Mga halimbawa ng paggamit ng Problem has sa Ingles at ang kanilang mga pagsasalin sa Tagalog
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Ecclesiastic
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Colloquial
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Computer
Every Problem Has a Solution!
She believed that all her problem has removed.
If, the problem has no solution.
Alpesh strongly believes that"Every problem has a solution.
Not every problem has an immediate solution.
But this doesn't mean that the problem has disappeared.
Almost every problem has a solution and will be resolved.
However, this does not ensure the problem has gone away.
The drug abuse problem has reached epidemic proportions.
I didn't find it problematic, and the problem has not reoccurred.
When a problem has many causes, it requires many solutions.
Down the centuries the problem has not gone away.
Every problem has a solution and if you have a solution it isn't a problem. .
Patriji:“Every problem has a solution.
The problem has now reached a state of completeness and simplicity which allows it to be presented in a manner like that used for the older problems of part I….
Do you have a problem, or the problem has you?
Edit by Megus: original problem has instead of so I have modified it.
Everyone has problems and luckily, every problem has solutions.
Many people with this problem has it and don't care.
If this is not the case(i.e. the image set is a linear, closed subspace in the second linear space) then necessary andsufficient conditions are placed on the data set so that the problem has solutions.
Just like maths, every problem has a solution.
The greatest early contribution to the Restricted Burnside problem was by Hall and Higman in 1956 where they showed that, if the Schreier conjecture holds,then the Restricted Burnside problem has a positive solution if it could be proved for all prime powers n.
There is nothing to get worried because every problem has some solutions.
All quality problems have solutions that can be readily implemented.
All problems have the solution!
A question or problem having only a conjectural answer•….
Problems Have Solutions.
Per Enflo showed in 1972 that the problem had a negative solution and, while in Warsaw lecturing on his solution, Mazur presented him with his prize, the live goose!
The problem had been posed in 1917 by a Japanese mathematician S Kakeya and asked what was the smallest area in which a line segment of unit length could be rotated through 2p.
Neumann himself made many contributions to this question over many years butthe answer to the problem was not given until 1969 when Ol'sanskii proved that the problem had a negative answer.