To determine whether to use the exponential or geometric growth equations, I would need to know if the growth occurs continuously or in discrete intervals. Exponential growth is suitable for continuous growth processes, while geometric growth applies to situations with distinct time intervals. Additionally, understanding the nature of the population or quantity being measured—such as whether it involves reproduction or accumulation—would also be important. Lastly, knowing the growth rate and initial conditions would help in selecting the appropriate model.
chicken
Why belong exponential family for poisson distribution
Yes, all geometric sequences are a specific type of exponential sequence. In a geometric sequence, each term is obtained by multiplying the previous term by a constant ratio, which can be expressed in the form ( a_n = a_1 \cdot r^{(n-1)} ), where ( a_1 ) is the first term and ( r ) is the common ratio. This structure aligns with the definition of exponential functions, where the variable is in the exponent. However, not all exponential sequences are geometric, as they can have varying bases or growth rates.
Yes. Anything that multiplies repeatedly like that is exponential, also sometimes referred to as geometric.
Geometric lines have length and depth that can be endless. A line is typically used when computing linear geometry equations.
chicken
Why belong exponential family for poisson distribution
i want an example of geometric linear equations
Yes, all geometric sequences are a specific type of exponential sequence. In a geometric sequence, each term is obtained by multiplying the previous term by a constant ratio, which can be expressed in the form ( a_n = a_1 \cdot r^{(n-1)} ), where ( a_1 ) is the first term and ( r ) is the common ratio. This structure aligns with the definition of exponential functions, where the variable is in the exponent. However, not all exponential sequences are geometric, as they can have varying bases or growth rates.
Algebraic equations, trigenometric equations, linear equations, geometric equations, partial differential equations, differential equations, integrals to name a few.
Poisson distribution or geometric distribution
Yes. Anything that multiplies repeatedly like that is exponential, also sometimes referred to as geometric.
Mean of the growth of a population, investments, etc. Rule of thumb for geometric mean: THE FORMULA INVOLVES GROWTH, i.e. is exponential in nature.
Geometric lines have length and depth that can be endless. A line is typically used when computing linear geometry equations.
Exponential distribution is a function of probability theory and statistics. This kind of distribution deals with continuous probability distributions and is part of the continuous analogue of the geometric distribution in math.
Witold Hurewicz has written: 'Lectures on Ordinary Differential Equations' 'Ordinary differential equations in the real domain with emphasis on geometric methods' -- subject(s): Differential equations
Solomon Lefschetzah has written: 'Differential equations: Geometric theory'