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SSC CGL 2026 | Arithmetic Maths | Vidyasagar Series | SSC CGL Maths Class | Aditya Ranjan Sir

By Vidyagram

8 hr 6 min video·en··896791 views

This is an AI-generated summary of SSC CGL 2026 | Arithmetic Maths | Vidyasagar Series | SSC CGL Maths Class | Aditya Ranjan Sir — a 8 hr 6 min YouTube video by Vidyagram, published September 16, 2026. It condenses the full transcript into 8 key takeaways with clickable timestamps.

Summary

This video offers a comprehensive 8-hour crash course for mastering arithmetic in the SSC CGL 2026 exam, blending trend analysis, problem-solving shortcuts, and exam-specific strategies across profit/loss, simple/compound interest, ratios, proportions, and geometry, while emphasizing daily practice and accuracy under time constraints.

Key Points

  • The session is structured as an 8-hour marathon covering high-weightage arithmetic topics from SSC CGL, CHSL, and CPO papers (2023–2025), focusing on repeated question patterns and chapter-wise trends like Mensuration, Trigonometry, and Percentage. 
  • Profit and loss problems are simplified using logical shortcuts such as the **Butterfly Concept** (equal profit/loss scenarios), **Mumtaz Concept** (MP/CP relationships), and successive discount formulas like *(a + b - (a*b)/100)%,* while dishonest shopkeeper scenarios are solved via ratio-based calculations. 
  • Simple interest (SI) is taught using the formula **SI = (P × R × T) / 100**, with digital sum approximations and unit digit analysis to quickly eliminate incorrect options and solve problems without extensive calculations. 
  • Ratio and proportion problems are solved by converting terms into variables (e.g., *x*, *y*), using cross-multiplication for income/expenditure scenarios, and applying proportional formulas like *mean proportion = √(a²)* for multi-term ratios. 
  • Age-related problems leverage constant age gaps and algebraic methods, while diamond cutting problems demonstrate how value scales with the **square of weight**, requiring proportional adjustments when diamonds are divided. 
  • Compound interest (CI) techniques include the **Munni Method** (ratio-based rate/time calculations), difference formulas between SI and CI for consecutive years, and installment repayment strategies using present value equations like **Installment × (1 + R/100)^n**. 
  • The instructor emphasizes **daily practice of 25 math questions**, revision of formula books, and mock tests to simulate exam conditions, with a focus on accuracy and speed given the difficulty distribution: 60% easy, 25% moderate, and 15% difficult questions. 
  • Exam-specific strategies include analyzing past paper trends to prioritize high-weightage topics, using interactive polls and real-time scoring during sessions, and combining conceptual clarity with shortcuts to solve complex problems efficiently under time pressure. 
SSC CGL 2026 | Arithmetic Maths | Vidyasagar Series | SSC CGL Maths Class | Aditya Ranjan Sir

SSC CGL 2026 | Arithmetic Maths | Vidyasagar Series | SSC CGL Maths Class | Aditya Ranjan Sir

This video offers a comprehensive 8-hour crash course for mastering arithmetic in the SSC CGL 2026 exam, blending trend analysis, problem-solving shortcuts, and exam-specific strategies across profit/loss, simple/compound interest, ratios, proportions, and geometry, while emphasizing daily practice and accuracy under time constraints.

Key Points

The session is structured as an 8-hour marathon covering high-weightage arithmetic topics from SSC CGL, CHSL, and CPO papers (2023–2025), focusing on repeated question patterns and chapter-wise trends like Mensuration, Trigonometry, and Percentage.
Profit and loss problems are simplified using logical shortcuts such as the **Butterfly Concept** (equal profit/loss scenarios), **Mumtaz Concept** (MP/CP relationships), and successive discount formulas like *(a + b - (a*b)/100)%,* while dishonest shopkeeper scenarios are solved via ratio-based calculations.
Simple interest (SI) is taught using the formula **SI = (P × R × T) / 100**, with digital sum approximations and unit digit analysis to quickly eliminate incorrect options and solve problems without extensive calculations.
Ratio and proportion problems are solved by converting terms into variables (e.g., *x*, *y*), using cross-multiplication for income/expenditure scenarios, and applying proportional formulas like *mean proportion = √(a²)* for multi-term ratios.
Age-related problems leverage constant age gaps and algebraic methods, while diamond cutting problems demonstrate how value scales with the **square of weight**, requiring proportional adjustments when diamonds are divided.
Compound interest (CI) techniques include the **Munni Method** (ratio-based rate/time calculations), difference formulas between SI and CI for consecutive years, and installment repayment strategies using present value equations like **Installment × (1 + R/100)^n**.
The instructor emphasizes **daily practice of 25 math questions**, revision of formula books, and mock tests to simulate exam conditions, with a focus on accuracy and speed given the difficulty distribution: 60% easy, 25% moderate, and 15% difficult questions.
Exam-specific strategies include analyzing past paper trends to prioritize high-weightage topics, using interactive polls and real-time scoring during sessions, and combining conceptual clarity with shortcuts to solve complex problems efficiently under time pressure.
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