11152 - Colourful Flowers

[DP]

Thanks a lot.

[Gaolious]

could you check the my code ??

would you teach me what is wrong ?

Code: Select all

 cut 

[helloneo]

See sohel's post..

[Gaolious]

See sohel's post..

what's the difference between 3.1415926 and 3.141593 ??

it is related in the requirement of problem ( 4 precious ? )

anyway, thanks for your advice, helloneo. ^^

[helloneo]

Sometimes, just a small difference make a rounding error..
For example, if you got the value 1.2345499999999999, 0.0000000000001 is very important..

[Gaolious]

Sometimes, just a small difference make a rounding error..
For example, if you got the value 1.2345499999999999, 0.0000000000001 is very important..

thanks for your reply.

[brahle]

I got WA with the following code:

Code: Select all

cut after acc

Can someone please say what is wrong?
EDIT: I had a typing mistake.

[RED-C0DE]

Hi everyone. Could u please give me some Input/Output examples with this problem???

~~~~~tnx in advance~~~~~~

[chinmoy kanti dhar]

help me plz....

cut after accepted

[mmonish]

ur formula for the area of the circle is not correct.

try this cases

Code: Select all

15 16 17
4 6 8
25 32 41

My AC output
160.2326 44.0084 65.9734
41.9976 6.3830 5.2360
920.8626 190.6515 209.2685

Try to figure out the correct formula for the radious of the circle.

Hope this helps.

[chinmoy kanti dhar]

thanks mmonis.

[kana]

again i failed to figure out the problem with this code and getting WA with each submission. plz help!!!

Code: Select all

      accepted

[Jan]

Why are you printing comma(s) between numbers?

[rossi kamal]

i got AC
even though i did not check
sqrt(s(s-a) (s-b) (s-c))yields valid result or not

but it should be as follows
if s-a<0
s-a =(s-a)*(-1);


so My AC output for:
input:
1 2 1000
ouput:
-1.#IND -1.#IND -1.#IND


its strange that i got AC
becuase if i have s<1000 and a=1000 , will have sqrt(s* (s-a) *......)invalid result

[tobby]

I think this is because all cases are valid. It is said in the problem statement that the three lengths are the sides of a triangle, so they satisfy the triangle inequalities.