The rate of water flow through three pipes A, B and C are in the ratio 4 : 9 : 36.

A mixture of coffee and cocoa, 16% of which is coffee, costs Rs 240 per kg.

The number of divisors of (2^6×3^5×5^3×7^2 ) , which are of the form (3𝑟+1) ,

Let 𝑓(𝑥)=𝑥/((2𝑥−1)) and 𝑔(𝑥)=𝑥/((𝑥−1)). Then, the domain of the function

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The ratio of the number of coins in boxes A and B was 17:7. #cat2026 #cat2025PYQs #catexam #AceCAT

For a 4-digit number (greater than 1000), sum of the digits #cat2026 #CatPYQs #cat2025PYQs #ankitsir

The sum of all the digits of the number (〖10〗^50+〖10〗^25−123), is #catPYQs #CAT2026 #CAT2025PYQs

The sum of all possible real values of 𝑥 for which log_(𝑥−3) (𝑥^2−9)=log_(𝑥−3) (𝑥+1)+2, is #cat2026

If 𝑓(𝑥)=(𝑥^2+3𝑥)(𝑥^2+3𝑥+2), then the sum of all real roots of the equation √(𝑓(𝑥)+1)=9701 is#cat2026

For real values of 𝑥, the range of the function 𝑓(𝑥)=(2𝑥−3)/(2𝑥^2+4𝑥−6) is #cat2025slot3 #catPYQs

If 〖12〗^12𝑥×4^(24𝑥+12)×5^2𝑦=8^4𝑧×〖20〗^12𝑥×〖243〗^(3𝑥−6), #cat2026 #cat2025slot3 #CATPYQs #ankitsir

If (𝑥^2+1/𝑥^2 )=25 and x 0, then the value of (𝑥^7+1/𝑥^7 ) is #cat2026 #CATPYQs #CAT2025slot3

In an arithmetic progression, if the sum of fourth, seventh and tenth terms is 99 #cat2025Slot3

A triangle ABC is formed with AB = AC = 50 cm and BC = 80 cm. Then, the sum of the lengths #catPYQs

Two tangents drawn from a point P touch a circle with center O #cat2026 #cat2025PYQs #catpreparation

If m and n are integers such that (m+2n)(2m+n)=27 , then the maximum possible #cat2026 #CAT2025PYQs

Let ABCDEF be a regular hexagon and P and Q be the midpoints #cat2026 #cat2025slot2 #cat2026exam

The equations 3𝑥^2−5𝑥+𝑝=0 and 2𝑥^2−2𝑥+𝑞=0 have one common root. #CATPYQs #cat2026 #catexamprep

Let 𝑎_𝑛 be the 𝑛^th term of a decreasing infinite geometric progression #cat2026 #Cat2025PYQs

The set of all real values of 𝑥 for which (𝑥^2−|𝑥+9|+𝑥)0, is #cat2025pyqsssolution #cat2025slot2

An item with a cost price of Rs. 1650 is sold at a certain discount #cat2026preparation #CATExam

Rita and Sneha can row a boat at 5 km/h and 6 km/h in still water, respectively. #cat2026 #CATPYQs

The average number of copies of a book sold per day by a shopkeeper is 60 in the initial #CAT2026

The sum of digits of the number (625)^65×(128)^36, is #Cat2026Exam #CATExam #catpreparation #acecat

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Suppose a,b,c are three distinct natural numbers, such that 3ac=8(a+b). Then #cat2026 #CAT2025PYQs

If 9^(𝑥^2+2𝑥−3)−4(3^(𝑥^2+2𝑥−2) )+27=0, then the product of all possible values of 𝑥 is #CAT2026PYQs

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CAT 2025 Slot-2 A certain amount of money was divided among Pinu, Meena, Rinu and Seema.

CAT 2025 Slot-2 If 𝑎,𝑏,𝑐 and 𝑑 are integers such that their sum is 46, then the minimum

Ankita is twice as efficient as Bipin, while Bipin is twice as efficient as Chandan.

CAT 2025 Slot-2 If log_64 𝑥^2+log_8 √𝑦+3log_512 (√𝑦 𝑧)=4, where 𝑥,𝑦 and 𝑧 #cat2026 #CAT2025slot2

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CAT 2025 Slot-1 Shruti travels a distance of 224 km in four parts for a total travel time of 3 hours

CAT 2025 Slot-1 Let 𝟑≤𝒙≤𝟔 and [𝒙^𝟐]=[𝒙]^𝟐, where [𝒙] is the greatest integer not exceeding

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CAT2025 Slot-1 A shopkeeper offers a discount of 22% on the marked price of each chair, and giv

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CAT 2025 Slot-1 For any natural number 𝒌, let 𝒂_𝒌=𝟑^𝒌. The smallest natural number 𝒎 for

CAT 2025 Slot-1 Arun, Varun and Tarun, if working alone, can complete a task in 24, 21, and 15 days