Good morning, Can someone please tell me how to find this q and m0? The first step is, of course, to divide a by n+1/an, and then you get the result. But then you also have to find this n and the q for which the series converges. Can someone please explain the process to…
Is the amount Is A = {(x,y,z, f(u)) in R^4 : u in Y and ||(x,y,z)|| = g(u)} a three-dimensional submanifold if z is a curve with z(u) = (f(u), g(u)) defined on an interval Y such that z(Y) is a one-dimensional submanifold? I'd say you can define a function h(x,y,z,t) = ||(x,y,z)|| – g(u)…
Good evening, while solving the problem "Is (1,3] a closed set?" I don't understand the step with r in the solution (see appendix) and what exactly is being shown here. I would be very grateful for any clarification on this. Best regards
unless you use 0, if it is not so why is it not so
Or only if it is a stochastic matrix
Addition: 3 + 4 + 5 Multiplication: 3 x 4 x 5 Summary: In addition there are 6 permutations, but the result always remains the same because addition is commutative. In multiplication there are also 6 permutations, and the result remains the same because multiplication is commutative. In both cases there are 6 permutations ,…
What is the guideline? For example, with pi, billions of decimal places are known, but nothing repeats itself. Therefore, it is assumed that it will continue like this forever, and so the number is irrational. From how many decimal places were determined did they first say that the number is irrational because nothing repeats itself.
Do statements b and c agree
What are the prerequisites for being able to expand it like that? I didn't even know that was possible. Does it just have to be a + b or a – b as an integral for it to work, or when is it only possible to do it like that? 🙂
I want to prove this here, but it's obvious that it's true. Now I'm having a hard time proving it. Of course, addition and scalar multiplication hold, and from these follow linear combination and the so-called linear span, but how can I work with it now?