Some nonverbal acts let the other know that you are listening and prepare the other party to receive your message. What is the term used to describe these actions?

Which statement concerning the characteristics of language in negotiation is not true?

Find the requested vector.v = 5i + 3j + k, u = 4i + 5j – 3kFind a vector orthogonal to both v and u. Type your answer in the given answer box.  You may need to use the equation editor found in the editing menu.  If the equation editor is not showing, click on the three vertical dots to expand the menu.  Be sure to use vector notation!  (Either use component form or i, j, k form.) 

What is our fundamental ethical duty according to Kant?How can this duty be understood in terms of treating people as ends and means?*** Remember that copying/pasting from any course materials (other than your own words in the Prep Guide), the internet, or using generative AI like ChatGPT to help “write” or “proofread” or “improve” your answer violates my Academic Integrity policy. Note that generative AI is now incorporated into many popular writing and translating platforms (e.g. Grammarly, Quillbot, Google Translate, DeepL, etc.), so if you’re using those platforms, you’re using generative AI in violation of my policy. USE YOUR OWN WORDS or, if you are unable to do that, properly quote/informally cite them as I discuss in the Academic Integrity section of the Syllabus ***  

Give a geometric description of the set of points whose coordinates satisfy the given conditions. x2 + y2 + z2 = 16

Find parametric equations for the line described below.The line through the point P(5, -5, 1) parallel to the vector  -3i + 4j – 6k. 

Find the corresponding position vector. Define the points P = (5, 7) and Q = (-1, 3). Find the position vector corresponding to .

Match the equation with the surface it defines.x2 + y2 = 81 ​  

Find the unit vector that has the same direction as the vector v.v = 4i – 3j

Give a geometric description of the set of points whose coordinates satisfy the given conditions. x2 + y2 + z2 ≤ 4