For your initial post {1), you must do the following: - Before posting in this discussion. first go to the 3-1 Module Three Discussion: Continuity and Differentiability activity in Mo bius. There you will be given a function andasked whether it is continuous and differentiable. - In the Brightspace discussion, explain your process for determining whether the function is continuous and differentiable at the identified point. Make sure that you specify your function because your classmates may have different ones to analyze. - Complete your initial post by Thursday at 11:59 pm. of your local time zone. For your response posts [2], you must do the following: - Reyiew the explanation giyen by your peers to describe their problem solying strategies. Your comments may focus on the following: a How did they describe steps to make their explanation clear? a What additional details could they haye included? a What details did they include that you may not haye? :- What changes would you make to your initial post to make it clearer? - Reply to at least two different classmates outside of your own initial post thread. - Complete the two response posts by Sunday at 11:59 pm. of your local time zone. - Demonstrate more depth and thought than simply stating that "I agree" or "You are wrong." Guidance is provided for you in each discussion prompt. Hello class. I'm gonna be honest. I'm struggling with the content and the way that Mobius is giving the information for this class specifically. And it seems like there are a lot of other people who have taken this class that find Mobius as confusing and poorly clone as I do online. But I'll clothe best I can with this and hopefully not completely be wrong. Here is my problem from Mobius. Analyze the function 1.1: + iii. :1: ii if no = 2 ' VIEFla J: 3'5 Your classmates may be analyzing different functions, so in your initial post in Brightspaoe be sure to specify the function Ihal you are analyzing. Part 1: Is f{:::] continuous at :i'.' : fi'? Explain why or why not in your Discussion post .5. Yes No Part 2: Is f-[as] differentiable at :I.' 5'? Explain why or why not in your Discussion post. I know that there is a chance of it being continuous because of the greater than or equal to sign. To be continuous, one of the x has to be equal to a number. If there wasn't an equal aspect, then there is no chance of the function being continuous. And for a function to be clifferentiable. the function has to be continuous. When you make both equations equal to each other and solve for a. you get 21 for both sicles. So that proyes that it's continuous through the point {6,21}