Learn how to divide an amount of ₹324 between two people in a given ratio. A fundamental concept for quantitative exams like CUET, SSC, Bank, and SAT.

This question blends simple and triplicate ratios into a compound ratio — a must-know trick for major entrance exams like CUET, SSC, GMAT, and SAT.

Understand how to find the compounded ratio involving multiple transformations — including duplicate and triplicate ratios — using this CUET & SAT-ready problem.

Master the technique of compounding a simple ratio with a duplicate ratio using the example of 𝟒∶𝟗 and 𝟑∶𝟒 — useful in CUET, SSC, CA Foundation, and international exams like SAT & GMAT.

Understand how to find the sub-triplicate ratio of 𝟖∶𝟐𝟕 — a useful shortcut for many competitive exams like CUET, SSC, SAT, GMAT, and more.

Master the concept of triplicate ratio with the example 𝟐∶𝟑. Useful for exams like CUET, SSC, CA Foundation, SAT, and GMAT. Clear explanation inside.

Learn how to find the sub-duplicate ratio using the example 𝟐𝟓∶𝟑𝟔. This concept is vital for CUET, SSC, CA Foundation, and international exams like SAT and GMAT.

Learn how to apply the concept of sub-duplicate ratio to find the value of 𝑥² when given a specific ratio relationship between expressions involving 𝑝 and 𝑞.

Learn to calculate angles of a triangle given in a ratio. This classic problem appears in CUET, SSC, SAT, and other aptitude exams.

Learn how to find the inverse ratio of 11:15 with a simple shortcut. This concept is crucial for CUET, CA Foundation, SSC, CMAT, GMAT, and more. Watch the video explanation and solve similar questions confidently.

Master ratio-based questions with this simple trick. Learn how to calculate the consequent when the antecedent and ratio are known. Perfect for CUET, SSC, CA, SAT, and other competitive exams.

Confused by inverse ratio questions? Learn how to solve problems where you're given the consequent of the inverse ratio and need to find the antecedent. Ideal for CUET, SSC, CA, SAT, GMAT, and other exams.

Understand how to compare earnings when time worked differs. A must-know skill for CUET, SSC, Banking, SAT, and GRE aspirants.

Use ratio substitution to solve compound expressions like (2a + 3b) : (3a + 4b). Ideal for CUET, SSC, GMAT, and SAT aspirants.

Mastering duplicate ratios is key to solving advanced ratio problems in quantitative aptitude. This question involving 2𝑠 : 3𝑡 and 2𝑠 − 𝑝 : 3𝑡 − 𝑝 appears frequently in major competitive exams and helps assess your ability to work with algebraic ratios and their transformations.

Learn how to solve this classic quantitative aptitude question involving daily earnings and expenses ratio with a focus on savings. A great problem for mastering ratio applications in competitive exams.

Learn how to simplify expressions like 𝒙²𝒚 + 𝒙𝒚² to 𝒙³ + 𝒚³ using the ratio 𝒙 : 𝒚 = 𝟑 : 𝟒. Essential concept for many aptitude exams.

Master ratio transformation problems like this classic: when subtracting the same number changes the ratio. Common in CUET, SSC, SAT, and banking exams.

Learn how to solve compound ratio problems with multiple ratios like 2:3, 9:4, 5:6, and 8:10. Ideal for CUET, CA Foundation, SSC, GMAT, and SAT aspirants.

Explore how to solve ratio-based number difference problems. Essential for CUET, SSC, Banking, and SAT aspirants.