Quant TITA Strategy: Which TITA Questions to Attempt First

The highest expected-value questions in the Quant section are the ones most aspirants skip. TITA questions, the type-in-the-answer ones with no options, carry no negative marking. A wrong answer costs you nothing. A right answer pays the full three marks. That single fact should make TITA the first place your eyes go, yet the usual habit is the opposite: aspirants treat them as harder, leave them for the end, and run out of clock before they get there. A sound CAT TITA strategy starts by correcting that instinct. The math of risk is on your side here in a way it never is on an MCQ.

This guide is about decisions, not formulas. You will get a five-type map of the TITA questions CAT actually asks, a clear rule for what to attempt first, and a guess protocol for the last minutes when leaving a TITA blank is the one mistake you can still avoid.

Why aspirants skip their best-value questions

Start with the scoring. In a recent CAT pattern, Quant runs 22 questions, and a chunk of them are TITA. MCQs deduct one mark for a wrong tick. TITA deducts nothing. So the expected value of an attempt differs across the two formats. On an MCQ you can lose marks by guessing. On a TITA the floor is zero, and zero is also what a blank gives you. Any honest attempt either holds at zero or moves you up.

The reason aspirants still skip TITA is psychological, not mathematical. Without options to eliminate, the question feels open-ended, so it reads as harder even when it is not. A factor-counting question with no choices looks scarier than the same one with four numbers to pick from, though the work is identical. The fear is about the missing options, not the difficulty. Once you separate those two things, the skipping habit looks like what it is, a leak. Strong CAT preparation guides all push the same point: selection decides scores more than raw ability does.

The five types of TITA in CAT Quant

TITA is not one thing. The questions cluster into five families, and each family has its own typical time cost. Knowing the family on sight tells you roughly how long a question will run before you spend a minute on it. That is the core of the whole strategy: classify first, commit second.

The split is deliberate. The top three families usually resolve in one clean line of work. A factor count is a prime factorisation plus one multiplication. Take 7200, which is 2 to the fifth times 3 squared times 5 squared, so its factor count is six times three times three, that is 54. One step, full marks, no risk. The bottom two families, counting and optimization, branch into cases or need a second insight, so they swallow time you may want elsewhere. Still worth attempting, just not first.

Remainders look frightening and behave gently once you know the trick. Ask for the last two digits of 7 raised to the 100th power. Notice 7 to the fourth is 2401, which ends in 01, so 7 to the fourth is 1 modulo 100. Then 7 to the 100th is that result raised to the 25th, still 1 modulo 100, so the last two digits are 01. No options needed, and faster than scanning four. If cyclicity is shaky for you, the mechanics live in this guide to advanced remainders for CAT.

Why you solve TITA differently from MCQs

On an MCQ, the options are part of the solution. You can back-substitute the four numbers, eliminate by parity or last digit, or estimate and pick the nearest. TITA removes that scaffolding. There is nothing to plug back, nothing to eliminate, so you have to carry the calculation all the way to a clean number. That changes how you should work.

First, accuracy matters more than usual, because a small slip has no option to round you back to a correct choice. Second, the form of the answer is a built-in check. If a TITA asks for a count of people and your arithmetic produces 4.5, you have made an error. The question itself tells you the answer must be a whole number, often a small one. This is where comfort with raw computation pays off, the same edge covered in our take on arithmetic versus algebra in CAT Quant, where picking the lighter method early saves both time and slips.

Geometry TITA rewards the same habit. If a question gives an equilateral triangle of side 6 and asks for its area, the answer is the side squared times root three over four, which is 36 times root three over four, that is 9 root three. A derived result, not a recalled one. When you can rebuild the formula instead of trusting memory, you stop fearing the missing options, a point we make in deriving geometry formulas instead of memorising them.

First or last: the attempt-order decision

There is a long-running debate among aspirants: attempt all TITA first because there is no risk, or save them for last because they take longer. Both camps are half right, and both blanket rules cost marks. The format is not the variable that should decide your order. Difficulty and time cost are.

The TITA-first camp has the risk math right. With no negative marking, an easy TITA is pure upside, so leaving one for a pass that may never come is a real loss. The TITA-last camp has the time math right. A hard optimization TITA can eat four minutes and still not close, time that two medium MCQs would have used better. The resolution is to split TITA by the five-type map, not to treat them as a single block.

1. Pass one, clear the quick wins. As you scan the section, solve every short TITA on sight: factor counts, simple remainders, single-step geometry. These are free marks with the lowest risk in the paper.
2. Pass one, park the grinders. Flag counting and optimization TITA, but do not start them. Move on to MCQs and other quick questions so your first sweep banks the easy marks across the whole section.
3. Pass two, return by reach. With the easy marks secured, come back to the parked TITA in order of how close they felt. Solve the ones within reach, and estimate the rest.

This is selection logic, not a TITA rule. You are sorting the section by expected value per minute, and TITA sits at the top of that list when it is easy and the middle when it is hard. The order falls out of the difficulty tag you made in five seconds, which is why the tag matters more than the format. The same discipline shows up across the CAT exam as a whole: the strongest scorers are rarely the fastest solvers, they are the best selectors.

An expected-value reading of the same idea

Put a number on it. Suppose a TITA is worth 3 marks and you judge your chance of solving it at even 60 percent. The expected value of attempting is 0.6 times 3, which is 1.8 marks, against zero for a blank, with no downside either way. Compare an MCQ where a wrong answer costs 1 mark: there, a low-confidence guess can have negative expected value. TITA never does. That is the entire case for treating reachable TITA as marks you have already earned.

The educated-guess protocol

Because a wrong TITA and a blank TITA both score zero, the last minutes of the section have a clear rule: never leave a reachable TITA empty. An estimate can only help. The protocol below turns that idea into steps you can run when the clock is under two minutes.

Two guardrails keep this honest. Apply it only to TITA, never to MCQs, where a wrong answer carries a penalty and a random guess can pull your score down. And apply it only in the closing minutes, after you have solved everything within genuine reach, so a rushed guess never replaces a clean solve you had time for. Used that way, the protocol collects the marks the no-penalty rule was always offering. You can check how those last few marks move your percentile with the CAT score predictor after your next mock.

Common questions on CAT TITA strategy

Fix the instinct first. TITA questions are the lowest-risk marks in the Quant paper, and a clear order beats raw speed. Tag each one as a quick win or a grinder, clear the wins on pass one, return to the grinders by reach, and never let a reachable TITA sit blank at the buzzer. Practise the five types until you recognise them on sight, and the format that scares most aspirants becomes the part of the paper you count on. Keep a running log of your TITA attempts on the Optima Learn question bank so the habit is set before exam day.