pancha3
2021-02-21
Answered

Explain the Logistic Modeling of Population Data?

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sovienesY

Answered 2021-02-22
Author has **89** answers

Used concept:

Trigonometry is used in finding distance and angles, there are six trigonometric ratios sine, cosine, tangent, cosecant, secant, cotangent and all these trigonometric ratios are abbreviated as

A graph is a picture which is designed to express words.

We given:

To explain the logistic modeling of population data

A graph of this equation yields an S-shaped curve, it is more-realistic model of population growth than exponential growth. The courses become scarce as the population expansion decreases and leveling off when the carrying capacity is reached and resulting in an S-shaped curve in the logistic growth.

asked 2021-09-17

The function $y=3.5x+2.8$ represents the cost y (in dollars) of a taxi ride of x miles.

a. Identify the independent and dependent variables.

b. You have enough money to travel at most 20 miles in the taxi. Find the domain and range of the function.

a. Identify the independent and dependent variables.

b. You have enough money to travel at most 20 miles in the taxi. Find the domain and range of the function.

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A city water department is proposing the construction of a new water pipe, as shown. The new pipe will be perpendicular to the old pipe. Write an equation that represents the new pipe.

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Write and solve an equation to determine the width w of the flag
[9.5ft]

The length of an American flat is 1.9 times its width Equation =9.5

The width of the flag is feet.

The length of an American flat is 1.9 times its width Equation =9.5

The width of the flag is feet.

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$\underset{x\to \mathrm{\infty}}{lim}\frac{{x}^{3}+3{x}^{2}+2x}{{x}^{2}-x-6}$

What should I do?

What should I do?

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What is the standard form of $y={(3x+2)}^{2}-4x$ ?

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Solve the following equations:

$2{\mathrm{log}}_{4}x-{\mathrm{log}}_{4}(3{x}^{3})=4$

$2{\mathrm{log}}_{4}x-{\mathrm{log}}_{4}(3{x}^{3})=4$

asked 2022-03-23

Solve the equation

$22\mathrm{log}(92x+40.66)=38.9$

The equation

$22\mathrm{log}(92x+40.66)=38.9$

steps so far

$\mathrm{log}(92x+40.66)=\frac{38.9}{22}$

to eliminate log, do I have to apply the opposite of log? Not sure what that is.

The equation

steps so far

to eliminate log, do I have to apply the opposite of log? Not sure what that is.