Calculator finds out pressure based on force and area.

Beta version#

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Symbolic algebra

ⓘ Hint: This calculator supports symbolic math. You can enter numbers, but also symbols like a, b, pi or even whole math expressions such as (a+b)/2. If you still don't sure how to make your life easier using symbolic algebra check out our another page: Symbolic calculations

What do you want to calculate today?#

Choose a scenario that best fits your needs

I know force (F) and surface area (A) and want to calculate pressure (p)I know pressure (p) and surface area (A) and want to calculate force (F)I know force (F) and pressure (p) and want to calculate surface area (A)

Calculations data - enter values, that you know here#

Pressure (p)		=>
Force (F)		<=
Surface area (A)		<=

Units normalization#

Force (F)	Show source $2000\ \left[N\right]$
Surface area (A)	Show source $3000\ \left[m^2\right]$
Pressure (p)

Result: pressure (p)#

Summary

Used formula

Show source

p=\frac{F}{A}

Result

Show source

\frac{2}{3}

Numerical result

Show source

0.6666666666666666666666666666666666666666666666666666666666666667\ \left[Pa\right]

Result step by step

1	Show source $\frac{2000}{3000}$	The original expression	-
2	Show source $\frac{\cancel{2000}}{\cancel{3000}}$	Cancel terms or fractions	Dividing a number by itself gives one, colloquially we say that such numbers "cancel-out": $\frac{\cancel{a}}{\cancel{a}} = 1$ to find-out the simplest form of fraction we can divide the numerator and denominator by the greatest common divisor (GCD) of both numbers.
3	Show source $\frac{2}{3}$	Result	Your expression reduced to the simplest form known to us.

Numerical result step by step

1	Show source $0.6666666666666666666666666666666666666666666666666666666666666667$	The original expression	-
2	Show source $0.6666666666666666666666666666666666666666666666666666666666666667$	Result	Your expression reduced to the simplest form known to us.

Units normalization

Show source

0.6666666666666666666666666666666666666666666666666666666666666667\ \left[Pa\right]

Some facts#

Pressure determines the force that works perpendicular to the surface. Mathematically, we can write it down in the following way:

$p = \dfrac{F_p}{S}$
where:
- $p$ - pressure,
- $F_p$ - component of force acting perpendicular to the surface,
- $S$ - the area on which force is acting.
Pressure is scalar.
The pressure is usually marked with the letter p or P.
The pressure prevailing in the gas-filled vessel is the average force acting on the walls of this vessel. In this sense, the pressure is thus the statistical property.
The basic pressure unit in the SI system is pascal, which is equal to the pressure corresponding to the force of one newton acting on the surface of one square meter:

$1 Pa = \dfrac{1 N}{1 m^2}$
The relationship between pressure, temperature, and volume of perfect gas (i.e. one where the particles do not interact with each other) is described by the Clapeyron's equation:

$pV = nRT$
where:
- p - pressure,
- V - volume,
- n - the number of moles of gas in the system,
- R - gas constant,
- T - temperature.

Tags and links to this website#

Tags:

pressure_force_area · pressure_calculator

Tags to Polish version:

cisnienie_sila_powierzchnia · kalkulator_cisnienia

What tags this calculator has#

CALCULATOR · PHYSICS · A -> Z (all)

Permalink#

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https://calculla.com/pressure_force_area?force=$symbolic(2000)&area=$symbolic(3000)&pressureUnitId=Pa&forceUnitId=N&areaUnitId=m2&ioIntentSchemeId=intent0

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