Exam Map, Scoring and Attempt Strategy
This chapter covers exam map, scoring and attempt strategy. This opening chapter anchors the entire book.
KarmSakha preparation topics covered
- Understand and apply: AILET UG Blueprint: Sections, Questions and the Legal Aptitude Myth
- Understand and apply: Scoring Mechanics: Expected Score with Negative Marking
- Understand and apply: Break-Even Accuracy and the No-Guess Rule
- Understand and apply: Three-Pass Attempt Strategy: Sure, Solvable, Later-Guess
- Understand and apply: Time Budget and RC Reading-Speed Targets
- Understand and apply: Section Ordering Logic: Play to Your Strengths
- Understand and apply: Last-10-Minutes Protocol and Pattern-Based Preparation
AILET UG Blueprint: Sections, Questions and the Legal Aptitude Myth
AILET UG, as it has been structured in recent years, is a single 120-minute test of 150 multiple-choice questions divided into three official sections: English Language, Current Affairs & General Knowledge, and Logical Reasoning. That arrangement yields a raw average of 48 seconds per question, but the real pressure is uneven: vocabulary and general-knowledge questions can be answered in under 20 seconds, whereas a dense logical passage may demand two minutes. Treating 48 seconds as a uniform speed target is therefore a mistake. The correct starting point is to know the section-wise composition of the paper, then build a time budget around the kinds of questions that genuinely eat time.
English Language is a major verbal section. In the recent-pattern paper it carries roughly one-third of the total questions, usually 50 out of 150. It tests reading comprehension passages with inference, vocabulary-in-context, sentence correction, para-jumbles and fill-in-the-blanks. The passages are not legal treatises; they are drawn from a wide range of subjects, so unfamiliar content can freeze you even if your grammar is strong. The skill tested is not memorising rules, but reading efficiently and answering in the words of the passage rather than your own opinion. A weak reader loses marks doubly: the question itself is missed and the clock keeps moving.
Current Affairs & General Knowledge, at around 30 questions, is the most factual section. It is not a reasoning section: questions ask about recent appointments, awards, sports events, international summits, defence exercises, central government schemes, and static facts in polity, history, geography, economy and science. Because the syllabus has no official boundary, this is the section where coaching materials and monthly current-affairs compilations can help. The only reliable preparation is a daily review habit, not last-month cramming; and in the exam you should answer these questions early, before fatigue sets in, because there is nothing to figure out if you do not know the fact.
Logical Reasoning is the largest and most decisive section, carrying 70 of the 150 questions in the recent pattern. It includes critical reasoning: identifying main conclusions, assumptions, strengthen/weaken, inference, and flawed reasoning. It also includes analytical puzzles such as seating arrangements, sequences, scheduling and matching. One more component is sometimes bundled here: legal-principle-application questions. Because this section is nearly half the paper, a candidate who can hold accuracy in Logical Reasoning while moving quickly has an enormous scoring advantage over someone who spends most of their time on English and GK.
The Legal Aptitude Myth is one of the most damaging ideas an AILET aspirant can carry. There is no paper labelled Legal Aptitude and no separate legal section in the AILET UG mark sheet. Legal-principle-application questions are placed inside the Logical Reasoning section as a special question type. This matters for preparation: you do not need to read law textbooks, remember IPC sections, or learn case names before the exam. What you need is the reasoning ability to take a stated principle, understand it, and match it to a set of facts exactly the way you would apply a rule in a logical puzzle.
Because no prior legal knowledge is assumed, every legal question in the paper supplies the principle inside the question stem. You are expected to apply that supplied rule, not the real law you happen to know. A candidate who has studied law can actually be at a disadvantage if they answer from memory: the question may simplify or modify the legal rule for testing purposes, or may frame facts in a way that rewards mechanical rule-fact matching. The safest approach is to treat the given principle as the only law that exists for that question and ignore everything else. This is why legal-principle questions belong in a reasoning paper rather than in a law quiz.
The 48-second average deserves one more warning. A 300-word reading-comprehension passage followed by three questions will not take 48 seconds per question if you are reading carefully; a one-line current-affairs question can be answered in ten seconds. A sensible plan is to leave the truly heavy reasoning questions for the second pass and not to force yourself to leave a marker at 48 seconds on every question. The time budget given later in this chapter will give you a concrete seconds-per-question range for each stage of the paper. Until you build that budget, do not let the arithmetic average push you into reading dangerously fast.
The table below gives a recent-pattern weightage guide for AILET UG. It is not a notification and it can change, because NLU Delhi has revised the pattern in the past. Before test day you must reconcile every number in this book with the current official AILET UG brochure. If the brochure changes the number of questions in any section, treat the changed number as your working basis and adjust your time budget accordingly. The table is a planning tool, not a substitute for the official bulletin.
| Section | Questions (recent pattern) | Share of total | What it tests | Strategy implication |
|---|---|---|---|---|
| English Language | 50 | 33% | Reading comprehension, para-jumbles, vocabulary, sentence correction | Read dense editorials daily; train to locate the main idea without rereading |
| Current Affairs & General Knowledge | 30 | 20% | Current affairs plus static polity, history, geography, economy, science | Use monthly compilations and daily news review; answer fast in the exam |
| Logical Reasoning | 70 | 47% | Critical reasoning, analytical reasoning, legal-principle application | Practice arguments and puzzles; apply supplied legal principles mechanically |
| Total | 150 | 100% | Composite language, GK and reasoning | Average 48 seconds per question; use the three-pass strategy, not uniform speed |
Scoring Mechanics: Expected Score with Negative Marking
Under the standard AILET UG scoring convention, each correct answer earns +1 mark, each wrong answer attracts −0.25 marks, and an unanswered question scores exactly zero. This is not the same as many school exams where skipping is neutral and attempting is rewarded; here every wrong answer actively subtracts from your net total. A candidate who feels they have attempted a lot may still score lower than a candidate who attempted fewer but chose more accurately. The first habit to build is to calculate your net score, not your raw attempted count, after every mock.
Let C be the number of correct answers, W the number of wrong answers, and U the number left unanswered. Then the net score is E = C − 0.25W, provided the penalty is 0.25. Unanswered questions contribute nothing, so they can be ignored in the arithmetic except to tell you how many risky attempts you avoided. Because C and W are counts of questions actually attempted, the formula can also be expressed as E = C − 0.25(T − C), where T = C + W is the total number of attempted questions. This simple rearrangement shows how attempting more questions always increases T but may lower E if the extra attempts bring too many wrong answers.
Work through a numerical example. Suppose you attempt 80 questions, get 55 correct and 25 wrong. Your net score is 55 − 0.25 × 25 = 55 − 6.25 = 48.75. Now suppose another candidate attempts 100 questions, gets 60 correct and 40 wrong. Their net score is 60 − 10 = 50. The more aggressive candidate attempted 20 extra questions but earned only 1.25 net marks more, because those 20 extra attempts produced only 5 more correct answers and 15 more wrong ones. In a tight exam, burning time to add attempts without accuracy is poor arithmetic.
The same relationship can be seen through accuracy. If you attempt T questions and your accuracy is A = C/T, then your net score is E = A × T − 0.25 × (1 − A) × T = T[A(1 + 0.25) − 0.25]. For example, at 60% accuracy, every attempted question contributes, on average, 1.25 × 0.60 − 0.25 = 0.50 marks. At 70% accuracy, every attempted question contributes 1.25 × 0.70 − 0.25 = 0.625 marks. This is why coaching advice for negative-marking tests always begins with accuracy: raising accuracy from 60% to 70% on the same number of attempts adds 0.125 marks per question, which over 100 attempts is 12.5 marks.
Do not underestimate the value of leaving a question blank. An unanswered question returns a zero, which is often better than a blind guess that has a high chance of returning −0.25. Consider a scenario with 40 questions you are unsure about. If you leave all 40 blank, you score 0 from them. If you guess and happen to get 10 correct and 30 wrong, you score 10 − 7.5 = 2.5; if you get only 6 correct and 34 wrong, you score 6 − 8.5 = −2.5. The blank is not an act of surrender; it is the default option that sets the benchmark guessing must beat.
Your net score is driven by accuracy, not by the raw number of questions attempted. Compare two test-takers on a full 150-question paper. Test-taker A attempts 100 questions and answers 50% correctly: E = 50 − 0.25 × 50 = 37.5. Test-taker B attempts 80 questions and answers 70% correctly: E = 56 − 0.25 × 24 = 50. B attempted 20 fewer questions but scored 12.5 marks more. In the real paper, where every minute is scarce, the aim is not to finish every question; it is to maximise E. That often means leaving the final few questions of a hard stretch untouched rather than racing through them.
The size of the penalty is a convention, not a law of nature. AILET UG has used 0.25 marks as the negative mark for wrong answers in the standard pattern, and this book assumes that value throughout. But you should verify the number in the current official brochure before you test it in a mock. If the penalty is changed to q, replace 0.25 in every formula above with q. For example, the expected-score equation becomes E = C − qW, and the break-even calculation explained in the next section changes accordingly. Always re-check the mark-scheme note at the top of the question paper on test day.
Finally, always compute your true score after a mock by asking three questions in this order. How many did I attempt? How many were correct? How many were wrong? Do not compute attempted minus wrong and assume that is your score; compute correct minus one-quarter of wrong. If your mock series shows a high attempted count but a low E, your guessing filter is too loose. If it shows a low attempted count but high E on tough sections, you are over-disciplined and may be leaving marks on the table. The scoring formula is the standard against which both habits must be measured.
Break-Even Accuracy and the No-Guess Rule
Negative marking changes the fundamental question from Should I attempt this? to What is the probability that I am right? If a wrong answer costs one quarter of a mark and a correct answer earns one mark, then a guess is not automatically worth taking. The key number is break-even accuracy, the minimum chance of being correct at which a guess, repeated over many questions, neither gains nor loses marks on average. In AILET UG, with q = 0.25, that number works out to exactly 20%. This means that a completely random guess on an exam where every wrong answer costs 0.25 has zero expected gain when the chance of being right is exactly one in five.
Here is the derivation, because it explains the rule better than memorising 20%. Let p be the probability that your guess is correct, and q = 0.25 be the penalty for a wrong answer. Your expected score from that one question is p × (+1) + (1 − p) × (−q). Expanding, this equals p − q + pq = p(1 + q) − q. To decide whether guessing is worthwhile, set this expression greater than zero: p(1 + q) > q, so p > q/(1 + q). Substituting q = 0.25 gives p > 0.25/1.25 = 0.20, or 20%. Any guess with a true chance below 20% has a negative expected value; any chance above 20% has a positive expected value.
The no-guess rule follows directly from this threshold. If you have no idea which option is correct and cannot eliminate any option, your probability of being right is usually at or below the break-even mark, and a blind guess does not improve your expected score. At exactly 20% the expected value is zero, but real exams are not played over infinite repetitions. One lucky guess gives +1, one unlucky guess gives −0.25, and you must live with the result today. Since there is no expected gain at break-even and there is opportunity cost in the time spent, disciplined AILET strategy treats blind guessing as a losing habit rather than a neutral last resort.
