where the following conditions hold: a and b are either 1 or 2, • p and r are non-zero real numbers and E is an integer. . Harley suggests looking at some cross sections of S and makes the plots shown below. N -6 -4 2 a = 1 a=2 b=1 U b=2 PYO P<0 n r>0 00 20 parallel to y-z plane x=-1 pxª +y+rz¹ = E 2 4 parallel to y-z plane 6 -6 Z 41 -20 X parallel to z-z plane parallel to x-z plane y=-1 6 -6 -4 -2 0 2 arley looks first at the cross section of S on the x-y plane (z 0) to find the value of E and concludes that: • E= Number parallel to z-y plane Ashwin likes Harley's method and realises that they can deduce lots of useful things from these plots. Select all of the true statements below. parallel to z-y plane z=0

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Ashwin and Harley are investigating the surface, S, defined by
prª +y+r₂b E
=
where the following conditions hold:
. a and b are either 1 or 2,
p and r are non-zero real numbers and
. E is an integer.
Harley suggests looking at some cross sections of S and makes the plots shown below.
ENT
0
U
0
O
200
n
-6
-4
0
z
a = 1
a=2
b=1
b=2
4
P>0
P<0
r> 0
2
parallel to y-z plane
x = -1
0
-2
T<0
O p> 1
p < 1
2
parallel to y-z plane
Harley looks first at the cross section of S on the x-y plane (z
• E= Number
4
6 -6
-4
Z
2
-20
-2
-4
X
parallel to z-z plane.
Ashwin likes Harley's method and realises that they can deduce lots of useful things from these plots.
Select all of the true statements below.
parallel to z-z plane
y = -1
6
-6
-4
4
-2 0
parallel to z-y plane
parallel to z-y plane
z=0
0) to find the value of E and concludes that:
Transcribed Image Text:Ashwin and Harley are investigating the surface, S, defined by prª +y+r₂b E = where the following conditions hold: . a and b are either 1 or 2, p and r are non-zero real numbers and . E is an integer. Harley suggests looking at some cross sections of S and makes the plots shown below. ENT 0 U 0 O 200 n -6 -4 0 z a = 1 a=2 b=1 b=2 4 P>0 P<0 r> 0 2 parallel to y-z plane x = -1 0 -2 T<0 O p> 1 p < 1 2 parallel to y-z plane Harley looks first at the cross section of S on the x-y plane (z • E= Number 4 6 -6 -4 Z 2 -20 -2 -4 X parallel to z-z plane. Ashwin likes Harley's method and realises that they can deduce lots of useful things from these plots. Select all of the true statements below. parallel to z-z plane y = -1 6 -6 -4 4 -2 0 parallel to z-y plane parallel to z-y plane z=0 0) to find the value of E and concludes that:
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