Vertical Jump Calculator

Measure your vertical jump height and calculate peak power output

Enter Measurements

cm

Results

Vertical Jump
60.0 cm
23.6"
Classification
Average

Power Output

Peak Power (Lewis)1262 W
Peak Power (Sayers)4985 W
Relative Power16.82 W/kg

Sport Suitability

SoccerTennis

What Is a Vertical Jump Calculator?

A vertical jump calculator measures how high you can propel your body off the ground, expressed as the difference between your maximum standing reach and the highest point you touch during a jump. This metric is one of the most widely used indicators of explosive lower-body power in sports science, strength and conditioning, and athletic talent evaluation.

Our vertical jump calculator goes beyond a simple height measurement. By combining your jump height with your body weight, it computes two industry-standard estimates of peak anaerobic power output: the Lewis formula and the Sayers formula. These power figures tell coaches and athletes how much force the neuromuscular system can generate in a single explosive effort — a quality directly linked to sprinting speed, agility, and overall athleticism.

Whether you are a basketball player working on your dunking ability, a volleyball athlete trying to improve your blocking height, a football wide receiver aiming for a better NFL Combine score, or simply a fitness enthusiast tracking your explosive fitness, this calculator gives you a complete performance snapshot in seconds. Enter your standing reach, your jump reach (the highest point you can touch while jumping), and your body weight to instantly see your vertical jump height, performance classification, peak power output, and sport suitability.

The vertical jump test is favored by coaches worldwide because it requires minimal equipment — only a measuring wall or a Vertec device — yet delivers highly reproducible results that correlate strongly with athletic performance across dozens of sports. Understanding your numbers in the context of established benchmarks is the first step toward a targeted training plan that actually moves the needle.

How to Measure Your Vertical Jump

Accurate measurement is critical to getting useful data from a vertical jump calculator. Follow this standardized procedure to ensure your inputs are valid and comparable to published norms.

  1. Warm up properly. Perform 5–10 minutes of dynamic stretching and a few sub-maximal jumps to activate the posterior chain and prime the neuromuscular system. Cold muscles produce artificially low results.
  2. Measure standing reach. Stand flat-footed next to a wall or Vertec device. Extend your dominant arm fully overhead and mark or record the highest point your fingertips touch. This is your standing reach — the baseline from which jump height is calculated.
  3. Perform the jump. From a standing position (countermovement jump style), bend your knees, swing your arms back, then explosively jump as high as possible and touch the wall or Vertec at your peak. Do not take a step or run-up; the standard vertical jump test uses a stationary start.
  4. Record jump reach. Note the highest mark you touched during the jump. This is your jump reach.
  5. Calculate jump height. The calculator subtracts standing reach from jump reach to derive your true vertical jump height. For the most valid result, take three attempts and use your best single effort.

If measuring in inches, enter both standing reach and jump reach in inches and select the "inches" unit. The calculator automatically converts to centimeters internally for all power formulas and then reports results in both units for convenience.

Formulas: Jump Height, Lewis Power, and Sayers Power

This vertical jump calculator uses three mathematically distinct computations, each serving a different analytical purpose.

Jump Height

Jump height is the simplest calculation: the difference between your jump reach and your standing reach. When measurements are entered in inches, the result is multiplied by 2.54 to convert to centimeters, since both power formulas require centimeters and meters.

Lewis Formula for Peak Power

The Lewis (also written "Lewis-Bosco") formula estimates peak anaerobic power using jump height converted to meters and body mass in kilograms. It is derived from the physics of gravitational potential energy and is one of the oldest validated power estimates in exercise science:

Peak Power (W) = √4.9 × body mass (kg) × √jump height (m) × 9.81

The constant √4.9 ≈ 2.214 accounts for the relationship between jump height and take-off velocity, while 9.81 m/s² is the acceleration due to gravity. The resulting wattage represents the average peak mechanical power produced during the propulsive phase of the jump.

Sayers Formula for Peak Power

The Sayers equation is a regression-based formula derived from force-plate laboratory data and is widely considered to be more accurate than the Lewis formula for field settings:

Peak Power (W) = (60.7 × jump height in cm) + (45.3 × body mass in kg) − 2055

The Sayers formula tends to produce higher wattage estimates than the Lewis formula because it was calibrated against force-plate measurements capturing both concentric and eccentric phases of the jump. Both estimates are useful for tracking relative changes over time.

Relative Power

Relative power (W/kg) = Lewis peak power ÷ body mass. This normalizes power output for body size, allowing fair comparisons between athletes of different weights.

Vertical Jump Formulas

Jump Height (cm) = Jump Reach − Standing Reach; Lewis Power (W) = √4.9 × mass(kg) × √(jumpHeight(m)) × 9.81; Sayers Power (W) = (60.7 × jumpHeight(cm)) + (45.3 × mass(kg)) − 2055

Where:

  • Jump Reach= Highest point touched during the jump (cm or inches)
  • Standing Reach= Highest point touched while standing flat-footed (cm or inches)
  • mass (kg)= Body weight in kilograms (lbs converted by × 0.453592)
  • jumpHeight (m)= Vertical jump height converted to meters (cm ÷ 100)
  • √4.9= Constant ≈ 2.214 from the Lewis formula derivation
  • 9.81= Acceleration due to gravity (m/s²)

Vertical Jump Performance Classification

The classification system used by this vertical jump calculator is based on widely adopted strength-and-conditioning benchmarks. Jump height is evaluated in inches because most published norms — especially from the NFL Combine and college athletics — use imperial units. Understanding which tier you fall into helps you set realistic short-term goals and compare your performance against population and sport-specific standards.

Classification Jump Height Typical Athlete Profile
Elite ≥ 36 inches (91.4 cm) NBA/NFL draft prospects, elite volleyball outside hitters
Excellent 30–35 inches (76.2–88.9 cm) College varsity athletes, professional European basketball players
Good 24–29 inches (61.0–73.7 cm) High school varsity, recreational competitive athletes
Average 18–23 inches (45.7–58.4 cm) Active adults, recreational team sport players
Below Average 12–17 inches (30.5–43.2 cm) Sedentary or deconditioned adults
Poor < 12 inches (< 30.5 cm) Significant deconditioning, injury recovery, or beginner stage

These tiers are not static limits — with proper plyometric training and strength programming, athletes regularly move up one or two classification levels within a 12–16 week training block. The NFL Combine average vertical jump for all positions typically falls between 29 and 35 inches, while NBA draft prospects average approximately 28–30 inches due to their taller standing reaches reducing the practical advantage of raw jump height.

Sport Suitability and Jump Height Requirements

Different sports demand different minimum vertical jump thresholds for competitive effectiveness. The sport suitability flags in this calculator are based on the jump height in inches and reflect broadly accepted benchmarks for each sport.

Basketball and Volleyball (≥ 28 inches): Both sports require athletes to contest shots, set blocks, and attack the net above the height of opponents. An NBA regulation rim sits at 120 inches (305 cm); a standing reach of around 90 inches means a 30-inch vertical brings the hand to 120 inches — the minimum to cleanly dunk. Volleyball players need high jump reach to attack above the net (93.5–94.5 inches for men).

Football (WR/DB) and Track & Field (≥ 24 inches): Wide receivers and defensive backs rely on vertical burst to gain separation, high-point the ball, and contest passes at their apex. Track and field jumpers (high jump, long jump, triple jump) obviously need maximal vertical power as the foundation of their event.

Soccer and Tennis (≥ 20 inches): Heading in soccer and overhead smash mechanics in tennis both benefit meaningfully from vertical explosiveness, though the threshold for competitive adequacy is lower than in the court sports above.

It is important to note that sport suitability is one factor among many. Technique, speed, court awareness, and skill execution all play major roles. These flags are intended as motivational benchmarks and training targets, not definitive talent assessments.

How to Improve Your Vertical Jump

Improving your vertical jump requires a systematic training approach that addresses both maximum strength and explosive power. Gains of 3–6 inches over 12 weeks are achievable for beginners, while advanced athletes typically see smaller but still meaningful 1–3 inch improvements per training block.

Plyometric training is the most direct method. Exercises like depth drops, box jumps, broad jumps, and hurdle hops train the stretch-shortening cycle — the rapid eccentric-to-concentric muscle action that powers a maximal vertical jump. Progress from lower-intensity bilateral jumps to single-leg and reactive plyometrics as your landing mechanics improve.

Strength training builds the force production base that plyometrics convert to power. Back squats, front squats, Romanian deadlifts, and single-leg variations all contribute to the hip and knee extension strength needed for a powerful take-off. Research consistently shows that athletes who achieve a back squat of 1.5× bodyweight or more respond more rapidly to plyometric programming.

Olympic lifting derivatives — hang cleans, power cleans, and kettlebell swings — are particularly effective because they train explosive triple extension (ankle, knee, hip) which mirrors the mechanical pattern of a vertical jump. Many strength coaches include these as a cornerstone of jump training for this reason.

Track your progress by re-testing every 4 weeks using consistent measurement conditions: same time of day, same warm-up protocol, and the same number of attempts. Use this vertical jump calculator after each test to monitor power output changes alongside jump height, since power improvements can sometimes precede visible jump height gains during early training phases.

Worked Examples

Average Recreational Athlete (Default Values)

Problem:

Standing reach: 230 cm, Jump reach: 290 cm, Body weight: 75 kg (measurements in cm)

Solution Steps:

  1. 1Jump height (cm) = Jump reach − Standing reach = 290 − 230 = 60.0 cm
  2. 2Jump height (inches) = 60.0 ÷ 2.54 = 23.6 inches → Classification: Average (18–24 inches)
  3. 3Jump height (meters) = 60.0 ÷ 100 = 0.60 m
  4. 4Lewis peak power = √4.9 × 75 × √0.60 × 9.81 = 2.2136 × 75 × 0.7746 × 9.81 ≈ 1261 W
  5. 5Sayers peak power = (60.7 × 60) + (45.3 × 75) − 2055 = 3642 + 3397.5 − 2055 = 4984.5 ≈ 4985 W
  6. 6Relative power = 1261 ÷ 75 = 16.81 W/kg

Result:

Vertical jump: 60.0 cm (23.6 in) | Classification: Average | Lewis Power: 1,261 W | Sayers Power: 4,985 W | Relative Power: 16.81 W/kg

Good College-Level Athlete

Problem:

Standing reach: 220 cm, Jump reach: 285 cm, Body weight: 80 kg

Solution Steps:

  1. 1Jump height (cm) = 285 − 220 = 65.0 cm
  2. 2Jump height (inches) = 65.0 ÷ 2.54 = 25.6 inches → Classification: Good (24–29 inches)
  3. 3Jump height (meters) = 65.0 ÷ 100 = 0.65 m
  4. 4Lewis peak power = √4.9 × 80 × √0.65 × 9.81 = 2.2136 × 80 × 0.8062 × 9.81 ≈ 1401 W
  5. 5Sayers peak power = (60.7 × 65) + (45.3 × 80) − 2055 = 3945.5 + 3624 − 2055 = 5514.5 ≈ 5515 W
  6. 6Relative power = 1401 ÷ 80 = 17.51 W/kg; Sport flags: Football (WR/DB), Track & Field

Result:

Vertical jump: 65.0 cm (25.6 in) | Classification: Good | Lewis Power: 1,401 W | Sayers Power: 5,515 W | Relative Power: 17.51 W/kg

Elite Athlete

Problem:

Standing reach: 225 cm, Jump reach: 320 cm, Body weight: 85 kg

Solution Steps:

  1. 1Jump height (cm) = 320 − 225 = 95.0 cm
  2. 2Jump height (inches) = 95.0 ÷ 2.54 = 37.4 inches → Classification: Elite (≥ 36 inches)
  3. 3Jump height (meters) = 95.0 ÷ 100 = 0.95 m
  4. 4Lewis peak power = √4.9 × 85 × √0.95 × 9.81 = 2.2136 × 85 × 0.9747 × 9.81 ≈ 1799 W
  5. 5Sayers peak power = (60.7 × 95) + (45.3 × 85) − 2055 = 5766.5 + 3850.5 − 2055 = 7562 W
  6. 6Relative power = 1799 ÷ 85 = 21.16 W/kg; Sport flags: Basketball, Volleyball, Football (WR/DB), Track & Field

Result:

Vertical jump: 95.0 cm (37.4 in) | Classification: Elite | Lewis Power: 1,799 W | Sayers Power: 7,562 W | Relative Power: 21.16 W/kg

Athlete Measuring in Inches

Problem:

Standing reach: 90 inches, Jump reach: 114 inches, Body weight: 165 lbs

Solution Steps:

  1. 1Jump height (inches) = 114 − 90 = 24 inches; convert to cm: 24 × 2.54 = 60.96 cm
  2. 2Jump height (meters) = 60.96 ÷ 100 = 0.6096 m; Classification: Good (exactly 24 inches)
  3. 3Body weight in kg = 165 × 0.453592 = 74.84 kg
  4. 4Lewis peak power = √4.9 × 74.84 × √0.6096 × 9.81 = 2.2136 × 74.84 × 0.7808 × 9.81 ≈ 1269 W
  5. 5Sayers peak power = (60.7 × 60.96) + (45.3 × 74.84) − 2055 = 3700.3 + 3390.2 − 2055 = 5035.5 ≈ 5036 W

Result:

Vertical jump: 60.96 cm (24.0 in) | Classification: Good | Lewis Power: 1,269 W | Sayers Power: 5,036 W

Tips & Best Practices

  • Always measure standing reach with your dominant arm fully extended and standing completely flat-footed — even a slight heel raise inflates the baseline and falsely reduces your calculated jump height.
  • Test after a thorough dynamic warm-up including leg swings, bodyweight squats, and 3–4 sub-maximal practice jumps to prime the nervous system without inducing fatigue.
  • For maximum jump height, use a full countermovement: drop quickly into a quarter-squat, swing your arms back aggressively, then explosively extend at the hips, knees, and ankles simultaneously.
  • Take at least 3 maximal attempts with 90–120 seconds of rest between jumps, and record only your best effort to compare against norms.
  • Track both jump height and relative power (W/kg) over time — sometimes early training adaptations show up first as power improvements before raw jump height increases visibly.
  • Do not test your vertical jump the day after heavy squats or deadlifts; central nervous system fatigue can suppress peak power output by 8–12% even when legs feel fine.
  • Plyometric training produces the fastest jump height gains, but maximal strength training (squats, deadlifts) builds the force base that sustains long-term improvement — combine both.
  • Ankle stiffness and reactive strength are underrated components of vertical jump performance; include pogo jumps, ankle hops, and drop-and-catch drills in your warm-up routine.

Frequently Asked Questions

The Lewis formula is a physics-derived equation based on gravitational potential energy and body mass. The Sayers formula is a regression equation developed from actual force-plate laboratory measurements of countermovement jumps. The Sayers formula generally produces higher wattage values because it was calibrated against complete force-plate data capturing the full propulsive phase, while the Lewis formula underestimates power by assuming a simplified ballistic model. Both formulas are valid for tracking relative progress over time; for absolute power comparisons, the Sayers formula is generally preferred in modern sports science research.
A properly performed standing vertical jump test using a Vertec or wall-and-chalk method is a valid and highly reliable field test, with test-retest reliability coefficients typically above 0.95 in research settings. The main sources of error are inconsistent arm swing technique, not achieving maximum standing reach height, and recording the wrong mark on a Vertec device. Force plates are more accurate for power calculations because they capture the complete ground reaction force curve, but they are not practical for field settings. The Sayers formula was specifically designed to minimize the gap between field-test estimates and force-plate measurements.
For competitive basketball players, a vertical jump of 24–30 inches (61–76 cm) is considered solid, placing an athlete in the Good to Excellent range. NBA draft prospects average approximately 28–30 inches, though taller players naturally have higher standing reaches that compensate for a lower raw jump height when contesting at the rim. High school varsity players commonly fall between 20–26 inches, while recreational players typically test in the 16–22 inch range. A jump of 36 inches or more is considered Elite and puts an athlete in the top few percent of competitive players at any level.
Yes — significant vertical jump improvements are achievable with bodyweight plyometric training requiring no equipment. Exercises such as squat jumps, tuck jumps, broad jumps, lateral bounds, and single-leg hops target the same neuromuscular pathways as barbell training and can produce gains of 2–4 inches over an 8–12 week program for untrained individuals. However, once you have built a baseline level of explosive fitness, adding weighted strength training — particularly squats and deadlifts — is essential for continued progress, since gains plateau when maximum force production becomes the limiting factor rather than reactive power.
Body weight affects the power required to achieve a given jump height but does not directly determine how high you can jump — power-to-weight ratio does. An athlete who weighs 90 kg but generates 1800 W of peak power can achieve the same jump height as a 60 kg athlete generating 1200 W, since both have the same relative power (20 W/kg). This is why the relative power (W/kg) metric in this calculator is a better cross-athlete comparison tool than absolute wattage alone. Excess body fat reduces relative power without contributing to force production, which is why body composition and jump performance are closely linked.
For untrained adult men, the average standing vertical jump is approximately 16–22 inches (40–56 cm), while trained male athletes average 24–30 inches depending on sport. For untrained adult women, the average falls around 12–18 inches (30–46 cm), with trained female athletes averaging 18–24 inches. These gender differences primarily reflect differences in absolute lower-body strength and fast-twitch muscle fiber recruitment rather than fundamental physiological limitations — female athletes who train specifically for jump performance routinely exceed the average for untrained men.
Testing every 4–6 weeks provides enough time for meaningful adaptation while giving you frequent enough feedback to adjust your training plan. Testing too frequently — weekly, for example — introduces noise from day-to-day variation in fatigue, sleep, and nutrition rather than actual fitness changes. Always test under consistent conditions: the same time of day, after a standardized warm-up, and at least 48 hours after your last heavy lower-body training session. Record both the raw jump height and the classification tier so you can track long-term trends accurately using this vertical jump calculator.

Sources & References

Last updated: 2026-06-05

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Editorial Note

MyCalcBuddy Editorial Team

This page is maintained as an educational calculator reference.

Source

Formula Source: Standard Mathematical References

by Various

UpdatedLast reviewed: May 2026
CheckedFormula checks are based on standard references and internal QA review.

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