5) Find lim (₁x) (0,0) (x²-16) (o) [(x-4)² +y ²] if it exists. 2]

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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5 please 

YO
2
Activity #3
1) A moving particle starts
✓ (0) = (0,0,07 with
is
Find
리
2) Given
Given f(x,y)
1
D
3) Find lim
and
W
A
D
acceleration
its
4 Find lim
D
5 Find lim
D
Some
دیا
(x,y) → (0,0)
1) act) = < 4+₁ 6+, 17
3
(x,y) → (0,0)
E
velocity
(1₁x) (0,0)
27 275 272 >=(721
+1272
1
4
7
1 + x ² + y ²
horizontal traces then gruph the surface.
R
at an
initial
2 (t) = 4 + ₁ + 6 tg + k
and
7
₂h+=
X
12 ну
5
7+1 7+ £₂75
2
2t² p² + 3 t²g + tk = n(t).
T
+²
2
x² + y²
2]
(x²-16) (o) [(x-4)² ty ²] if it exists.
2
2 r(t) = √(26²3) + + (3+²) g + (t) I
O
Position at time t.
Find
if it exists
3
r(t) = ²₂ +²³ ↑ + t² Ĵ + t² k + D
3
initial
Position
velocity 7(0) = T-J+h.
Y
domain, vertical traces,
if it exists
O
V(0) = 0,0,0
2+ f - I = (0) 1
J
✓ (t) = (1/² + ² + 1 ) ^₁ + ( +² -1 ) Ĵ + CE ² H) T
2
0 = V(o)= ( > (=0
U
1
O
LU
1²-√²+1 = V/D² D²
d
[
Transcribed Image Text:YO 2 Activity #3 1) A moving particle starts ✓ (0) = (0,0,07 with is Find 리 2) Given Given f(x,y) 1 D 3) Find lim and W A D acceleration its 4 Find lim D 5 Find lim D Some دیا (x,y) → (0,0) 1) act) = < 4+₁ 6+, 17 3 (x,y) → (0,0) E velocity (1₁x) (0,0) 27 275 272 >=(721 +1272 1 4 7 1 + x ² + y ² horizontal traces then gruph the surface. R at an initial 2 (t) = 4 + ₁ + 6 tg + k and 7 ₂h+= X 12 ну 5 7+1 7+ £₂75 2 2t² p² + 3 t²g + tk = n(t). T +² 2 x² + y² 2] (x²-16) (o) [(x-4)² ty ²] if it exists. 2 2 r(t) = √(26²3) + + (3+²) g + (t) I O Position at time t. Find if it exists 3 r(t) = ²₂ +²³ ↑ + t² Ĵ + t² k + D 3 initial Position velocity 7(0) = T-J+h. Y domain, vertical traces, if it exists O V(0) = 0,0,0 2+ f - I = (0) 1 J ✓ (t) = (1/² + ² + 1 ) ^₁ + ( +² -1 ) Ĵ + CE ² H) T 2 0 = V(o)= ( > (=0 U 1 O LU 1²-√²+1 = V/D² D² d [
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