Quantitative Aptitude forms a vital component of the CUET exam which directly impacts the final score of candidates. The section evaluates your ability to solve mathematical problems and your numerical aptitude along with problem-solving techniques. Success in the CUET exam depends on understanding formulas alongside shortcuts that help you complete questions efficiently. The following blog will present essential formulas alongside useful time-saving shortcuts that enable you to succeed in the CUET Quantitative Aptitude section.

Why Focus on Formulas & Shortcuts?

• The acquisition of formulas together with shortcuts enables you to:
• You can solve problems while making only basic calculations.
• The use of appropriate formulas will help you enhance your accuracy and minimize avoidable mistakes during the examination.
• The available time becomes more efficient for completing other parts of the exam.
• Your confidence level will improve while taking CUET mock test online practice sessions.

Buy Now: Best CUET Online Courses | Mock Test Series | For 2025 Exam

Exclusive: CUET Online Mock Test Series | Practice Papers | For 2025 Exam

Must Read: How to Select the Right Course & University through CUET?

Important Quantitative Aptitude Formulas & Shortcuts

• Number System

• Divisibility Rules:

• A number is divisible by 2 if its last digit is even.
• A number is divisible by 3 if the sum of its digits is divisible by 3.
• A number is divisible by 5 if it ends in 0 or 5.

• LCM & HCF Formula:

• LCM × HCF = Product of Two Numbers
• HCF of fractions = HCF of numerators / LCM of denominators
• LCM of fractions = LCM of numerators / HCF of denominators

• Percentage & Profit-Loss

• Percentage Increase/Decrease:

• New Value = Old Value × (1 ± Percentage Change/100)

• Profit & Loss:

• Profit % = (Profit / Cost Price) × 100
• Loss % = (Loss / Cost Price) × 100

Are You a Teacher? For Latest Updated FREE CUET Specimen Sample Books for Teachers- Click Here

• Ratio & Proportion

• If a:b and b:c are given, then a:c = (a × c) / b
• Mixing two quantities formula:

• Final Ratio = (Quantity 1 × Price 1 + Quantity 2 × Price 2) / (Quantity 1 + Quantity 2)

• Time & Work

• Work Done = Time Taken × Efficiency
• If A does a work in X days and B does the same work in Y days, then together they complete the work in:

• (X × Y) / (X + Y) days

• Speed, Distance & Time

• Speed = Distance / Time
• Time = Distance / Speed
• If two objects move towards each other, Relative Speed = Speed1 + Speed2
• If two objects move in the same direction, Relative Speed = Speed1 – Speed2

• Simple & Compound Interest

• Simple Interest (SI) = (P × R × T) / 100
• Compound Interest (CI) = P(1 + R/100)^T – P

Recommended Links:  

CUET Online Previous Year Question Papers with Solution – Free PDF Download

CUET Mock Test Sample Papers for 2025 Exam– Click Here

The Key to Succeeding in CUET Quantitative Aptitude Assessment

Regular practice with CUET Online Mock Test provides the best approach to succeed in the CUET Quantitative Aptitude section.

Regular practice of CUET online tests represents the most effective method for improvement. The assessment of weak points and enhancement of problem-solving speed becomes possible through mock tests.

• Use Shortcuts for Quick Calculation

Knowledge of squares and cubes as well as tables and fraction-to-decimal conversions enables faster numerical calculations.

• Analyze Your Performance
  

Regular analysis of CUET mock tests online should lead to an improvement of accuracy in your performance.

• Time Management is Key

Each question in the CUET online mock test should have a designated time limit to help you improve your speed.

• Final Thoughts

The CUET Quantitative Aptitude section requires students to master concepts while also demonstrating fast calculation abilities. Using important formulas together with shortcuts will lead to improved performance levels. The CUET mock test available online will help you achieve full preparation before the exam. Regular practice of CUET online tests will help you track your academic growth while building up your exam self-assurance.