博文

目前显示的是 十月, 2021的博文

2652654_1_637441282708339663_media-3a2-3a20c5a0-9d46-4db4-a76d-95682678aa8e-phpxmljfk

图片
Answer (A) (B) (C) Below Attached: Answer (D):  the probability of error is Max in yes category. Which means, the individuals who were supposed to be in yes category are classified to be in no category. That means their probabilty scores were less than 0.5, so in order to take them into yes category, cut of score could be lowered to improve the percentage of error. Attachments: 谢谢亲的回惠顾,期待您的下次光临! 添加客服微信:bbwxnly,购买沟通交流so easy 欢迎咨询以下我们的一站式服务内容: 课后习题解答查题 | 文件文档解锁下载 | 会员帐号包月月卡 Bartleby | Bookrags | brainly.com | Coursehero | Chegg | eNotes | Ebook | gradebuddy | Grammerlly | Numerade   | QuillBot | Oneclass | Studypool | SaveMyEaxms | Studymode | ScholarOne | SlideShare | SkillShare | Scribd | SolutionInn | Study.com | Studyblue | Termpaperwarehouse | and more… 谢谢亲的支持,祝您学习愉快:)  

chegg

图片
Need to do in virtual box. need guidance Task 1: DNS configuration Create the DNS zone file for the new zone "myuni.edu.au' and its reverse zone file. The new domain will occupy the IP ranges 192.168.1.0/24. a. Setup the DNS on the host dns.myuni.edu.au. b. In their SOA records, serial numbers must be prefixed with the current date and have a two-digit update number suffix: yyyymmddss, e.g. 2018090901 c. Add a single MX record for each zone with priority 50 which will direct to smtp.myuni.edu.au. d. Add appropriate A records and PTR records for the following physical hosts: server1.myuni.edu.au 192.168.1.10 server2.myuni.edu.au 192.168.1.11 pc2.myuni.edu.au 192.168.1.22 pc3.myuni.edu.au 192.168.1.23 e. Add "www" CNAMEs to "server2"; "dns" to "server1"; and "smtp" to "server1"., View comments (1)   Expert Answer Anonymous   answered this Was this answer helpful? 2 0 7,351 answers /etc/namedb/master/myuni.edu.au $TTL 36...

2494810627@qq.com

图片
Step 1 A cidal agent means that it causes death of an organism. A static agent does not directly kill the organism but prevents its growth. They are reversible that if removed from the system microorganisms can start to grow again.         Step 2   An antimicrobial agent can be tested for its property by growing the microorganism in the presence of the agent. First it should be established that the antimicrobial agent is actually antimicrobial. Inoculating the microorganism on solid media plates, which contain the antimicrobial, could test this. Several different concentrations should be tested, as one concentration may not be enough to affect the organism. Step 3     To determine whether the agent is cidal or static, the agent could be added to bacteria growing in a liquid culture. The agent treated culture can be centrifuged down and washed several times with liquid media that does not contain the antimicrobial agent. This should remove the agent fro...

Expert Answer

图片
Expert Answer LoganRiddle   Chegg expert   answered this Was this answer helpful? 13 0 2,485 answers Comment  谢谢亲的回惠顾,期待您的下次光临! 添加客服微信:bbwxnly,购买沟通交流so easy 欢迎咨询以下我们的一站式服务内容: 课后习题解答查题 | 文件文档解锁下载 | 会员帐号包月月卡 Coursehero | Scribd | Studymode | Oneclass | Chegg | Studyblue | Termpaperwarehouse | SolutionInn | Bartleby | eNotes | Bookrags | SaveMyEaxms | Study.com | Studypool | Numerade   | QuillBot | brainly.com | and more… 谢谢亲的支持,祝您学习愉快:)  

5a3f7ee4d82d

图片
Question 0 f =0. We can generalize this concept to a new transform that introduces a phase shift of 0 in the frequency components of a signal, by introducing e-je f > 0 f = 0 eje Hạ(f) = {0 f fullscreen Expand Transcribed Image Text We have seen that the Hilbert transform introduces a 90° phase shift in the compo- nents of a signal and the transfer function of a quadrature filter can be written as e H(f) = {0 f >0 f =0. We can generalize this concept to a new transform that introduces a phase shift of 0 in the frequency components of a signal, by introducing e-je f > 0 f = 0 eje Hạ(f) = {0 f < 0 and denoting the result of this transform by xa(1), i.e., X4(f) = X(f)H9(f), where Xe(f) denotes the Fourier transform of xe (t). Throughout this problem, assume that the signal x (t) does not contain any DC components. 1. Find hø (1), the impulse response of the filter representing this transform. 2. Show that xe(t) is a linear combination of x(t) and its Hilbert transform. 3. Show...