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Math, Precalculus, Exponential Functions
Do Now:
The following math problem comes from a manga called Animal Signal. It's stupid and dumb but it has a lot of fun animal facts, thanks to the expert consultant Shinohara Kaori. However, Shinohara-sensei must not be very good at math, because we never see a solution to the problem.
Explain how to solve this problem.
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allow me to put this mathematically and graphically
find out (y) is a function of fuck around (x). this function is exponential, meaning the rate of increase also increases. the more you fuck around, the more you will find out. notice how the function is infinite? well our greatest scientists are working tirelessly to figure out if you can, in fact, find out forever. is the range of the function restricted? is the domain? i definitely feel i can fuck around forever… but will there be a limit to how much i can find out… before it’s impossible for me to continue fucking around. we shall never know. until then, continue to fuck around… what occurs after should come as no surprise.
i do not like math
i especially do not like t h i s math
i died when we did slope and woke up in hell (exponential functions)
Call me an exponential function the way I’m decaying
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it's kinda fucked up how omnipresent e is in discussions of exponential functions. today, i feel weird about the fact that f(e) is the absolute maximum of the function
$$f: \mathbb{R}^{+} \rightarrow \mathbb{R}^{+} | f(x) = x^{\frac{1}{x}}$$
i can't and won't explain further what seems so profound about this.
<— Unit 24: Part 3 —>
Graph —> Equation
. . . .
2 points —> Equation
Find the exponential function that runs through (-2,6) and (2,1).
. . .
. . .
Application Problem
#1 - population
#2 - discrete compound interest
#3 - discrete compound interest
#4 - Logistic Growth
Page 65
<— Unit 24: Part 2 —>
Exponential Function
Shifts
Reflection
Page 64
