids on the top of both yellow and green parts..it is equal to the no of grids on the base of red part..so place red part on the top of green n yelllow ones..so clearly we can place the dark green one on the left..there by we get a hole inbetween..n also area n no of grids used in all coloured parts is same in the second one also..

am i right..pls help me out
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Old 18-02-08, 01:05 PM   #10 (permalink)
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Re: How can dis b true ... ?

The red and dark green triangles do not have the same slope.
In the upper figure, the upper boundary has a dip.
In the lower figure, the upper boundary has a bulge.
That accounts for exactly one square of area.
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Old 22-02-08, 02:16 PM   #11 (permalink)
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Re: How can dis b true ... ?

in the first image the area of the rectangle is 15 and in the second figure the area of the rectangle is 16. that is the extra one.
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Old 23-04-08, 05:48 PM   #12 (permalink)
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Re: How can dis b true ... ?

hypotaneous line of the tringle is not straight in both fig....
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Old 21-08-08, 12:04 PM   #13 (permalink)
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Re: How can dis b true ... ?

at last any one can tell how we can solve this?
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Old 30-08-08, 01:15 PM   #14 (permalink)
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Re: How can dis b true ... ?

The size has been increased when compared to the original this increased size has been distributed along the line.
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