Blood relations refer to the connections between people based on family ties. Understanding these relationships is a fundamental part of logical reasoning, especially in competitive exams. Questions on blood relations test your ability to interpret family connections, often requiring you to deduce how two people are related based on given information.
Why is this important? In real life, we often describe people by their relationships, such as "my mother's brother" or "my father's sister's son." Competitive exams use similar statements to assess your logical thinking and clarity of understanding.
Before solving such problems, it is essential to know the basic family terms and how they relate to each other. This foundation will help you decode complex relationship statements confidently.
Let's start by defining common family terms and understanding their gender and generational indicators.
Understanding generations is key: parents are one generation above you, children are one generation below, and siblings are on the same generational level.
This simple family tree shows three generations: parents, their children, and grandchildren. The male symbol (♂) and female symbol (♀) help identify gender quickly.
Often, blood relation problems are presented as statements like:
"A is the brother of B's mother."
To solve such problems, you must break down the statement step-by-step and translate it into a family connection.
graph TD A["A is the brother of B's mother"] B["Identify B's mother"] C["Find A's relation to B's mother"] D["Determine A's relation to B"] A --> B B --> C C --> D
Step 1: Identify B's mother.
Step 2: A is the brother of B's mother, so A is B's maternal uncle.
Step 3: Therefore, A is B's uncle from the mother's side.
By following such logical steps, you can decode complex relationship statements efficiently.
Statement: "John is the son of Mary's father." What is John's relation to Mary?
Step 1: Identify "Mary's father" - this is Mary's dad.
Step 2: John is the son of Mary's father, so John is also a child of Mary's father.
Step 3: Since both John and Mary share the same father, they are siblings.
Answer: John is Mary's brother (or sibling).
"A is the father of B. C is the sister of B. What is A's relation to C?"
Step 1: A is the father of B.
Step 2: C is the sister of B, so C and B share the same parents.
Step 3: Since A is B's father, A is also C's father.
Answer: A is the father of C.
Given: "P is the father of Q. Q is the mother of R. S is the brother of R." Draw the family tree and find the relation between P and S.
Step 1: P is father of Q (P -> Q).
Step 2: Q is mother of R (Q -> R).
Step 3: S is brother of R (S and R are siblings).
Step 4: Construct the family tree:
Step 5: Relation between P and S: P is the grandfather of S.
Answer: P is S's grandfather.
In a certain code, "father" is written as "mother", "mother" as "brother", "brother" as "sister", and "sister" as "father". If A is the brother of B's mother, what is A's relation to B in the code?
Step 1: Decode "brother" -> "sister" and "mother" -> "brother".
Step 2: Original statement: A is the brother of B's mother.
Step 3: In code, "brother" means "sister", so A is the sister of B's mother.
Step 4: B's mother remains "mother" but in code "mother" is "brother". So B's mother is "brother" in code, but since we are interpreting the original relation, we keep B's mother as is.
Step 5: A is sister of B's mother -> A is B's maternal aunt.
Answer: A is B's maternal aunt in the code.
"X is the son of Y's father's only daughter. Z is the brother of X. What is Z's relation to Y?"
Step 1: Identify "Y's father's only daughter" - this is Y's sister (since only daughter).
Step 2: X is the son of Y's sister, so X is Y's nephew.
Step 3: Z is the brother of X, so Z is also son of Y's sister.
Step 4: Therefore, Z is also Y's nephew.
Answer: Z is Y's nephew.
When to use: When visualizing or drawing family trees to avoid confusion.
When to use: When faced with multi-clause relationship statements.
When to use: In questions involving in-law and extended family relations.
When to use: When multiple unknowns are involved in a problem.
When to use: To save time during competitive exams.
Progress tracking is paywalled — subscribe to mark subtopics as understood and save your streak.
Go to practice →