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ONP - Transform the Expression |
Transform the algebraic expression with brackets into RPN form (Reverse Polish Notation). Two-argument operators: +, -, *, /, ^ (priority from the lowest to the highest), brackets ( ). Operands: only letters: a, b ... z. Assume that there is only one RPN form (no expressions like a*b*c).
Input
t [the number of expressions <= 100] expression [length <= 400] [other expressions]
Text grouped in [ ] does not appear in the input file.
Output
The expressions in RPN form, one per line.
Example
Input: 3 (a+(b*c)) ((a+b)*(z+x)) ((a+t)*((b+(a+c))^(c+d))) Output: abc*+ ab+zx+* at+bac++cd+^*
Added by: | mima |
Date: | 2004-05-01 |
Time limit: | 5s |
Source limit: | 50000B |
Memory limit: | 1536MB |
Cluster: | Cube (Intel G860) |
Languages: | All except: NODEJS PERL6 VB.NET |
Resource: | - |
hide comments
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2017-04-24 06:35:44
I used to think this problem is complicated, but it's effin' easy! |
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2017-04-22 12:35:58
nice problem :D |
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2017-03-18 16:19:59
AC in one go. I'm a noob when it comes to programming.This gave some confidence. |
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2017-03-17 17:55:13
AC in One without stack :D My first AC in one! ^_^ time taken: 0.00 :P Last edit: 2017-03-17 17:56:37 |
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2017-03-10 19:56:25 ANKIT JAIN
AC in one go :) |
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2017-02-20 10:49:27
AC in one go, took 0.07 sec!! Where to see test cases of problems?? Anyone knows?? |
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2017-02-17 20:20:05
Not enough tricky cases. |
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2017-02-15 10:24:48 Omar
Accepted in one go , 0.00 in cpp 14 , it's just a direct implementation of Shunting yard algorithm ( from infix to postfix). |
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2017-02-13 18:03:09
AC in one go,also take 0.00 sec |
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2017-01-30 17:23:40
AC means accepted guys!! |