Video summary
PREDIKSI SOAL TPA MAGANG PT PERTAMINA HULU ROKAN (PHR) 2024 PART 1
Main summary
Key takeaways
Main Ideas / Lessons Conveyed
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Logical statement conversions (implication forms)
- Converse: If the original statement is “If P then Q”, the converse is “If Q then P”.
- Implication (related negation form): From “If P then Q”, the implication being tested is treated as the negation structure:
- “If not Q then not P” (i.e., the contrapositive-like negation relationship is referenced).
- Inverse: The inverse flips both parts of the conditional by negating them:
- “If not P then not Q”.
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Contrapositive For a conditional statement “If P then Q”, the contrapositive is:
- “If not Q then not P”
The video applies this to an example:
- **Original**: “If all employees wear blue uniforms, then today’s menu is chicken curry.”
- **Contrapositive form**: “If today’s menu is **not** chicken curry, then not all employees wear blue uniforms.”
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Equivalence via contrapositive The video states that a statement is equivalent to its contrapositive. Example concept shown:
- “If wearing a pink dress, then not going to a birthday party tonight.”
- Rewritten using contrapositive/negation reasoning to match the equivalent implication form.
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Set/quantifier-based reasoning (drawing conclusions) Several questions rely on interpreting statements like:
- “All A are B” (universal inclusion)
- “Some A are B” (existential inclusion)
Example outcomes shown:
- When told “all plants have fruit” and “some plants have red flowers”, the conclusion must reflect that “some” does not imply “all”.
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Syllogism / group membership chains Interpreting statements of the form:
- “Every member of A is a member of B”
- “Every member of B is a member of C”
The video’s conclusion method:
- If **A ⊆ B** and **B ⊆ C**, then **A ⊆ C** (“every member of A must be in C”).
It also uses “A and B are the same as C” style equivalence reasoning to select answers.
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Combinatorial / logic puzzle (fruits selection by 3 children or groups of people) The video works through a puzzle where children take fruits from available categories/slots.
- Named children: Ari, Bondan, Cici, Danang, Eki, and Hari
- Fruits mentioned: kiwi, strawberries, apples, grapes
- Constraints are based on who took what and who did/did not take certain fruits.
Method: constraint propagation
- Determine who took which fruit(s) using clues like “only took X”, “besides X who did not take Y”, and “slots must be filled”.
Methodologies / Instruction-Like Steps (as Presented)
A) How to Transform Conditional Logic
Given a statement: If P then Q
- Converse → If Q then P
- Inverse → If not P then not Q
- Contrapositive → If not Q then not P
To answer multiple-choice questions:
- Identify which transformation the question asks (converse/inverse/contrapositive).
- Apply the corresponding transformation.
- Match the resulting form to the answer option.
B) How to Do “Drawing Conclusions” from Quantified Statements
- For All A are B:
- Any member of A must also be a member of B.
- For Some A are B:
- At least one member of A is in B.
For multiple premises:
- Combine inclusion/existence information carefully.
- Ensure the final conclusion does not overclaim “all” when the premise gives only “some”.
C) How to Solve the Fruit-Logic Puzzle (Constraint Approach)
Use clues such as:
- “Danang only took strawberries”
- “Bondan took apples and grapes”
- “Besides Danang, who did not take apples were Cici and Ari”
- “Only Bondan and Eki took apples”
- “Ari took strawberries”
Then deduce remaining assignments by elimination:
- If someone already has/doesn’t have a fruit, remove it from their possible options.
- Fill remaining fruit slots consistently until all conditions are satisfied.
Use question-specific retrieval:
- If asked “Who took apples and grapes?” list the person(s) consistent with those two fruit constraints.
- If asked “What fruit did Eki take?” infer from “only took X/Y” and elimination.
Speakers / Sources Featured
- The video narrator/instructor (no specific name given in the subtitles).