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MAT2615 Assignment 2 solutions 2026

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MAT2615 Assignment 2 solutions 2026 0-7-9-3-2-2-6-4-2-7 UNISA ALL ANSWERS ARE VERIFIED AND ANSWERED BEST CLEARLY, STEP BY STEP ALL CALCULATIONS ARE SHOWN TOO Dear Student , type or hand write this is allowed and I’m your private tutor iQ Level CALCULUS IN HIGHER DIMENSIONS MAT2615 Year module Department of Mathematical Sciences IMPORTANT INFORMATION: Please activate your myUnisa and myLife e-mail account and make sure that you have regular access to the myUnisa module website MAT2615-26-Y, as well as your group website. Note: This is a fully online module. It is therefore, only available on myUnisa.

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MAT2615 Assignment 2 solutions 2026
UNISA
ALL ANSWERS ARE VERIFIED AND ANSWERED BEST CLEARLY, STEP BY
STEP ALL CALCULATIONS ARE SHOWN TOO
Dear Student , type or hand write this is allowed and
I’m your private tutor iQ Level
CALCULUS IN HIGHER DIMENSIONS
MAT2615
Year module
Department of Mathematical Sciences
IMPORTANT INFORMATION:
Please activate your myUnisa and myLife e-mail account and
make sure that you have regular access to the myUnisa module
website MAT2615-26-Y, as well as your group website.
Note: This is a fully online module. It is therefore, only available on
myUnisa.

, QUESTION 1

Given:
𝑓(𝑥, 𝑦) = 1 − 𝑥 2 − 𝑦 2



(a) Equation of contour curve 𝑪

A contour curve is defined by:

𝑓(𝑥, 𝑦) = constant


Level is:

𝑓(1,1) = 1 − 12 − 12 = 1 − 1 − 1 = −1


So:

1 − 𝑥 2 − 𝑦 2 = −1


Rearrange:

𝑥2 + 𝑦2 = 2
Answer:

𝐶: 𝑥 2 + 𝑦 2 = 2




(b) Vector perpendicular to 𝑪

Perpendicular vector = gradient:

∇𝑓 = (−2𝑥, −2𝑦)


At (1,1):

∇𝑓(1,1) = (−2, −2)


Answer:

(−2, −2)

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