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Calculate tangential acceleration easily with our free calculator. Learn the formulas, examples, and how to find rotational acceleration in physics.
Tangential acceleration tells us how fast an object speeds up along a circular path. It’s key in physics for wheels, planets, and anything that spins. With our Tangential Acceleration Calculator, you can calculate it in seconds without confusion.
You’ll learn how to use the calculator, the formulas behind it, and get step-by-step results.
Tangential acceleration measures the change in speed along the edge of a circle. If something spins faster or slower, this acceleration changes. It’s different from centripetal acceleration, which pulls objects toward the center.
In simple words, tangential acceleration tells you how quickly an object’s speed along a circular path increases or decreases.
There are two common ways to calculate tangential acceleration:
The formula is:
aₜ = r × α
Where:
Example: A wheel of 2 meters radius spins with an angular acceleration of 3 rad/s².
aₜ = 2 × 3 = 6 m/s²
Another formula is:
aₜ = Δv / Δt
Where:
Example: A car’s wheel speeds up from 0 to 10 m/s in 2 seconds.
aₜ = 10 / 2 = 5 m/s²
Yes, this is exactly the same as “vf minus vi divided by t”.
Rotational acceleration is just another name for angular acceleration. Once you know α, you can find tangential acceleration by multiplying α with the radius.
If you know the speed change of a spinning object over time, use Δv / Δt.
The calculator will instantly show the result in m/s² along with detailed steps. You’ll see exactly how each value is converted and used.
Think of it like a physics tutor in your pocket.
Understanding tangential acceleration is simple when you have the right formulas. Our calculator makes it even easier. Whether you use radius × angular acceleration or Δv ÷ Δt, you’ll get fast, accurate answers.
Use it to solve homework, understand motion, or check your experiments. It’s practical, fast, and educational.
aₜ = r × α or aₜ = Δv / Δt. Both are correct depending on the available data.
Yes. That’s the second formula for tangential acceleration.
Rotational acceleration is the angular acceleration (α). Multiply it by the radius to get tangential acceleration.
Exactly. The rate of change of linear velocity along the tangent gives tangential acceleration.
Yes. Wheels, planets, turbines, or any circular motion works.