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Chapter 14 · Testing & Evaluation

Administration, Scoring, and Interpretation of Selected Tests

What a vertical jump, a 1RM, and a skinfold actually measure, how each is supposed to be run start to finish, and the statistics — z-scores, percentiles, effect size, smallest worthwhile change — that turn a raw number into a defensible conclusion.

Very high yield1RM protocolVertical jumpEffect sizeZ-score

What actually shows up on the exam

  1. Matching a parameter to the right field test — the exam likes to disguise a power test (vertical jump) as a "strength" question, or a change-of-direction test as a pure "speed" question.
  2. 1RM protocol specifics — the warm-up-then-progressively-heavier structure, the rest interval between attempts, and the rule of thumb that a true max should land within about 3–5 attempts.
  3. The z-score formula: (score − mean) ÷ SD — and the sign-flip trap on any test where a lower number is the better result.
  4. Percentile rank is a restatement of a z-score, not a separate calculation — it just answers "what share of the comparison group did this score beat?"
  5. Effect size (Cohen's d) thresholds — roughly 0.2 / 0.5 / 0.8 for small / medium / large — and that a statistically significant result can still be a trivial one.
  6. Smallest worthwhile change (SWC) — the idea that "different" and "meaningfully different" aren't the same thing, and that a test's own measurement noise has to be smaller than the change you're trying to detect.
  7. Standardization — same protocol, same equipment, same instructions, same time of day — is what makes a retest comparable to the first test at all.
  8. Test order within a session — fatiguing tests get pushed to the end so they don't contaminate the results of the tests that come after them.

Parameters of Athletic Performance

Before a single stopwatch comes out, a tester has to know exactly what quality a given test is actually capturing — because several of these parameters look similar on the surface but are physiologically distinct, and the exam is built around exposing that confusion. A test is only useful if it's both reliable (gives a consistent result under the same conditions) and valid (actually measures the thing it claims to measure) — a test can be perfectly reliable and still be measuring the wrong quality entirely.

Table 14.A — What each performance parameter actually measures
ParameterWhat it capturesA field test built around it
StrengthThe maximal force a muscle or muscle group can generate in a single voluntary effort1RM back squat, bench press
PowerHow quickly that force can be expressed — force multiplied by velocity, not force aloneVertical jump, broad jump
SpeedHow fast the whole body covers a fixed distance in a straight line40-yard / 40 m sprint
AgilityHow fast the body changes direction, whether pre-planned or reacting to a stimulusPro agility (5-10-5), T-test
Aerobic capacityHow much energy the oxidative system can supply to sustain submaximal work over minutes1.5-mile timed run, multistage shuttle run
Anaerobic capacityHow much energy the phosphagen and glycolytic systems can supply during a short, near-maximal boutWingate test, repeated-sprint protocols
Muscular enduranceAbility to sustain repeated submaximal contractions before the muscle failsPush-up test, timed curl-up test
FlexibilityAvailable range of motion at a single joint or a linked series of jointsSit-and-reach
BalanceAbility to keep the body's center of mass controlled over its base of supportY-balance test, single-leg stance
Body compositionThe relative proportion of fat mass to fat-free massSkinfold measurement, bioelectrical impedance

Where people lose points

A vertical jump is not a strength test — a heavier, stronger athlete can jump lower than a lighter, more explosive one, because jump height depends on how fast force gets applied, not just how much force is available. The same logic separates speed (a straight sprint) from agility (a sprint plus at least one forced change of direction) — a fast 40-yard time doesn't guarantee a fast pro agility time, and vice versa.

Aerobic and anaerobic capacity get confused for the same reason strength and power do: they sound like two points on a single continuum, but they're powered by different energy systems and respond to different training stimuli. A field test that hammers one — a long timed run for aerobic capacity, repeated all-out sprints for anaerobic capacity — is a poor stand-in for the other.

Reliability — does the test give the same result when repeated under the same conditions? Validity — does the test actually measure the parameter it claims to? A test needs both; a perfectly repeatable test of the wrong quality is reliably useless.

Test Protocols — the Specifics

Administering a test well is mostly about controlling everything except the variable you're trying to measure. Same equipment, same setup, same verbal instructions and encouragement, same warm-up, same time of day where possible — any of those drifting between test and retest adds noise that can swamp a real change in performance. Two ideas sit underneath every protocol below.

Table 14.E — Reliability vs. validity, in practice
ConceptQuestion it answersWhat tends to break it
ReliabilitySame test, same athlete, same day-to-day conditions — same result?Different technicians, inconsistent cueing, equipment that drifts out of calibration, athlete fatigue
ValidityIs this test even measuring the parameter it's supposed to?Choosing a test that's easy to run but doesn't isolate the target quality (e.g., using a max-effort long run to represent "speed")

Test order within a single session matters for the same reason: a fatiguing test performed early will quietly degrade every test that follows it. The general convention is to run tests roughly in order of how much residual fatigue they leave behind — resting measures and non-fatiguing assessments first, then agility and speed, then power, then maximal strength, then anaerobic and finally aerobic capacity testing, since the aerobic test tends to leave an athlete too fatigued to produce a valid effort on anything else.

Table 14.B — Protocol specifics for commonly named tests
TestWhat it targetsGeneral procedure
Vertical jump (jump-and-reach)Lower-body powerStanding reach height is marked first with the arm fully extended overhead; the athlete then performs a maximal-effort jump (countermovement allowed) and touches or marks the highest point reached; jump height is the difference between the two marks; the best of several attempts is recorded
1RM testMaximal strengthAthlete warms up at a comfortable submaximal load, then attempts progressively heavier single lifts with full recovery (roughly 3–5 minutes) between tries, aiming to land on a true one-rep max within about 3–5 total attempts; spotters and strict technique are required throughout
40-yard / 40 m sprintStraight-line speedAthlete starts from a stationary two- or three-point stance just behind the start line and sprints maximally through the finish without decelerating early; timed with a stopwatch or, more precisely, electronic timing gates; best of multiple trials is used
Pro agility / 5-10-5 shuttleChange-of-direction speedAthlete straddles a center line, sprints 5 yards to touch one side line, reverses direction and sprints 10 yards to touch the far line, then sprints back 5 yards through the start line; timed from the first movement to crossing the finish
Sit-and-reachHamstring and low-back flexibilitySeated with knees fully extended and feet flat against a box, the athlete reaches forward along a ruled scale as far as possible without bouncing and holds the farthest point briefly; best of a few trials is recorded
Y-balance testDynamic single-leg balanceStanding on one leg on a center platform, the athlete reaches the free leg as far as possible along three lines (anterior, posteromedial, posterolateral) without losing balance or touching down for support; reach distances are normalized to leg length so athletes of different heights can be compared
Skinfold / bioelectrical impedance (BIA)Body compositionSkinfold: calipers pinch a double fold of skin and subcutaneous fat at standardized anatomical sites, and the sum of sites is run through a population-specific equation to estimate percent body fat. BIA: a low-level electrical current is passed through the body, and the resistance it meets — driven mainly by tissue water content — is used to estimate fat-free mass

Flexibility, balance, and body composition

These three parameters share a common vulnerability: their tests are more sensitive to measurement technique than most strength or speed tests are, which means the exam likes to test what can quietly go wrong with each one.

Applied — why the same technician matters

Body composition testing is rarely used to declare an athlete's "true" body fat percentage — every field method carries some error against a lab reference like DEXA. What it's actually good for is tracking change within one person over time, and that only works if the source of error stays constant between measurements. Swap technicians, sites, or the time of day, and you've introduced a new variable that can look exactly like a real change in body composition when it isn't.

Statistical Evaluation of Test Data

A raw score by itself doesn't say much — 27 inches on a vertical jump is meaningless without something to compare it to. Statistics are what turn that number into a usable conclusion: where does this score sit relative to a group, and is a change from one test session to the next big enough to actually mean something.

Table 14.C — Descriptive statistics used to interpret test data
StatisticWhat it isWhy it matters
MeanThe arithmetic average of a set of scoresThe reference point every other statistic below is built around
Standard deviation (SD)The average distance individual scores sit from the meanDescribes spread — a small SD means scores cluster tightly; a large SD means they're scattered widely
Z-score(Individual score − Mean) ÷ SDConverts a raw score into "how many standard deviations from average," which lets scores from completely different tests and units be compared directly
Percentile rankThe percentage of a reference group's scores that fall below a given scoreTranslates a z-score into a more intuitive statement — "this score beat X% of the comparison group"
z = 0Sits exactly at the mean — 50th percentile
z = +1.0One SD above average — roughly 84th percentile
z = −1.0One SD below average — roughly 16th percentile
z = +2.0Two SD above average — roughly 98th percentile

The sign-flip trap

The z-score formula assumes higher is better. On any test where a lower number is the better outcome — a 40-yard sprint, a pro agility time — a raw z-score has to be interpreted in reverse, or the sign flipped, before it means what people expect it to mean. An athlete who runs faster than average will produce a negative raw z-score on time, even though their performance is above average. Skipping that flip is one of the most common scoring errors when building a multi-test athletic profile.

Percentile rank and z-score describe the same information two different ways — one is a standardized distance from the mean, the other is a share of a comparison group beaten. Neither one, by itself, says whether a change between two test sessions is real or just noise. That's what effect size and smallest worthwhile change are for.

Table 14.D — Effect size (Cohen's d) reference values
Cohen's dLabelWhat it means practically
< 0.2TrivialEssentially no meaningful practical difference, even if a statistical test calls it "significant"
~0.2SmallA real but modest difference — easy to overlook without formal measurement
~0.5MediumA difference a careful, experienced observer would likely notice without needing to measure it
≥ 0.8LargeA difference substantial enough that most people would notice it without any formal testing at all

Cohen's d itself is calculated as the difference between two means divided by a pooled standard deviation — structurally the same idea as a z-score, just applied to the gap between two groups (or two time points) instead of one score against a distribution.

Smallest worthwhile change (SWC) — is the change real, or just noise?

Every test carries some amount of built-in measurement error — even a perfectly performed retest will bounce around slightly from session to session just from normal biological variability. Smallest worthwhile change is the threshold a score has to cross before it's considered a meaningful, practically important improvement rather than random noise; a common approach sets it around 0.2 × the between-athlete SD, mirroring the "small effect" threshold from Cohen's d.

For that threshold to be useful, the test's own noise — often reported as a typical error of measurement or a coefficient of variation — has to be smaller than the SWC. A test too noisy to reliably detect a change of that size isn't sensitive enough to use for tracking that particular improvement, no matter how valid it is in principle.

Developing an athletic profile

A single test score describes one quality. An athletic profile combines several tests — say, vertical jump, 1RM squat, 40-yard sprint, and pro agility — into one picture of an athlete's overall strengths and weaknesses, and that only works if the scores are put on the same scale first.

  1. Convert every raw score to a z-score against an appropriate comparison group (teammates, a normative database, or the athlete's own testing history) — this is the step that makes inches, seconds, and pounds directly comparable.
  2. Flip the sign on any "lower is better" test before plotting it alongside the others, so that every dimension of the profile reads in the same direction — higher is always better on the finished chart.
  3. Plot the standardized scores together — commonly on a radar/spider chart — so imbalances jump out visually: an athlete who's well above average in strength but below average in speed shows up immediately as a lopsided shape.
  4. Re-test on a consistent schedule and compare each new profile to the athlete's own baseline, checking any observed change against that test's smallest worthwhile change before calling it a real improvement.

A shortcut for the whole statistics section

Z-score answers "how far from average, in SD units." Percentile restates that same answer as "beats X% of the group." Effect size answers "how big is the gap between two means, in SD units" — same math, different question. Smallest worthwhile change answers "is that gap big enough to actually matter." Four different questions, one shared building block: the standard deviation.

Practice Questions

Q1

A vertical jump test is most directly a measure of which performance parameter?

  1. Maximal strength
  2. Muscular endurance
  3. Power
  4. Anaerobic capacity
Answer

C — power. Jump height reflects how quickly force can be applied (force × velocity), not the maximum force available in isolation. A stronger athlete isn't guaranteed to jump higher than a more explosive one.

Q2

During a 1RM protocol, how many total attempts should a tester generally aim to land a true maximum within?

  1. 1–2 attempts
  2. 3–5 attempts
  3. 8–10 attempts
  4. As many attempts as needed, with no upper limit
answer

B. After an initial warm-up set, load is increased across single attempts with full recovery between them, with the goal of finding the true max within roughly 3–5 total attempts — enough to close in on the ceiling without accumulating fatigue that would compromise the result.

Q3

A pro agility (5-10-5) test is best classified as measuring which parameter?

  1. Straight-line speed
  2. Agility (change-of-direction speed)
  3. Anaerobic capacity
  4. Balance
Answer

B. The 5-10-5 requires two full changes of direction under time pressure, which is the defining feature that separates agility from a straight-line speed test like a 40-yard sprint.

Q4

A group's vertical jump has a mean of 22 inches and a standard deviation of 3 inches. An athlete jumps 28 inches. What is that athlete's z-score?

  1. +1.0
  2. +2.0
  3. +3.0
  4. +6.0
Answer

B. z = (28 − 22) ÷ 3 = 6 ÷ 3 = +2.0 — two full standard deviations above the group mean, which corresponds to roughly the 98th percentile.

Q5

On a 40-yard sprint test, an athlete's raw z-score for time comes out to −1.5. What does that actually mean about their performance?

  1. They ran meaningfully slower than average
  2. They ran meaningfully faster than average
  3. Their time can't be interpreted without more information
  4. They ran exactly at the group average
Answer

B. Because a lower time is the better outcome on a sprint test, a negative raw z-score on time actually represents above-average (faster) performance — the sign has to be interpreted in reverse compared to a "higher is better" test like vertical jump.

Q6

An athlete's power score sits at the 84th percentile compared to a normative database. What does that mean?

  1. The athlete scored higher than 84% of the reference group
  2. The athlete is in the 84th percent of all athletes tested, meaning near the bottom
  3. The athlete's raw score was 84
  4. The athlete's z-score was −0.84
Answer

A. The 84th percentile corresponds to roughly a +1.0 z-score, and means the athlete's score exceeded 84% of the comparison group's scores.

Q7

Two training groups' pre-to-post strength gains are compared and Cohen's d works out to 0.65. How should that effect size be classified?

  1. Trivial
  2. Small
  3. Medium
  4. Large
Answer

C — medium. 0.65 falls between the roughly 0.5 medium threshold and the roughly 0.8 large threshold, closer to medium.

Q8

A retest shows a statistically significant improvement in an athlete's jump height, but the change is smaller than that test's smallest worthwhile change. What's the most defensible conclusion?

  1. The improvement should be treated as a meaningful training effect
  2. The change may not represent a practically meaningful improvement, despite being statistically significant
  3. The test must be invalid
  4. The athlete should immediately retest under heavier load
Answer

B. Statistical significance and practical significance are separate questions. A change that's technically detectable but smaller than the smallest worthwhile change may simply reflect normal test-retest noise rather than a real training effect.

Q9

Which factor is most likely to introduce error into a skinfold-based body composition estimate across two testing sessions?

  1. Using a different technician or site locations between sessions
  2. Testing the same athlete twice in one calendar year
  3. Using a normative database instead of raw scores
  4. Recording the athlete's sport position
Answer

A. Skinfold accuracy depends heavily on consistent site location and pinch technique; changing the technician or site markings between sessions introduces a source of error that can look identical to a real change in body composition.

Q10

When building a multi-test athletic profile out of tests with different units (inches, seconds, pounds), what has to happen before the scores can be compared on one chart?

  1. The raw scores can be plotted directly, no conversion needed
  2. Each score must be converted to a standardized value such as a z-score, with sign flipped on any "lower is better" test
  3. Only the strength and power tests should be included
  4. The scores should be averaged together into one raw number
Answer

B. Raw scores in different units aren't directly comparable. Standardizing every test to a z-score — and flipping the sign on tests where a lower raw number is the better result — puts every dimension of the profile on the same "higher is always better" scale.

This chapter is original study material covering topics also addressed in Essentials of Strength Training and Conditioning, 5th edition (NSCA/Human Kinetics). It is an independent work, not a reproduction or paraphrase of that text. This guide is not affiliated with, endorsed by, or sponsored by the National Strength and Conditioning Association (NSCA). CSCS® and Certified Strength and Conditioning Specialist® are registered trademarks of the NSCA.