Progressions and Series — Study Plan
CMAT · Quantitative Techniques & Data Interpretation
Step-by-step Progressions and Series study plan for CMAT Quantitative Techniques & Data Interpretation 2026 — structured month-wise approach to mastering this chapter.
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A structured approach to studying Progressions and Series for CMAT Quantitative Techniques & Data Interpretation.
Study Plan for Progressions and Series
Day 1–2: Learn the Theory
Study the chapter thoroughly. Note down definitions, formulas, and key concepts.
Day 3: Practice Problems
Solve practice questions and previous year CMAT problems. There are 59 questions available for this chapter.
Day 4: Revise & Test
Revise key formulas and concepts without looking at notes. Take a practice quiz to test your understanding.
What to Focus On
- A progression is a sequence following a specific pattern
- Each number in the sequence is called a term
- The position of a term determines its term number
- Common difference d = any term - previous term
- nth term formula: Tn = a + (n-1)d
- Sum formula: Sn = n/2[2a + (n-1)d]
- Common difference = (difference in term values)/(difference in positions)
- Sum repetition occurs in increasing APs with negative first terms
- Arithmetic mean of a and b = (a+b)/2
Common Mistakes to Avoid
In an arithmetic progression, if the sum to n₁ terms equals the sum to n₂ terms, then all terms between position n₁ and n₂ must be zero
The formula Tₙ = a + (n-1)d should always be used to find any term in an AP
In a geometric progression, if r > 1, the sum always increases without bound
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