AP Notes, Outlines, Study Guides, Vocabulary, Practice Exams and more!

Special functions

Human Population Outline

Subject: 
Environmental Science
Rating: 
0
No votes yet
SocialTags: 
Special functions
Demography
Mathematical analysis
Mathematics
Population ecology
Exponentials
Population
Curves
Population growth
Logistic function
Exponential growth
Exponential function
Social Issues
Tags: 
human

Human population Out line .4.1 How population change over time A. B. C. D. II. Age structure A. B. C. D. E. F. G. H. I. J. K. 4.2 Kinds of population Growth III Exponential growth A B C IV A brief history of human population Growth 1. 2. 3. 4. 4.3 Present Human Population Rates of Growth A. B. C. D. E. F. 4.4 Project Future Population Growth A. V. Exponential Growth and daubing Time A. B. C. D. E. The logistic Growth Curve A. B C D E. F. G. VII. Forecasting Human Population Growth Using the logistic Curve A. B. C. D. E.

solving exponential equations

Subject: 
Algebra
Rating: 
0
No votes yet
SocialTags: 
Special functions
Mathematics
Exponentials
Mathematical analysis
Logarithm
Exponentiation
Exponential function
Equitable Tourism Options
to solve exponential equations without logarithms, you need to have equations with comparable exponential expressions on either side of the "equals" sign, so you can compare the powers and solve. In other words, you have to have "(some base) to (some power) equals (the same base) to (some other power)", where you set the two powers equal to each other, and solve the resulting equation. For example: Solve 5x = 53. Since the bases ("5" in each case) are the same, then the only way the two expressions could be equal is for the powers also to be the same. That is: x = 3

Inverse Hyperbolic Functions

Subject: 
Trigonometry
Rating: 
0
No votes yet
SocialTags: 
Mathematics
Special functions
Mathematical analysis
Exponentials
Analytic functions
Abstract algebra
Inverse function
Hyperbolic function
Inverse element
Logarithm
Exponential function
Exponentiation

Since hyperbolic functions are defined in terms of exponential functions, it is expected that their inverses can be expressed in the inverse of their exponential functions: Inverse Hyperbolic Functions in terms of logarithms 

7inver1,7inver2,7inver3,7inver4,7inver5,7inver6,7inver7,7inver8,7inver9,7inver10,7inver11,7inver12



Text automatically extracted from attachment below. Please download attachment to view properly formatted document.

---Extracted text from ---

Subscribe to RSS - Special functions

Need Help?

We hope your visit has been a productive one. If you're having any problems, or would like to give some feedback, we'd love to hear from you.

For general help, questions, and suggestions, try our dedicated support forums.

If you need to contact the Course-Notes.Org web experience team, please use our contact form.

Need Notes?

While we strive to provide the most comprehensive notes for as many high school textbooks as possible, there are certainly going to be some that we miss. Drop us a note and let us know which textbooks you need. Be sure to include which edition of the textbook you are using! If we see enough demand, we'll do whatever we can to get those notes up on the site for you!