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ONE TOPIC. A LITTLE MORE CONFIDENCE.
Numeric Entry
What Is Numeric Entry?
Calculate an answer and enter it directly in the supplied numeric field or fraction fields. The absence of options makes estimates, units and independent verification especially useful.
| Detail | Study reference |
|---|---|
| Exam | GRE General Test |
| Response | Enter a number or fraction as directed |
| Timing | Shared Quantitative section timer |
| Primary skill | Exact values, units and entry accuracy |
How It Is Scored
Your entered numerical answer must meet the question requirements. Follow any explicit rounding instruction. An exact fraction is often safer than a rounded decimal when a fraction field is supplied.
Official Video
ETS introduces the skills assessed across the GRE. This is a general exam overview; use the worked examples below for this task.
Explore ETS preparation videos for Verbal Reasoning, Quantitative Reasoning and Analytical Writing.
Technical Foundations
Exact arithmetic
Keep fractions through intermediate steps: 1/3 + 1/6 = 1/2. Early decimal rounding can accumulate error. Cancel common factors before multiplying large numerators and denominators.
Requested units
An answer in hours is different from an answer in minutes. If a question requests a percentage, determine whether it expects a percent number such as 25 rather than the proportion 0.25.
Rounding and sign
Round only at the requested stage and precision. A negative answer can be valid for temperature or change but invalid for a geometric length. Substitute to detect sign mistakes.
Step-by-Step Approach
| Step | Action and purpose |
|---|---|
| 1 | Identify the field type, requested quantity and rounding instruction. |
| 2 | Set up and solve with exact values when practical. |
| 3 | Convert to the requested units and representation. |
| 4 | Check the entered digits, sign and denominator against the original problem. |
Worked Examples
These are original teaching examples, not official ETS questions. Suggested practice timings are study targets, not extra test time.
Example 1
A vehicle travels 150 km in 2.5 hours. Enter its average speed in km/h.
Explanation / model: 60. Divide 150 by 2.5. The units km ÷ hours give km/h. Multiplying instead gives a quantity with the wrong dimension.
Example 2
A bag contains 3 red and 5 blue counters. Two are drawn without replacement. Enter the probability that both are red as a fraction.
Explanation / model: 3/28. The probability is (3/8) × (2/7) = 6/56. The second denominator is 7 because one counter has been removed; using 8 again would model replacement.
Common Mistakes to Avoid
| Mistake | Why it fails | Correction |
|---|---|---|
| Rounding intermediate results | Small errors can affect the final entry. | Retain exact fractions until the last step. |
| Typing the wrong representation | 0.25 and 25 express different requested units. | Check whether the answer asks for a proportion or percent. |
| Ignoring the entry fields | A fraction must be entered in the proper places. | Inspect numerator and denominator before submitting. |
Practice Routine
Solve ten mixed entry problems with a two-line check: estimated magnitude and unit analysis. Recompute probability and fraction questions by a second method when possible. Practise typing negative values, decimals and fractions in an official practice interface so the input mechanics do not consume test time.
Quick Reference
| Check | Reminder |
|---|---|
| Before answering | Identify the field type, requested quantity and rounding instruction. |
| Before submitting | Check the entered digits, sign and denominator against the original problem. |
| Review focus | Exact values, units and entry accuracy |
Sources and Format Check
Format checked on 22 October 2026 against ETS GRE guidance. Explanations, examples, routines and time allocations within tasks are teaching guidance. Follow the instructions and timer on your test screen.