Marami itong uri... And these forms or type of Logical Reasoning is categorized as follows:
1) Assumption
2) Logical Related / Relationship
3) Conclusion Type
4) 2 OR 3 CIRCLES VENN DIAGRAM TYPE>
Sa ngayon, ang pag uusapan natin ay yong Logical Analysis na, kailangan mo ang tulong ng VENN DIAGRAM para makuha mo ang problem na ganun!
Example sa problem na kailangan mo ang Venn Diagram ay yung pinost namin sa FB
So here''s the Question Problem:No. 1
1) A total of twenty-four students of our HomebaseCivilServiceExam Review have enrolled with 3 Different Subjects. Twelve of the students have enrolled Numerical Reasoning, six of the students have enrolled English, and fifteen of the students have enrolled Logical Reasoning. There is only one student that have enrolled all subjects (i.e, Numerical Reasoning, English and Logical Reasoning ). Two of the students have enrolled both English and Numerical Reasoning but not with Logical Reasoning.
Two of the students have both English and Logical Reasoning but not Numerical Reasoning. If all of the students in the HomebaseCivilServiceExam Review have at least one of the mentioned CATEGORIES, how many students HAVE ENROLLED Numerical Reasoning and Logical Reasoning but not with English? So ano ready na kayo? Continue to Read More...
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So, sa ganitong problem, although the 5 Choices are already given at isa sa mga choices na yun ay ang tamang sagot, ngunit, pag hindi mo alam ang tools na gagamitin dito ay subra ka talaga nahihirapan sa pag come-up ng tamang sagot. So ano ba ang tools na gagamitin mo nyan pag ganyan ang p[roblem?
Tama, ang Venn Diagram ang siyang tools mo para mas madali mo itong makukuhang sagutin. Kaya you need to understand the principles behind the Venn Diagram and apply that UNDERSTANDING of that Principle in this kind of Problem k?
So for you to learn the principle, we included in here the Video para mapanood mo muna ito at syempre, then and then you can tell us the Solution and/or the Correct answer for the Problem shown above. Ok are you ready now to view the video? Panoorin mo! :-) So learn the principle then apply to that Problem at hand, k? Click play now!
as problem given above.
Questions Problem No. 2
2) In a party group of 40 children, 22 were
eating Almonds, 18 were eating Bread,
14 were eating Cakes. Nine were eating
Almonds and Bread, 7 were eating Almonds
and Cakes, 5 were eating Bread and Cakes,
and 2 were eating all three foods (Almonds,
Bread and Cakes).
Question: How many children in the party
who were not eating any of these food? < . >
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Diagrams are also included in
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