**Informative Calculators** ▶ Dimensional Analysis Calculator

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An online dimensional analysis calculator allows you to determine the comparison and relationship between physical quantities. This dimensions converter does unit conversion and simplifies the ratios of particular quantities. Here you can learn how to do dimensional analysis chemistry and much more.

In chemistry, dimensional or unit analysis is a method of describing the relationship between two measured quantities. It is usually used to understand the direct relationship between two physical quantities or to express two different measurement units in a single measurement unit to solve the equations.

Dimensional analysis can be performed by a dimensional analysis calculator to compare two measurement units. The user should perform the stepwise process of determining the relationship between two physical quantities in different measurement units.

- For two physical quantities, convert the highest unit of measurement to the smallest unit of measurement, or convert the lowest unit of measurement to a higher unit.
- Write the quantity in the form of a ratio to describe the dimensional relationship between two physical quantities.

However, an Online Proportion Calculator allows you to solve proportion problems and find the missing variable value in a given proportion.

**Example:**

Find the dimensional relationship between 250 centimeters and 10 inches?

**Solution: **

Dimension X = 10inches

Dimension Y = 250cm

Dimension conversions of Y into inches

1cm = 0.393701inches

Dimension y = 250 * 0.393701inches

Dimension y = 98.425inches

Dimensional analysis solver write the two quantities in Ratio form

10 : 98.425

1000000 : 9842525

Simplified Ratio

40000 : 393701

Now, dimensional analysis calculator convert the units into other form

X into centimeter

1inches = 2.54cm

Dimension X = 10 * 2.54cm

Dimension X = 25.4cm

Now, quantities in Ratio form

250 :25.4

2500 : 254

Simplified Ratio

127 : 1250

Dimension Y is 9.8425 times Dimension X

Dimension X is 0.1016 times Dimension Y

However, an Online Ratio Calculator allows you to find identical ratios by giving three out of four parts of two ratios.

**Example:**

Find the relationship between two different qualities 8 : 10.

**Solution:**

Physical Quantity 1 = 8

Physical Quantity 2 = 10

First-dimensional analysis calculator do unit Conversions with steps for both physical quantities

Physical Quantity 2 = 10000

Quantities in ratio form

8 : 10000

Simplified ratio

1 : 1250

Physical Quantity 1 is 0.0008 times Physical Quantity 2

Physical Quantity 2 is 1250 times Physical Quantity 1

Unit Name |
Unit Symbol |
Quantity Name |
Dimension Symbol |

Metre | m | Length | L |

kilogram | kg | Mass | M |

Second | s | Time | T |

Ampere | A | Electric current | I |

Kelvin | K | Thermodynamic temperature | Î˜ |

Mole | mol | Amount of substance | N |

candela | cd | Luminous intensity | J |

An online unit analysis calculator can do the unit conversion and find the ratios between two quantities by following these steps:

- First, enter the physical quantities and select the related units from the drop-down list.
- Hit the calculate button to see the results.

- The dimensional analysis calculator shows the ratio between the physical quantities.
- The calculator provides unit conversion, quantities in ratio form with stepwise calculations.

Dimensional analysis is important because it keeps the unit constant and helps us perform mathematical operations.

In short, everything that can happen in the past after the Big Bang, and didn’t have happens in the past of another universe or multiple universes. The sixth dimension is the three-dimensional space of all possible worlds or states of our earth.

Use this online dimensional analysis calculator to determine the dimensional consistency of the physical quantities. This calculator can find the comparison and relationship between different physical quantities by identifying units of measure and base quantities.

From the source of Wikipedia: Concrete numbers and base units, Percentages and derivatives, Conversion factor, Dimensional homogeneity.

From the source of Lumen: Converting from One Unit to Another, Base and Derived Units, Converting Units with Conversion Factors.

From the source of Mathbit Notebook: Conversion Ratios, equivalent values, Unit Factor Method.