Greetings from the future, citizen!I've come to teach you the power of logarithms!
Slide: 2
Thanks to logarithms, we can use them to control data and information. Exponential growth is everywhere - from populations to technology!
So, what does that mean for us?
Slide: 3
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Woah, I see now! Well, wait. What does this button?
When things grow exponentially, they can get out of hand fast!
Press it and you'll see!
Slide: 4
'Logarithms: Taming the Growth'
OH! I think I get it! But how is this helpful in the real world?
f(x) = log2(x+1)
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We look at earthquakes, the Richter Scale uses logarithms to measure the energy released by the earthquake, providing a compact way to represent a range of earthquake intensities.
Slide: 5
1 = 2log4(x-3)
Why don't you try solving a logarithm to this equation. It's easier to understand when you use the right scale!
I'm not sure...logarithms sound tricky.
Slide: 6
Magnitude (kg)
1 = 2log4(x-3)1/2 = log4(x-3)1/2 = log 4(x-3)4^(1/2) = 4^log4(x-3)2 = x - 35 = x
Notice how the function changes! Exponential and logarithmic functions are inverses of each other!
Logarithms can be helpful even in the real world!
I get it! Since exponential and logarithmic functions are inverses of each other, I can exponentiate a logarithmic equation to then solve for x algebraically!
There sure is a lot of people in my class. Man, the population sure i.. Woah!
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