1: 1st Order Homogeneous | Inquiry-Oriented Difference Equations (LC Applied Maths)
This series aims to teach difference equations in such a way that the viewer feels as though as they could discover these ideas for themselves. This topic is usually presented as a list of theorems and facts, so hopefully this motivates why it all works. This series leads to 1 method that you can use for ALL LC Applied Maths questions consistently, which is more efficient than the way covered by most teachers and the AM book. OL LC Questions Sample Paper Q5(b) 2023 Q1(b) 2024 Q3(a) 2025 Q2(b)
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2: 2nd Order Homogeneous | Inquiry-Oriented Difference Equations (LC Applied Maths)
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3: Repeated Roots | Inquiry-Oriented Difference Equations (LC Applied Maths)
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When CAN'T Math Be Generalized? | The Limits of Analytic Continuation
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But where does the other Dot Product formula come from?
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4: Inhomogeneous Difference Equations | Inquiry-Oriented Difference Equations
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We're 99.9% sure this pattern is true, but no one can prove it
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Repeated Roots in a Difference Equation: Why multiply by 'n'?
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The Greatest Mathematician of Our Time
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2.1: How can we be sure that our guessed solution is the only solution?
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But what is the Riemann zeta function? Visualizing analytic continuation
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