Summation of Priorities of all Objectives that need to be Minimized Solution

STEP 0: Pre-Calculation Summary
Formula Used
Priority Sum of Objectives to be Minimized(%) = Cost Priority (%)+Weight Priority (%)+Period Priority (%)
Pmin = Pc+Pw+Pt
This formula uses 4 Variables
Variables Used
Priority Sum of Objectives to be Minimized(%) - Priority Sum of Objectives to be Minimized(%) is sum of all priority of objectives in all type of aircrafts mostly cost, weight and design period factors. Taken in percentage.
Cost Priority (%) - Cost Priority (%) is a factor which shows the priority of cost objective on a percentage scale. It is oriented according to the user's definition of priorities.
Weight Priority (%) - Weight Priority (%) is a factor which shows the priority of Weight factor on a percentage scale. It is oriented according to the user's definition of priorities.
Period Priority (%) - Period Priority (%) is a factor which shows the priority of time factor on a percentage scale. It is oriented according to the user's definition of priorities.
STEP 1: Convert Input(s) to Base Unit
Cost Priority (%): 10.11 --> No Conversion Required
Weight Priority (%): 15.1 --> No Conversion Required
Period Priority (%): 19 --> No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
Pmin = Pc+Pw+Pt --> 10.11+15.1+19
Evaluating ... ...
Pmin = 44.21
STEP 3: Convert Result to Output's Unit
44.21 --> No Conversion Required
FINAL ANSWER
44.21 <-- Priority Sum of Objectives to be Minimized(%)
(Calculation completed in 00.020 seconds)

Credits

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Created by Vedant Chitte
All India Shri Shivaji Memorials Society's ,College of Engineering (AISSMS COE PUNE), Pune
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Verified by Anshika Arya
National Institute Of Technology (NIT), Hamirpur
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Design Process Calculators

Period of Design Index given Minimum Design Index
​ LaTeX ​ Go Period Index = ((Minimum Design Index*100)-(Weight Index*Weight Priority (%))-(Cost Index*Cost Priority (%)))/Period Priority (%)
Weight Index given Minimum Design Index
​ LaTeX ​ Go Weight Index = ((Minimum Design Index*100)-(Cost Index*Cost Priority (%))-(Period Index*Period Priority (%)))/Weight Priority (%)
Cost Index given Minimum Design Index
​ LaTeX ​ Go Cost Index = ((Minimum Design Index*100)-(Weight Index*Weight Priority (%))-(Period Index*Period Priority (%)))/Cost Priority (%)
Minimum Design Index
​ LaTeX ​ Go Minimum Design Index = ((Cost Index*Cost Priority (%))+(Weight Index*Weight Priority (%))+(Period Index*Period Priority (%)))/100

Summation of Priorities of all Objectives that need to be Minimized Formula

​LaTeX ​Go
Priority Sum of Objectives to be Minimized(%) = Cost Priority (%)+Weight Priority (%)+Period Priority (%)
Pmin = Pc+Pw+Pt

What are Priorities to be Minimized?

The Summation of the priorities of all objectives that need to be minimized formula is defined as the summation of the Priority Percentages that need to be minimized in the model of aircraft concept.

How to Calculate Summation of Priorities of all Objectives that need to be Minimized?

Summation of Priorities of all Objectives that need to be Minimized calculator uses Priority Sum of Objectives to be Minimized(%) = Cost Priority (%)+Weight Priority (%)+Period Priority (%) to calculate the Priority Sum of Objectives to be Minimized(%), The Summation of Priorities of all Objectives that need to be Minimized formula used to calculate the overall priority of objectives that need to be minimized in military aircraft design, this approach helps prioritize design decisions and resource allocations to minimize vulnerabilities and enhance overall aircraft performance. Priority Sum of Objectives to be Minimized(%) is denoted by Pmin symbol.

How to calculate Summation of Priorities of all Objectives that need to be Minimized using this online calculator? To use this online calculator for Summation of Priorities of all Objectives that need to be Minimized, enter Cost Priority (%) (Pc), Weight Priority (%) (Pw) & Period Priority (%) (Pt) and hit the calculate button. Here is how the Summation of Priorities of all Objectives that need to be Minimized calculation can be explained with given input values -> 44.21 = 10.11+15.1+19.

FAQ

What is Summation of Priorities of all Objectives that need to be Minimized?
The Summation of Priorities of all Objectives that need to be Minimized formula used to calculate the overall priority of objectives that need to be minimized in military aircraft design, this approach helps prioritize design decisions and resource allocations to minimize vulnerabilities and enhance overall aircraft performance and is represented as Pmin = Pc+Pw+Pt or Priority Sum of Objectives to be Minimized(%) = Cost Priority (%)+Weight Priority (%)+Period Priority (%). Cost Priority (%) is a factor which shows the priority of cost objective on a percentage scale. It is oriented according to the user's definition of priorities, Weight Priority (%) is a factor which shows the priority of Weight factor on a percentage scale. It is oriented according to the user's definition of priorities & Period Priority (%) is a factor which shows the priority of time factor on a percentage scale. It is oriented according to the user's definition of priorities.
How to calculate Summation of Priorities of all Objectives that need to be Minimized?
The Summation of Priorities of all Objectives that need to be Minimized formula used to calculate the overall priority of objectives that need to be minimized in military aircraft design, this approach helps prioritize design decisions and resource allocations to minimize vulnerabilities and enhance overall aircraft performance is calculated using Priority Sum of Objectives to be Minimized(%) = Cost Priority (%)+Weight Priority (%)+Period Priority (%). To calculate Summation of Priorities of all Objectives that need to be Minimized, you need Cost Priority (%) (Pc), Weight Priority (%) (Pw) & Period Priority (%) (Pt). With our tool, you need to enter the respective value for Cost Priority (%), Weight Priority (%) & Period Priority (%) and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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