Provide details on what you need help with along with a budget and time limit. Questions are posted anonymously and can be made 100% private.
Match with a Tutor
Studypool matches you to the best tutor to help you with your question. Our tutors are highly qualified and vetted.
Get Quality Help
Your matched tutor provides personalized help according to your question details. Payment is made only after you have completed your 1-on-1 session and are satisfied with your session.
Delta College Wk 3 Multivariable Calculas Questions
User Generated
wbuaan1234
Mathematics
Delta College
Description
Unformatted Attachment Preview
Wk 03 Wednesday Breakout Session
Wednesday, June 23, 2021
Team Members with Roster #s ____________________________________________________
As with all Wednesday Breakout Session, only one person will submit the answers for the group. It is the time
to brainstorm, discuss, share potential answers, and come up with a consensus for submission. Be sure that
everyone has input because once it is submitted, there can be no modifications after the deadline.
Also, if you are not the “submitter” for the Breakout Session, what will appear on your gradebook page is a
comment that no submission was entered. A classmate, Krystal, submitted a place-holder. If you want to
submit some personal words of wisdom, a math cartoon, or Internet quote, I may select your words of
wisdom to share with the class with my solutions.
Math People (Think of it as you are learning a new language)
Computer People (Think Before You Code. The computer may calculate fast, but it just does
what you tell it to do.)
Physics (Projectile Motion. There is more to this class than projectile motion.)
Problem #1 for the early or veteran visualists on the team. (2 points, ½ point each)
The image below (in red) is the domain of a function z = f(x, y). Illustrate what the graph might look like.
(Note: The single dots and line segment (in white) are two points or a line in the xy-plane but are not in the
domain of z = f(x, y).) Illustrate both the domain and the points in the function, z = f(x, y).
Domain #1
Domain #2
Possible image of z = f(x, y)
Possible image of z = f(x, y)
Domain #3
Possible image of z = f(x, y)
Domain #4
Possible image of z = f(x, y)
Problem #2 (1 point)
The line AC and BC are tangent to the surface, z = f(x, y), at point C(1, 2, 4). What is the expression AND value of the
total differential, dz, at the point (1,2,4), if x = 0.03 and y = -0.01.
Problem #3:
(potential of 1 point with a possibility of a BONUS point)
A rectangular box 8’ by 4’ by 4’ is illustrated at the
right. If I give the box an orientation, a spider is
located at on the left wall 1 foot above the floor and
1 foot from the front wall, and a fly is caught in the
spider’s web that is one the right wall 1 foot from
the ceiling and 1 foot from the back wall.
It may be a 3D-world, but the spider is not Spiderman. Draw the shortest path from the spider to the fly.
(Bonus Point) A bonus point would be given if the group describes the method you have selected to
determine the solution AND the shortest distance (in feet) approximated to 2 decimal places. The group need
not show the work. The description and answer would be sufficient to get the bonus.
Explain and Deliver:
Describer your method:
What is the shortest path based on your calculations?
Bonus Point Answer: ________________
Purchase answer to see full
attachment
Would you like to help your fellow students? Are you in need of an additional source of income? Apply to become a tutor on Studypool! Our best tutors earn over $7,500 each month!