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The Last Census Date refers to the date at which the population is noted. Check FAQs
TL=TE+(PL-PEKA)
TL - Last Census Date?TE - Earlier Census Date?PL - Population at Last Census?PE - Population at Earlier Census?KA - Constant Factor?

Last Census Date given Constant Factor Example

With values
With units
Only example

Here is how the Last Census Date given Constant Factor equation looks like with Values.

Here is how the Last Census Date given Constant Factor equation looks like with Units.

Here is how the Last Census Date given Constant Factor equation looks like.

19.005Edit=20Edit+(20.01Edit-22Edit2Edit)
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Last Census Date given Constant Factor Solution

Follow our step by step solution on how to calculate Last Census Date given Constant Factor?

FIRST Step Consider the formula
TL=TE+(PL-PEKA)
Next Step Substitute values of Variables
TL=20+(20.01-222)
Next Step Prepare to Evaluate
TL=20+(20.01-222)
LAST Step Evaluate
TL=19.005

Last Census Date given Constant Factor Formula Elements

Variables
Last Census Date
The Last Census Date refers to the date at which the population is noted.
Symbol: TL
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Earlier Census Date
The Earlier Census Date refers to the date at which the population is noted.
Symbol: TE
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Population at Last Census
The Population at Last Census refers to the population at the date of last census.
Symbol: PL
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Population at Earlier Census
The Population at Earlier Census refers to the population at the earlier census date.
Symbol: PE
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Constant Factor
The Constant Factor refers to the rate of change of population.
Symbol: KA
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.

Other Formulas to find Last Census Date

​Go Last Census Date given Proportionality Factor
TL=TE+(log(PL,e)-log(PE,e)KG)

Other formulas in Determination of Population For Inter Censal and Post Censal Years category

​Go Constant Factor given Population at Last Census
KA=PL-PETL-TE
​Go Population at Last Census
PL=PE+KA(TL-TE)
​Go Proportionality Factor given Population at Last Census
KG=log10(PL)-log10(PE)TL-TE
​Go Earlier Census Date given Proportionality Factor
TE=TL-(log(PL,e)-log(PE,e)KG)

How to Evaluate Last Census Date given Constant Factor?

Last Census Date given Constant Factor evaluator uses Last Census Date = Earlier Census Date+((Population at Last Census-Population at Earlier Census)/Constant Factor) to evaluate the Last Census Date, The Last Census Date given Constant Factor formula is defined as the value of last census when we have prior information of other parameters used. Last Census Date is denoted by TL symbol.

How to evaluate Last Census Date given Constant Factor using this online evaluator? To use this online evaluator for Last Census Date given Constant Factor, enter Earlier Census Date (TE), Population at Last Census (PL), Population at Earlier Census (PE) & Constant Factor (KA) and hit the calculate button.

FAQs on Last Census Date given Constant Factor

What is the formula to find Last Census Date given Constant Factor?
The formula of Last Census Date given Constant Factor is expressed as Last Census Date = Earlier Census Date+((Population at Last Census-Population at Earlier Census)/Constant Factor). Here is an example- 19 = 20+((20.01-22)/2).
How to calculate Last Census Date given Constant Factor?
With Earlier Census Date (TE), Population at Last Census (PL), Population at Earlier Census (PE) & Constant Factor (KA) we can find Last Census Date given Constant Factor using the formula - Last Census Date = Earlier Census Date+((Population at Last Census-Population at Earlier Census)/Constant Factor).
What are the other ways to Calculate Last Census Date?
Here are the different ways to Calculate Last Census Date-
  • Last Census Date=Earlier Census Date+((log(Population at Last Census,e)-log(Population at Earlier Census,e))/Proportionality Factor)OpenImg
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