Breakup G Strategy: Ratios The ratio of the number of coins in boxes A and B was 17:7. After 108 coins were shifted from box A to box B, this ratio became 37:20. The number of coins to be further shifted from box A to box B to make this ratio 1:1 is: [TITA] Breakup … Read more
Breakup G Strategy | Linear Equation + Maximum/Minimum | Moderate In a school with 1500 students , each students chooses one of the streams out of science , arts and commerce by paying a fee of rs 1100 , 1000 and 800 respectively. The total fees paid by all the students is RS. 15,50000.If the … Read more
Breakup G Strategy: Numbers + Maximum/Minimum | Hard Let p, q and r be three natural numbers such that their sum is 900, and r is a perfect square whose values lies between 150 and 500.If p is less than 0.3q and not more than 0.7q, then the sum of the maximum and minimum possible … Read more
Breakup G Strategy | Average + Percentage + Equations | Moderate The average salary of 5 managers and 25 engineers in a company is Rs 60000. If each of the manager receive 20% hike in the salary while the salary of the engineer remains unchanged , the average salary of all 30 employees increased by … Read more
Visual lens G Strategy | Number Systems | Easy The sum of all the digits of the number (10⁵⁰ + 10²⁵ – 123), is 1.212 2.255 3.221 4.324
Breakup G Strategy | DPAC Logarithm + Equations | Hard The sum of all possible real values of x for which logx-3(x² – 9) = logx-3(x + 1) + 2 is : 1.√33 2.-3 3.(3+√33)/2 4.3 X Maro G Strategy | Surds and Indices | Moderate If 12¹²x × 4²⁴x + ¹² × 5²y = … Read more
X maro G Strategy | Inequalities | Easy For real values of x, the range of the function f(x) = (2x – 3)/(2x² + 4x – 6) 1.(- oo , 1/8] U [1 , oo) 2.(-oo , 1/4] U [1/2 , oo) 3.(-oo , 1/8] U [1/2 , oo) 4.(-oo , 1/4] U [1 , … Read more
Visual lens G Strategy (Concept of similarities) In a triangle ABC, AB=AC=12 cm and D is a point on side BC such that AD= 8 cm. If AD is extended to point E such that angle ACB = angle AEB , then length in cm of AE is : 1.16 2.18 3.14 4.20 Visual G … Read more
Visual lens G Strategy (Concept of similarities) | Easy In a triangle ABC, AB=AC=12 cm and D is a point on side BC such that AD= 8 cm. If AD is extended to point E such that angle ACB = angle AEB , then length in cm of AE is : 1.16 2.18 3.14 4.20 … Read more
Breakup G Strategy: Ratios The ratio of the number of coins in boxes A and B was 17:7. After 108 coins were shifted from box A to box B, this ratio became 37:20. The number of coins to be further shifted from box A to box B to make this ratio 1:1 is: [TITA] Breakup … Read more
Questions to be Challenged! Q14. Reading Comprehension (opposite of “utilitarianism”)High Ambiguity. The correct option, Option 1 (Prioritarianism), is philosophically a variant of consequentialism (like utilitarianism), differentiating only on distribution (prioritizing the worst-off). The philosophically pure opposite would be Deontology (Option 4), which prioritizes rules over consequences. The question forces a choice between two conflicting ideas … Read more
4 Questions were Ambiguous which can be challenged! Question 11 (Mobile Call Minutes: Anu’s total outgoing to Yocel) highlights a Direct Conflict with Balance Principle. The challenge is that the mathematically fixed value derived from the Xitel to Yocel flow balance (150 minutes) directly conflicts with the implied expected answer of 525 minutes. This suggests … Read more
Oxygen CAT 2025 Slot 3 Odd Man Out | Hard Five jumbled sentences (labelled 1, 2, 3, 4, and 5), related to a topic, are given below. Four of them can be put together to form a coherent paragraph. Identify the odd sentence out and key in the number of that sentence as your answer. … Read more
Breakup G strategy | Percentages | Easy A certain amount of money was divided among Pinu, Meena, Rinu and Seema. Pinu received 20% of the total amount and Meena received 40% of the remaining amount. If Seema received 20% less than Pinu, the ratio of the amounts received by Pinu and Rinu is A) 5 … Read more
Concepts of Indices | Moderate The sum of digits of the number (625)⁶⁵ × (128)³⁶ is ______ Concepts of Logs + Maxima Minima | Hard If log₆₄(x²) + log₈(√y) + 3 log₅₁₂( √(y)z) = 4, where x, y and z are positive real numbers, then the minimum possible value of (x + y + z) … Read more
Visual Lens G Strategy | Hexagon Area | Moderate Let ABCDEF be a regular hexagon and P and Q be the midpoints of AB and CD, respectively.Then, the ratio of the areas of trapezium PBCQ and hexagon ABCDEF is _______ Visual Lens G Strategy | Triangle In a triangle ABC, points D and E are … Read more
Concept of Factors | Hard The number of divisors of 2⁶ × 3⁵ × 5³ × 7², which are of the form (3r + 1), where r is a non-negative integer, is A) 24 B) 56 C) 36 D) 42 Vedic Patterns G Strategy | Moderate Suppose a, b, c are three distinct natural numbers, … Read more
Concept of Quadratic Equations | Hard The equations 3x² − 5x + p = 0 and 2x² − 2x + q = 0 have one common root.The sum of the other roots of these two equations is A) 1/3 − 2p + 3/2 q B) 2/3 + p + 3/4 q C) 5/3 − p … Read more
Breakup G strategy | Percentages | Easy A certain amount of money was divided among Pinu, Meena, Rinu and Seema. Pinu received 20% of the total amount and Meena received 40% of the remaining amount. If Seema received 20% less than Pinu, the ratio of the amounts received by Pinu and Rinu is A) 5 … Read more
Vedic Patterns G Strategy | Quadratic Equations | Hard If m and n are integers such that (m + 2n)(2m + n) = 27,then the maximum possible value of 2m − 3n is ___ Vedic Patterns G Strategy | Moderate Suppose a, b, c are three distinct natural numbers, such that 3ac = 8(a + … Read more