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SSC CHSL 2026: Original Mock Test Questions with Explanations

By Ratan Updated: 17 Oct 2026
Representative practice questions for SSC CHSL 2026: worked examples in quantitative aptitude, reasoning patterns, English grammar corrections, and current affairs.

Overview

Representative Practice Questions for SSC CHSL 2026

Working through authentic, exam-standard practice questions with step-by-step mathematical reasoning and grammatical justifications builds real test-day speed and accuracy. Below are worked representative questions spanning all four CHSL sections.

1. Quantitative Aptitude Worked Problems

Question 1 (Profit & Loss / Discount): A shopkeeper marks an article 40% above its cost price and allows a discount of 25% on the marked price. If he sells it for ₹1,050, what was the original cost price?

Step-by-Step Solution:

  • Let Cost Price ($CP$) = ₹$100x$.
  • Marked Price ($MP$) = $100x imes 1.40 =$ ₹$140x$.
  • Discount = $25%$ of $140x = rac{1}{4} imes 140x =$ ₹$35x$.
  • Selling Price ($SP$) = $140x - 35x =$ ₹$105x$.
  • Given: $105x = 1050 implies x = rac{1050}{105} = 10$.
  • Cost Price ($CP$) = $100x = 100 imes 10 = ext{₹}1,000$.

Answer: ₹1,000.

Question 2 (Time & Work): $A$ can complete a piece of work in 12 days and $B$ can complete it in 18 days. They work together for 4 days, after which $A$ leaves. In how many days will $B$ finish the remaining work alone?

Step-by-Step Solution:

  • Total Work = $ ext{LCM}(12, 18) = 36 ext{ units}$.
  • Efficiency of $A = rac{36}{12} = 3 ext{ units/day}$.
  • Efficiency of $B = rac{36}{18} = 2 ext{ units/day}$.
  • Combined Efficiency of $(A + B) = 3 + 2 = 5 ext{ units/day}$.
  • Work completed in first 4 days = $4 imes 5 = 20 ext{ units}$.
  • Remaining Work = $36 - 20 = 16 ext{ units}$.
  • Time taken by $B$ alone for remaining work = $ rac{16 ext{ units}}{2 ext{ units/day}} = 8 ext{ days}$.

Answer: 8 days.

2. General Intelligence & Reasoning

Question 3 (Number Series): Find the missing number in the sequence: $7, 11, 20, 36, 61, mathbf{?}$

Explanation:

  • Find the difference between consecutive terms:
    • $11 - 7 = 4$ ($2^2$)
    • $20 - 11 = 9$ ($3^2$)
    • $36 - 20 = 16$ ($4^2$)
    • $61 - 36 = 25$ ($5^2$)
  • The differences are consecutive squares ($2^2, 3^2, 4^2, 5^2$).
  • Next difference must be $6^2 = 36$.
  • Missing number = $61 + 36 = 97$.

Answer: 97.

3. English Language & Comprehension

Question 4 (Idioms & Phrases): What is the meaning of the idiom 'To burn the candle at both ends'?

Explanation: This idiom describes exhausting oneself by working very hard late into the night and rising very early in the morning, overextending one's physical energy.

Answer: To overwork oneself excessively and exhaust one's energy.

4. General Awareness

Question 5 (Art & Culture): 'Sattriya' is a classical Indian dance form that originated in which Indian state?

Explanation: Sattriya originated in the 15th century in the Vaishnavite monasteries (Sattras) of Assam, created by the great saint and reformer Mahapurusha Sankaradeva. It was officially recognized as a classical dance form by the Sangeet Natak Akademi in the year 2000.

Answer: Assam.


Frequently Asked Questions

First, determine total work by taking the LCM of individual completion days. Calculate the daily efficiency (work units per day) of each worker. Group the work done over a complete 2-day cycle. Divide total work units by the 2-day cycle work to find the number of full cycles, then calculate remaining work units performed on subsequent individual days.
Calculate the first-order difference between adjacent numbers. If the first difference does not show a clear pattern, find the second-order difference (which frequently reveals constant arithmetic steps, squares ($n^2$), or cubes ($n^3$)). Alternatively, check for alternating series or $(n imes k pm m)$ operational patterns.
'Few' has a negative meaning indicating almost none (hardly any). 'A few' has a positive meaning indicating a small number or some. 'The few' refers to all of the specific small number that exists (e.g., 'The few friends he had were loyal').
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