TFT

Physics Calculator: Solve Equations Instantly

Use our free physics calculator to solve for unknown variables in standard equations. Simply enter your known values for motion, force, or energy, and get an accurate answer with a clear solution.

Formula

v = d / t

How the Physics Calculator Works

Select the type of calculation you need from the dropdown. The calculator shows the formula and input fields for that specific equation. Enter your known values with their units, then click Calculate.

The result appears with the correct unit and a step-by-step breakdown showing how the answer was derived. Each step displays the formula, the substitution of your values, and the final calculation.

Ten calculations are available: velocity, acceleration, force, kinetic energy, potential energy, momentum, power, pressure, density, and work. Each uses standard SI units (meters, kilograms, seconds).

When You'd Actually Use This

Homework problem checking

You solved a physics problem but aren't sure about the answer. Plug in the given values to verify your work before submitting the assignment.

Lab report calculations

Your experiment collected distance and time data. Use the velocity calculator to process multiple trials quickly without manual computation errors.

Engineering quick estimates

You need a rough force calculation for a design decision. Enter mass and acceleration to get instant feedback without opening complex simulation software.

Studying for exams

Practice problems become learning tools when you can see each step. Use the step-by-step output to understand where your approach differs from the correct method.

Science fair project analysis

Your project involves calculating energy or momentum. Run multiple scenarios to find patterns and support your hypothesis with real numbers.

Teaching physics concepts

Demonstrate how changing one variable affects the result. Show students what happens to kinetic energy when velocity doubles (it quadruples).

What to Know Before Using

Units must match the formula.All calculations use SI units: meters, kilograms, seconds. Enter distance in meters, not feet. Convert before calculating or your answer will be wrong.

Gravity defaults to Earth standard.Potential energy uses 9.81 m/s² for gravity unless you change it. For Moon calculations, use 1.62 m/s². For Mars, use 3.71 m/s².

Work calculation assumes constant force.The work formula W = F × d × cos(θ) assumes force doesn't change over distance. Variable force requires calculus integration.

Angle is in degrees, not radians.The work calculation takes angle in degrees. Zero degrees means force and motion are in the same direction (maximum work).

Pro tip: Kinetic energy scales with velocity squared. Doubling speed quadruples energy. This is why high-speed crashes are so much more dangerous than low-speed ones.

Common Questions

Can I use this for non-SI units?

Not directly. Convert to SI first, then calculate. For example, convert pounds to kilograms (divide by 2.2) and feet to meters (multiply by 0.3048).

What's the difference between momentum and kinetic energy?

Momentum (p = mv) is linear with velocity. Kinetic energy (KE = ½mv²) scales with velocity squared. Both describe motion but answer different questions.

Why is my acceleration negative?

Negative acceleration means slowing down or accelerating in the opposite direction. If final velocity is less than initial velocity, acceleration is negative.

Does this handle projectile motion?

Not directly. Projectile motion requires separate horizontal and vertical calculations. Use velocity for horizontal motion and acceleration (gravity) for vertical.

What does pressure measure?

Pressure is force per unit area (P = F/A). One Pascal equals one Newton per square meter. Higher pressure means the same force concentrated on a smaller area.

Can I calculate with zero values?

You can enter zero, but some results become zero or undefined. Zero mass gives zero force. Zero time in velocity gives undefined (division by zero).

Is this accurate enough for lab work?

The math is precise, but real-world measurements have uncertainty. Use this for calculations, but account for measurement error in your final results.