Density To Mass Calculator
Are you trying to find a density to mass calculator? Look no further. Our density to mass calculator is just what you need. It is simple and easy to use.
Keep reading if you would like to learn:
- What mass is;
- The formula used to find mass;
- The SI unit of mass;
- The difference between mass and density; and
- How to calculate mass from density and volume.
🙋 In physics, we define mass as the amount of matter an object contains. The SI unit of mass is kg.
What is the mass formula in physics?
There are several formulas used to calculate mass in physics. Some are:
- ; and
In these formulas, represents force, represents acceleration, is the gravitational constant acceleration, is density, is energy, and represents the speed of light.
The formula you choose to use is dependent on the information given. For instance, if you know the force and acceleration instead of gravity and volume, this is the formula you will use .
🔎 If you would like to learn more about gravity and acceleration, check out our acceleration due to gravity calculator.
How do you calculate mass from density and volume?
The formula used in physics to calculate mass from density and volume is:
In this equation,
- represents mass;
- is density; and
- is volume.
So if you need to calculate the mass of an object whose density is and volume is , here is how you will proceed:
- Start with .
- Substitute the values for density and volume: .
- Do the math to obtain .
If you are interested in other similar calculators you should check out this list:
What is the difference between mass and density?
Mass is the amount of stuff (molecules) something contains, whereas density measures how tightly packed the mass of a substance is in a given space.
What is the relationship between force, mass and acceleration?
The force, mass, and acceleration of an object are related because they directly impact each other:
The greater the mass of an object, the higher the force it will need to accelerate it.
If we were to increase the mass of an object, but the force remained the same, the acceleration would decrease.
If we were to decrease the force but keep the same mass, the acceleration would also decrease.