Solve ∞-MANY Algebra Problems AT ONCE with INVERSE FUNCTIONS!!! (COOL MATH!)
0:59
YouTubeBill Kinney
Solve ∞-MANY Algebra Problems AT ONCE with INVERSE FUNCTIONS!!! (COOL MATH!)
Why do we care about inverse functions? It’s not just a classroom exercise—it’s a way to solve infinite algebra problems at once! In this 59-second lesson, we find the inverse of y = f(x) = 3x - 1 by solving for the independent variable x in terms of the dependent variable y. Key Takeaways: The Core Concept: Instead of solving for x every ...
2.6K views4 months ago
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Understanding Inverse Functions: A Comprehensive Guide
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Q) If 𝑓(𝑥)=|𝑥−1|, then 𝑓^′ (1) (A) is -1(B) is +1(C) is 0(D) does not exist
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Q) If 𝑓(𝑥)=|𝑥−1|, then 𝑓^′ (1) (A) is -1(B) is +1(C) is 0(D) does not exist
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How to solve a basic trig equation using inverse trig function (and a calculator)
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EXPONENTIATION to Solve log₅(x) = -2 (Using INVERSE Functions! 🔄 which UNDO Each Other!)
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Understanding Inverse Functions: A Comprehensive Guide
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TikToklizalail
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Here is a simple way to check that a function is indeed the inverse function. If you take an output from the original function and plug it into the inverse function, it should give you back the original input that you entered into the original function. Mathematically, this means that if f(x)=y, where x is the input and y is the output, then g(y)=x when g is your inverse function. This means that f(g(x))=x and g(f(x))=x, showing that the a function and its inverse cancel eachother out. #InverseF
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