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Module 1: Basic Skills of Algebraic Expressionless 3: Dimensional AnalysisObjectives:? I can change quantities from one unit to a different unit using dimensional analysis. I can solve real life application
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To fill out dimensional analysis, follow these steps:
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Identify the given unit or quantity that needs to be converted.
03
Write down the given unit or quantity and its corresponding value.
04
Identify the desired unit or quantity that the given value needs to be converted into.
05
Write down the conversion factor that relates the given unit to the desired unit.
06
Set up the dimensional analysis equation by placing the given value and its unit on one side and the conversion factor on the other side.
07
Cancel out the units that appear on both sides of the equation.
08
Perform the necessary multiplication or division to solve for the desired unit.
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Write down the final answer with the appropriate unit.

Who needs dimensional analysis 3 examples?

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Dimensional analysis can be used by scientists, engineers, and students studying physics and chemistry.
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Here are three examples of who needs dimensional analysis:
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A chemist who needs to convert grams to moles to accurately measure the amount of a substance in a chemical reaction.
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An engineer who needs to convert units of energy to ensure the efficiency of a power plant.
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A physics student who needs to convert meters per second to kilometers per hour for a velocity calculation.

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Dimensional analysis is a mathematical technique used to convert one set of units into another, which helps in verifying the consistency of equations. Examples include: 1) Converting kilometers to miles, 2) Changing hours to seconds, 3) Calculating the area in square meters from square feet.
Individuals or businesses involved in scientific research, engineering calculations, and any profession that requires precise measurements may need to perform dimensional analysis. Examples include: 1) Engineers, 2) Chemists, 3) Physicists.
To perform dimensional analysis, determine the units you are starting with, identify the units you want to convert to, and use conversion factors. Examples include: 1) Convert 5 kilometers to miles using the factor 0.621371; 2) Convert 10 hours to seconds using the factor 3600; 3) Convert 100 square feet to square meters using the factor 0.092903.
The purpose of dimensional analysis is to ensure that physical quantities are expressed consistently and to facilitate conversions between different unit systems. Examples include: 1) Validating equations in physics, 2) Ensuring compatibility in engineering designs, 3) Cross-checking units in chemical reactions.
Typically, the units being converted, the conversion factors used, and the final result with units must be reported. Examples include: 1) Initial value (e.g., 5 km), 2) Conversion factor (e.g., 1 km = 0.621371 miles), 3) Final value (e.g., 3.10686 miles).
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