Editing UOF is fast and straightforward using DocHub. Skip downloading software to your computer and make alterations with our drag and drop document editor in a few easy steps. DocHub is more than just a PDF editor. Users praise it for its ease of use and robust features that you can use on desktop and mobile devices. You can annotate documents, generate fillable forms, use eSignatures, and send records for completion to other people. All of this, combined with a competitive price, makes DocHub the perfect decision to darken identification in UOF files with ease.
Make your next tasks even easier by turning your documents into reusable web templates. Don't worry about the safety of your data, as we securely keep them in the DocHub cloud.
hello and welcome back to complex analysis and in todayamp;#39;s part 31 we will continue our talk about the identity theorem more precisely I show you the applications of the theorem we have mentioned at the end of the last video however before we start with this I first want to thank all the nice people who support the channel study via PayPal or by other means moreover you also already know with the link in the description you find the pdf version and the quiz for this video now in the last video we have proven the identity theorem and in this video I want to show you how we can use it therefore first here letamp;#39;s quickly recall the identity theorem how we need it so what we always need is an open domain in C so a connected open set and on this domain we have to find two homomorphic functions f and g then we can look at the set of all points where both functions have the same value and if this set has an accumulation point in D we can conclude that both functions are actually