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Instantaneous Growth Rates of Predator using Lotka Volterra Equation Formula

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Instantaneous Growth rates of Predator is the rate at which the predators grow with time. Check FAQs

dPdt = (c \cdot a' \cdot N P/C \cdot N) - (q \cdot N P/C)

dPdt - Instantaneous Growth Rates of Predator?c - Conversion Efficiency into Offspring?a^' - Attack Rate of Predator?N_P/C - Number of Predators or Consumers?N - Number of Prey?q - Predator or Consumer Mortality Rate?

Instantaneous Growth Rates of Predator using Lotka Volterra Equation Example

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Here is how the Instantaneous Growth Rates of Predator using Lotka Volterra Equation equation looks like with Values.

Here is how the Instantaneous Growth Rates of Predator using Lotka Volterra Equation equation looks like with Units.

Here is how the Instantaneous Growth Rates of Predator using Lotka Volterra Equation equation looks like.

2081.7 = (4 \cdot 22 \cdot 3 \cdot 8) - (10.1 \cdot 3)

2081.7 = (4 \cdot 22 \cdot 3 \cdot 8) - (10.1 \cdot 3)

2081.7 = (4 \cdot 22 \cdot 3 \cdot 8) - (10.1 \cdot 3)

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Instantaneous Growth Rates of Predator using Lotka Volterra Equation Solution

Follow our step by step solution on how to calculate Instantaneous Growth Rates of Predator using Lotka Volterra Equation?

FIRST Step Consider the formula

dPdt = (c \cdot a' \cdot N P/C \cdot N) - (q \cdot N P/C)

Next Step Substitute values of Variables

∴

dPdt = (4 \cdot 22 \cdot 3 \cdot 8) - (10.1 \cdot 3)

Next Step Prepare to Evaluate

∴

dPdt = (4 \cdot 22 \cdot 3 \cdot 8) - (10.1 \cdot 3)

LAST Step Evaluate

∴

dPdt = 2081.7

Instantaneous Growth Rates of Predator using Lotka Volterra Equation Formula Elements

Variables

Instantaneous Growth Rates of Predator

Instantaneous Growth rates of Predator is the rate at which the predators grow with time.

Symbol: dPdt

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Instantaneous Growth Rates of Predator

Conversion Efficiency into Offspring

Conversion Efficiency into Offspring is the predatorís or consumerís efficiency at turning food into offspring.

Symbol: c

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Conversion Efficiency into Offspring

Attack Rate of Predator

Attack Rate of Predator is the rate at which predator's search and attack their prey.

Symbol: a^'

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Attack Rate of Predator

Number of Predators or Consumers

Number of Predators or Consumers is the count of population that is present in the consumer level.

Symbol: N_P/C

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Number of Predators or Consumers

Number of Prey

Number of Prey is the count of population which are prey for the predator level.

Symbol: N

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Number of Prey

Predator or Consumer Mortality Rate

Predator or Consumer Mortality Rate is a measure of the number of deaths in the predator level.

Symbol: q

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Predator or Consumer Mortality Rate

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How to Evaluate Instantaneous Growth Rates of Predator using Lotka Volterra Equation?

Instantaneous Growth Rates of Predator using Lotka Volterra Equation evaluator uses Instantaneous Growth Rates of Predator = (Conversion Efficiency into Offspring*Attack Rate of Predator*Number of Predators or Consumers*Number of Prey)-(Predator or Consumer Mortality Rate*Number of Predators or Consumers) to evaluate the Instantaneous Growth Rates of Predator, The Instantaneous Growth Rates of Predator using Lotka Volterra Equation formula is defined as a pair of first-order nonlinear differential equations, frequently used to describe the dynamics of biological systems in which two species interact, one as a predator and the other as prey. The populations change through time. Instantaneous Growth Rates of Predator is denoted by dPdt symbol.

How to evaluate Instantaneous Growth Rates of Predator using Lotka Volterra Equation using this online evaluator? To use this online evaluator for Instantaneous Growth Rates of Predator using Lotka Volterra Equation, enter Conversion Efficiency into Offspring (c), Attack Rate of Predator (a^'), Number of Predators or Consumers (N_P/C), Number of Prey (N) & Predator or Consumer Mortality Rate (q) and hit the calculate button.

FAQs on Instantaneous Growth Rates of Predator using Lotka Volterra Equation

What is the formula to find Instantaneous Growth Rates of Predator using Lotka Volterra Equation?

The formula of Instantaneous Growth Rates of Predator using Lotka Volterra Equation is expressed as Instantaneous Growth Rates of Predator = (Conversion Efficiency into Offspring*Attack Rate of Predator*Number of Predators or Consumers*Number of Prey)-(Predator or Consumer Mortality Rate*Number of Predators or Consumers). Here is an example- 2081.7 = (4*22*3*8)-(10.1*3).

How to calculate Instantaneous Growth Rates of Predator using Lotka Volterra Equation?

With Conversion Efficiency into Offspring (c), Attack Rate of Predator (a^'), Number of Predators or Consumers (N_P/C), Number of Prey (N) & Predator or Consumer Mortality Rate (q) we can find Instantaneous Growth Rates of Predator using Lotka Volterra Equation using the formula - Instantaneous Growth Rates of Predator = (Conversion Efficiency into Offspring*Attack Rate of Predator*Number of Predators or Consumers*Number of Prey)-(Predator or Consumer Mortality Rate*Number of Predators or Consumers).

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Instantaneous Growth Rates of Predator using Lotka Volterra Equation Formula

Instantaneous Growth Rates of Predator using Lotka Volterra Equation Example

Instantaneous Growth Rates of Predator using Lotka Volterra Equation Solution

Instantaneous Growth Rates of Predator using Lotka Volterra Equation Formula Elements

Other formulas in Atmospheric Chemistry category

How to Evaluate Instantaneous Growth Rates of Predator using Lotka Volterra Equation?

FAQs on Instantaneous Growth Rates of Predator using Lotka Volterra Equation

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