# GRE Quant Timing: A 21- and 26-Minute Plan | topin

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## Set a budget that includes review

Dividing the official timers gives 105 seconds per question in the first Quant section and 104 in the second. That average includes reading, working, calculator use and entering an answer. It is not 105 seconds of calculation plus unlimited interpretation. If you commonly finish the maths and lose time finding the required unit, that is still part of your pacing problem.

Our starting recommendation reserves three minutes for the first section and four for the second. Eighteen minutes across twelve first-pass questions averages ninety seconds; twenty-two across fifteen averages eighty-eight seconds. The reserve is a goal to test, not a compulsory boundary. Some questions need longer and others can be answered accurately with a short comparison.

ETS makes Quant adaptive by section. Your first section affects the difficulty of the second, but questions within the current section do not adapt one by one as you answer them. You may move around, mark and change answers while that section is active. Do not infer a score ceiling or a precise route from the difficulty of one screen.

Read the [Quant format guide](/gre/quant) if the interface or question formats are unfamiliar. The plan below deals specifically with allocating time and choosing what to return to. Use the sample checkpoints to detect a stalled section early enough to act; checking only with thirty seconds remaining leaves little room for recovery.

__Suggested pacing checkpoints, calculated from current ETS timers__
| Section checkpoint           | Time remaining      | Priority                                            |
| ---------------------------- | ------------------- | --------------------------------------------------- |
| First: 4 initial responses   | About 15 minutes    | Check whether one problem consumed several minutes  |
| First: 8 initial responses   | About 9 minutes     | Protect time for unseen questions and a data set    |
| First: 12 initial responses  | About 3 minutes     | Review recoverable work and entry errors            |
| Second: 5 initial responses  | About 18–19 minutes | Keep calculations proportional to what is asked     |
| Second: 10 initial responses | About 11–12 minutes | Complete unseen questions before optional polishing |
| Second: 15 initial responses | About 4 minutes     | Resolve marked questions using a specific next step |

## Choose a route before doing a long calculation

Give each new question a short interpretation phase. Identify the requested quantity, the conditions and the response format. Then choose a route: direct algebra, substitution, comparison, estimation or testing choices. This choice need not be elaborate. The purpose is to prevent a page of arithmetic when the question asks only which of two expressions is larger.

Original example: Quantity A is 49 × 51; Quantity B is 2,500\. Expanding every multiplication works, but rewriting A as (50 − 1)(50 + 1) gives 2,500 − 1\. B is greater. The fast route is justified by an identity, not by assuming the values are nearly equal. Approximation alone would not establish the one-unit difference.

Original contrast: a shop sold 137 items at £18.75 each and the question asks for the exact revenue. Now awkward multiplication is the task, so using the calculator may save time. An estimate around £2,600 is a check, not the final exact answer. Choosing a route depends on the requested precision and output, rather than a rule that calculators are always slow.

If you cannot name any useful first step, mark the problem after a brief attempt. If you have a valid equation and only manageable arithmetic remains, continue. Measure progress by whether your working brings the requested quantity closer, not by whether you have written many symbols.

## Make calculator use a deliberate decision

ETS’s calculator guidance recommends estimating before calculation and avoiding unnecessary use. Its on-screen tool follows order of operations and has display limitations; it is not a substitute for knowing which expression models the problem. Entering a correct-looking number from an incorrect setup can make a mistake harder to notice because the arithmetic appears authoritative.

Original exercise: a value rises from 240 to 276\. Percentage increase is (276 − 240)/240 × 100 = 15%. Dividing by 276 instead would answer a different question. Here the subtraction gives 36 and 36/240 simplifies to 3/20, so mental arithmetic is a short route. The denominator decision matters more than whether you click a division button.

Use the calculator for tedious operations once the expression is settled. For example, 7,863/47 is awkward enough to justify a calculation if an exact or closely rounded answer is needed. Before entering it, estimate the order of magnitude: 47 × 160 is 7,520, so a result around 167 is plausible. A display near 16.7 signals a possible entry or interpretation error.

The transfer feature applies to eligible single-box Numeric Entry questions. Check that the displayed result has the required units and rounding before transferring. A decimal proportion is not automatically the percentage number a box expects. Practise calculator operations on official software so opening, clearing and transferring are included in your actual timing evidence.

## Keep a useful record when you move on

A return is faster when your scratch work preserves the question’s essential setup. Write the item number and a compact statement such as solve 3x + 8 = 29, or compare after testing negative. Avoid restarting the entire problem because you moved away without identifying what remained. Marking should preserve a potential next step, not merely advertise uncertainty.

Original Quantitative Comparison: x is nonzero; compare x² with x. Trying x = 2 makes x² larger. Trying x = 1/2 makes x larger. Two allowed examples produce different relationships, which establishes that the relationship cannot be determined. You can stop. Testing ten more values adds time without changing that conclusion.

By contrast, three sampled values that all produce the same relationship do not automatically prove it for every allowed value. If the problem permits negative numbers, fractions or zero, inspect the domains. The [Quantitative Comparison guide](/gre/quant/quantitative-comparison) explains the response logic. During timing practice, distinguish a proof from an incomplete sample so speed does not become unjustified confidence.

Our move-on trigger is repeated work without a new inference. If you have spent roughly ninety seconds and still cannot choose a route, an initial answer and a mark can preserve time for other questions. This is adjustable. A nearly complete, well-understood solution may deserve another short calculation; a fresh page of speculative algebra may not.

## Budget data sets and answer formats separately

A shared display needs an initial check of title, units, categories and notes. Spread that reading cost across the questions using it. If a table is in thousands, note that beside your extracted numbers. Skipping the unit check to save five seconds can cost more time later when an answer seems impossibly small.

Original display: branch A serves 120 customers at £15 each and branch B serves 80 at £30 each. Total revenue is £1,800 + £2,400 = £4,200; revenue per customer is £4,200/200 = £21\. Averaging £15 and £30 gives £22.50, which ignores unequal customer counts. One clear weighted setup is both more accurate and easier to review than several disconnected calculations.

Multi-answer questions require every correct option and no extra one; ETS gives no partial credit for an incomplete selection. Leave enough time to check all choices against the condition. Numeric Entry requires a separate final inspection of units, signs and rounding. These response checks are part of solving, rather than optional work you can always postpone until the final seconds.

If your timing log repeatedly shows weighted-mean mistakes, use the [weighted averages and mixtures lesson](/articles/gre-weighted-averages-mixtures) before another timed section. If the set-up is correct but the screen response is wrong, focus on an entry check. The same final score can arise from these different causes, so your next practice should follow the specific error.

## Recover when the checkpoint shows you are behind

Illustrative first-section situation: seven questions have responses and seven minutes remain. Five are unseen, including two on one display. You no longer have the sample three-minute reserve. First complete a focused pass through the remaining questions. Do not return to a difficult marked item while easier unseen work still needs a response.

Give the shared display a combined allowance rather than treating it as two independent readings. A possible budget is two and a half minutes for that pair and roughly a minute each for the other three, leaving ninety seconds for a completeness check. This is an example of planning with the actual mix; if one remaining problem has a near-instant solution, use its saved time where it helps.

ETS says there is no penalty for wrong answers. When the clock is close to expiring, a best available answer is preferable to a deliberate blank. For select-one-or-more, choose a complete set rather than an unfinished partial selection. Do not spend the last moments clearing an uncertain answer in the hope that an omission is somehow safer.

Recovery should remove repeated loops, not essential interpretation. Reread what quantity is requested and preserve known conditions. Avoid a frantic switch from algebra to random substitution unless you have a reason the new method can answer the question. Afterwards, review the earlier time loss that created the deficit, so the next section tests a repair rather than repeats the same emergency.

## Check pacing and accuracy together

At review time, prioritise unanswered status, then questions with a clear recoverable step, then uncertain work that needs deeper reasoning. A sign copied incorrectly or a percentage entered as a proportion can be quick to fix. A problem with no valid setup may consume the whole reserve without producing a defensible answer.

Run a fresh section and record checkpoint times, unfinished items, calculation errors and interpretation errors. Then solve the missed questions untimed. If you still cannot solve them, timing is not the sole cause. If you can solve them readily, inspect whether method selection, calculator handling or a failure to move on caused the timed loss.

Use [topin’s free GRE mock](/gre/practice-test), marked on the official scale, to test the plan after writing and through both reasoning measures. Official ETS practice provides another benchmark. Keep results labelled by provider and use fresh material, because remembering old solutions can make both speed and accuracy appear stronger than they are.

Compare the [Verbal timing plan](/articles/gre-verbal-timing-checkpoints) only at the level of habits: checkpoints, progress tests and purposeful review. Its minute figures do not apply to Quant. Change one pacing habit, verify it on a new set and retain it only if completion improves without creating avoidable errors. Your aim is a repeatable decision process inside the timer.

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## FAQs

How much time is available per GRE Quant question?

The averages are 105 seconds in the first section and 104 in the second, calculated from 21 minutes for 12 questions and 26 minutes for 15.

Should I use the calculator for every Quant problem?

No. ETS recommends estimating first and using it for tedious calculations. Choose it after establishing the correct expression and required precision.

How long should I stay on a hard Quant question?

Use progress as the main test. Mark and move on when repeated work produces no new inference; a nearly finished valid solution may deserve a little longer.

Does a harder second section mean I must rush?

No. Section difficulty does not create a different timer or navigation rule. Use the actual 26-minute budget and judge progress question by question.

What is the best final Quant check?

Inspect unanswered items, required selection counts, signs, units and rounding. Return to marked questions with a concrete next step rather than reopening everything.

## Sources (checked 5 October 2026)

* [ETS: General Test structure and adaptation — checked 5 October 2026](https://www.ets.org/gre/test-takers/general-test/prepare/test-structure.html)
* [ETS: Quantitative Reasoning overview — checked 5 October 2026](https://www.ets.org/gre/test-takers/general-test/prepare/content/quantitative-reasoning.html)
* [ETS: GRE Information Bulletin 2026–27 — checked 5 October 2026](https://www.ets.org/content/dam/ets-org/pdfs/gre/gre-info-bulletin.pdf)
* [ETS: On-screen calculator guidelines — checked 5 October 2026](https://www.ets.org/content/dam/ets-org/pdfs/gre/on-screen-calculator-guidelines.pdf)
* [ETS: Mathematical conventions — checked 5 October 2026](https://www.ets.org/pdfs/gre/gre-math-conventions.pdf)
* [ETS: no penalty for incorrect answers — checked 5 October 2026](https://globalhighered.ets.org/gre-business-school)

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