Depicted below is a rod of length I lying on the x-axis and a point P lying on the y- axis. The rod is charged with a linear charge density X (which may or may not depend on x). y P a For each component, which of the following expressions can be used to calculated ET it? Choose a + or - sign and an expression from the list below for each component. = [Select] [Select] ← 1 XL (1) Απεο για If 1 (2) 21 4TEO (3) Saf (4) St (5) Saf (6) Sat (7) Sæf 1 Απερ 1 Απεο 22ta? 1 X dx 4περ (x2 +a?)3/2 1 Xx dx 4π€0 (x²+a²)³/² XL dx X da 1 Απερ [Select] x² X dx î (x²+a²)³/2 XLx dx (x²+a²)³/2 The limits of integration are given by x₁ = [Select] ◊ and f =

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
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For each component, which of the following expressions can be used to calculated it? Choose a + or - sign and an expression from the list below for each component.
Depicted below is a rod of length I lying on
the x-axis and a point P lying on the y-
axis. The rod is charged with a linear charge
density A (which may or may not depend on x).
9
P
a
Ex
For each component, which of the following
expressions can be used to calculated
6
it? Choose a + or - sign and an expression from
the list below for each component.
(1)
=
[Select]
[Select]
ACET
1 XL
Απεο 2
(2) Sat
(3) Saf
(4)
f
(5) Set
(6) Set
Απερ x²
X dx
1 X dx
4περ 22+a2
1
Απερ
1
(x²+a²)³/2
Xx dx
4πεο (x2+a?)3/2
XL dx
4π€0
(7) Saf 1
[Select]
Απερ
X dx
◆
(x²+a²)³/2
XLx dx
(x²+a²)³/2
The limits of integration are given by x₁ =
[Select]
◊
and f
=
Transcribed Image Text:Depicted below is a rod of length I lying on the x-axis and a point P lying on the y- axis. The rod is charged with a linear charge density A (which may or may not depend on x). 9 P a Ex For each component, which of the following expressions can be used to calculated 6 it? Choose a + or - sign and an expression from the list below for each component. (1) = [Select] [Select] ACET 1 XL Απεο 2 (2) Sat (3) Saf (4) f (5) Set (6) Set Απερ x² X dx 1 X dx 4περ 22+a2 1 Απερ 1 (x²+a²)³/2 Xx dx 4πεο (x2+a?)3/2 XL dx 4π€0 (7) Saf 1 [Select] Απερ X dx ◆ (x²+a²)³/2 XLx dx (x²+a²)³/2 The limits of integration are given by x₁ = [Select] ◊ and f =
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