How do real men solve a linear equation like 8x=1 ? Obviously by treating 2 as a variable and using the quadratic formula on it! :DDD Enjoy :vvvvvvvvvvvvvvvvvvvvvv
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Today we be investigating the surprising analytic number theoretical behavior of Orthogonal linear functions. We explore a parametric equation that yields a circle as the geometric figure being traced out by the 2 intersecting linear bois. All of this seems liek a great way to prove Thale's Theorem, who knows...
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Today we take a look at a very interesting equation, namely ln(x)/ln(y)=ln(x/y). This episode of Mathematics done wrong gone right provides you with a really interesting set of solutions which we will visualize in Desmos at the end :9 Enjoy! =D
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Today we check out memes that are so deep and dank that they return to normal, my most favourite meme format of all time :v Enjoy! =)
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Want to know more about me? Watch my QnA! =D https://youtu.be/IjCWSDBI9Zc
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https://www.youtube.com/watch?v=Cn3jw6bG8KY
Faktorisierung des Nenners: https://youtu.be/jKxQ1JTbRNI und https://youtu.be/lo8wI3wyMnY
Quadratische Ergänzung: https://youtu.be/SrXN1xp3-BE
Integral 1/(x+1): https://youtu.be/yEDMe2P89M4
Arcus Tangens: https://youtu.be/QaxIB9bS1ec
Englische Version: https://youtu.be/uSIKsznD5mw
Heute werden wir ein weiteres Integral in der Serie 1/x^n+1) lösen, und zwar für den Fall n=3. Wir nutze einige Identitäten, also seid gespannt!
The integral 1/(x^3+1) - German version
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Today you can practice with me! Let us do a few exercises on fractions, negative times positive or negative, distributive laws, etc.! Enjoy :3
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Today we continue to solve a few exercises of the Hard Exam series! =D Highly requested and I will certainly not miss out on the fun! Today we do the third of 4 Algebra and arithmetic exercises from the university of Potsdam. It involves handling matrices, diagonalizability, eigenvalues, ranks, chracteristic polynomials, etc.! Enjoy! =D
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Today we are going to deal with 3 simple questions: What is a proof, why do we prove and how do we prove things? Starting off with some simple logic on negations, quantifiers, and implications/equivalences, we venture off to talking about direct proofs and in the end indirect proofs, like f.e. the Contrapositive and Proof by Contraposition. Enjoy the video and please share it everywhere you can!!! :)
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Today we will answer the age old question: When is the value of a trigonometric function in radians cos(x) equal to the value of a trigonometric function in degrees cos(x°)? =D Enjoy :3
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