Please respond to each scenario using Table $10-2$ as a guide. YOU MUST use the language outlined in Table $10-2-$ Example $($you do not have this one$)$: $($use attached image$)$

The scenario described would be considered "conveying a reference document", so "hard copy" would be the best medium to use. Given the depth of the reference documents, and the need for many do highlights of the material, this is the reason for my recommendation.

Please attach your final document to this assignment.

Complete answer including the "why" for you choice $-7$ points each.

$1.$Many of the IT Staff arrive at work between $9$:$30$ to $10$:$00$ am$,$ while accounting always arrives before $9$am$.$ The accounting folks are making comments. The project manager wants the IT people to come in by $9$:$00,$ although many of them leave late.

$2.$Your team is bidding on a project to develop an app for the entertainment industry. You know that you need new ideas on how to develop the proposal and communicate your approach in a way that will impress the customer.

$3.$Your business has been growing successfully, but you are overwhelmed with phone calls and emails from other team members asking similar types of questions.

$4.$You need to make a general announcement to a large group of people working on your project team and you want to make sure they receive the information.

channels

Number of communication channels $=($n$($n$-1))/(2)$

$2$ people, $1$ communication channel

$3$ people, $3$ communication channels

Details

An illustration of the impact of the number of people on communication channels. The

text reads, Number of communication channels equals n times, n minus $1,$ over $2.$ There

are three diagrams. In the first, two people exchange ideas via one communication

channel. In the second, three people, a$,$b and c $,$ exchange ideas via three communication

channels: a and b ; a and c and b and c $.$ In the third, four people, a$,$b$,$c$,$ and d exchange

ideas via six communication channels: a and b; a and c; a and d; b and c; b and d ; c and d $.$