Analogy and classification are the SSC reasoning section's 'relationship' questions: given one pair with a hidden connection, find the pair that shares it — or pick the one item that does not belong. They test whether you can name a relationship precisely, not whether you know facts.
The SSC syllabus names these topics directly: Semantic Analogy, Symbolic/Number Analogy, Figural Analogy, and Semantic/Symbolic/Number Classification. Together they form a steady, high-accuracy block in most Tier-1 papers.
These notes give you the common relation types, a fixed solving method that prevents the most common errors, and solved plus practice questions across word, number and letter analogies.
Never look at the options before you can state the relation in words. 'Book : Pages' is not vaguely 'things about reading' — it is 'a whole and its parts'. Then apply the same sentence to the new pair: 'a wall is made of bricks'. The sharper your sentence, the fewer options survive elimination.
Formulas:
Most SSC word analogies recycle a small set of relations. Learn them as templates so you can name the relation in seconds: Worker–Tool (Doctor : Stethoscope), Worker–Product (Baker : Bread), Whole–Part (Book : Pages), Cause–Effect (Rain : Flood), Intensity (Anger : Rage), Animal–Home (Lion : Den), Animal–Young (Cow : Calf), and Quantity–Unit (Water : Litre).
Formulas:
Number analogies are mini equations. Test the standard operations between the first pair: n to n², n to n³, n to n(n+1), n to n²±1, or digit sums. Verify the operation on the first pair, then apply it to the second. If n : n²+1 explains 3:10, it must also produce one of the given options for the second pair.
Formulas:
Convert letters to A=1 through Z=26 positions and treat each letter as a mini number analogy. Common SSC patterns: a uniform shift (every letter +n), an increasing shift (+1, +2, +3 across the letters), and mirror coding with opposite pairs (A–Z, B–Y).
Formulas:
In classification, four of the five items share a property and one does not. Common bases: prime vs composite, perfect square vs non-square, even vs odd, vowel-start vs consonant-start, or a shared category (four fruits vs one vegetable). Always find the property that the four share before accusing the odd one out.
Formulas:
Answer: Bricks
Answer: 56
Answer: SUW
Answer: 9
Answer: Hammer
Worker–tool relation: a doctor uses a stethoscope, and a carpenter uses a hammer.
Answer: 64
The operation is n to n³: 3³ = 27, so 4³ = 64.
Answer: EQJ
Each letter shifts +1, +2, +3: C+1=D, A+2=C, T+3=W. Applying to DOG: D+1=E, O+2=Q, G+3=J, giving EQJ.
Answer: 210
144 = 12², 169 = 13² and 196 = 14² are perfect squares. 210 is not a perfect square, so it is the odd one out.
Answer: Stable
Animal–home relation: a lion lives in a den, and a horse lives in a stable.
Analogy asks you to complete a pair with the same relationship (A:B :: C:?). Classification gives you a group and asks which item does not belong. Analogy is about matching a relation; classification is about breaking one.
No. State the relation first with the options covered. Reading the options first tempts you to justify whichever looks familiar, and that is the main source of wrong answers in analogy.
Test each candidate pattern fully on the first pair, then apply each to the second pair. The intended pattern produces one of the given options; the coincidental pattern usually produces a number that is not among the options.
No. SSC also asks Figural Analogy and Figural Classification, but those need diagrams and get their own notes. This chapter covers word, number and letter analogy plus classification.