Deck 1: Introduction

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sum of orthogonal vectors sum of orthogonal vectors   . A unit vector along   is   Vector   is:  <div style=padding-top: 35px> . A unit vector along sum of orthogonal vectors   . A unit vector along   is   Vector   is:  <div style=padding-top: 35px> is sum of orthogonal vectors   . A unit vector along   is   Vector   is:  <div style=padding-top: 35px> Vector sum of orthogonal vectors   . A unit vector along   is   Vector   is:  <div style=padding-top: 35px> is: sum of orthogonal vectors   . A unit vector along   is   Vector   is:  <div style=padding-top: 35px>
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Vector Vector   ). The scalar product of these two vectors is: (A) 7.0 (B) 25.8 (C) 2.5 (D) 3.4<div style=padding-top: 35px> ). The scalar product of these two vectors is:
(A) 7.0
(B) 25.8
(C) 2.5
(D) 3.4
Question
  product   (A) 291 (B) 82 (C) 56 (D) 91<div style=padding-top: 35px> product   product   (A) 291 (B) 82 (C) 56 (D) 91<div style=padding-top: 35px>
(A) 291
(B) 82
(C) 56
(D) 91
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Vectors Vectors   are orthogonal. If   ), then component   in vector   is:  <div style=padding-top: 35px> are orthogonal. If Vectors   are orthogonal. If   ), then component   in vector   is:  <div style=padding-top: 35px> ), then component Vectors   are orthogonal. If   ), then component   in vector   is:  <div style=padding-top: 35px> in vector Vectors   are orthogonal. If   ), then component   in vector   is:  <div style=padding-top: 35px> is: Vectors   are orthogonal. If   ), then component   in vector   is:  <div style=padding-top: 35px>
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Vector Vector   ). The component of   perpendicular to the line of action of vector   is:   Resultants of force systems; equivalent force systems<div style=padding-top: 35px> ). The component of Vector   ). The component of   perpendicular to the line of action of vector   is:   Resultants of force systems; equivalent force systems<div style=padding-top: 35px> perpendicular to the line of action of vector Vector   ). The component of   perpendicular to the line of action of vector   is:   Resultants of force systems; equivalent force systems<div style=padding-top: 35px> is: Vector   ). The component of   perpendicular to the line of action of vector   is:   Resultants of force systems; equivalent force systems<div style=padding-top: 35px> Resultants of force systems; equivalent force systems
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   <div style=padding-top: 35px>    <div style=padding-top: 35px>
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Force Force   (see figure) is applied at C and is directed toward A. Its magnitude is   unit vector along line CA is:    <div style=padding-top: 35px> (see figure) is applied at C and is directed toward A. Its magnitude is Force   (see figure) is applied at C and is directed toward A. Its magnitude is   unit vector along line CA is:    <div style=padding-top: 35px> unit vector along line CA is: Force   (see figure) is applied at C and is directed toward A. Its magnitude is   unit vector along line CA is:    <div style=padding-top: 35px> Force   (see figure) is applied at C and is directed toward A. Its magnitude is   unit vector along line CA is:    <div style=padding-top: 35px>
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magnitudes of two vectors magnitudes of two vectors        <div style=padding-top: 35px> magnitudes of two vectors        <div style=padding-top: 35px> magnitudes of two vectors        <div style=padding-top: 35px> magnitudes of two vectors        <div style=padding-top: 35px>
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Vector Vector   ). The vector product of these two vectors is:  <div style=padding-top: 35px> ). The vector product of these two vectors is: Vector   ). The vector product of these two vectors is:  <div style=padding-top: 35px>
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  action of vector   is:  <div style=padding-top: 35px> action of vector   action of vector   is:  <div style=padding-top: 35px> is:   action of vector   is:  <div style=padding-top: 35px>
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Deck 1: Introduction
1
sum of orthogonal vectors sum of orthogonal vectors   . A unit vector along   is   Vector   is:  . A unit vector along sum of orthogonal vectors   . A unit vector along   is   Vector   is:  is sum of orthogonal vectors   . A unit vector along   is   Vector   is:  Vector sum of orthogonal vectors   . A unit vector along   is   Vector   is:  is: sum of orthogonal vectors   . A unit vector along   is   Vector   is:
C
2
Vector Vector   ). The scalar product of these two vectors is: (A) 7.0 (B) 25.8 (C) 2.5 (D) 3.4 ). The scalar product of these two vectors is:
(A) 7.0
(B) 25.8
(C) 2.5
(D) 3.4
A
3
  product   (A) 291 (B) 82 (C) 56 (D) 91 product   product   (A) 291 (B) 82 (C) 56 (D) 91
(A) 291
(B) 82
(C) 56
(D) 91
D
4
Vectors Vectors   are orthogonal. If   ), then component   in vector   is:  are orthogonal. If Vectors   are orthogonal. If   ), then component   in vector   is:  ), then component Vectors   are orthogonal. If   ), then component   in vector   is:  in vector Vectors   are orthogonal. If   ), then component   in vector   is:  is: Vectors   are orthogonal. If   ), then component   in vector   is:
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5
Vector Vector   ). The component of   perpendicular to the line of action of vector   is:   Resultants of force systems; equivalent force systems ). The component of Vector   ). The component of   perpendicular to the line of action of vector   is:   Resultants of force systems; equivalent force systems perpendicular to the line of action of vector Vector   ). The component of   perpendicular to the line of action of vector   is:   Resultants of force systems; equivalent force systems is: Vector   ). The component of   perpendicular to the line of action of vector   is:   Resultants of force systems; equivalent force systems Resultants of force systems; equivalent force systems
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7
Force Force   (see figure) is applied at C and is directed toward A. Its magnitude is   unit vector along line CA is:    (see figure) is applied at C and is directed toward A. Its magnitude is Force   (see figure) is applied at C and is directed toward A. Its magnitude is   unit vector along line CA is:    unit vector along line CA is: Force   (see figure) is applied at C and is directed toward A. Its magnitude is   unit vector along line CA is:    Force   (see figure) is applied at C and is directed toward A. Its magnitude is   unit vector along line CA is:
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8
magnitudes of two vectors magnitudes of two vectors        magnitudes of two vectors        magnitudes of two vectors        magnitudes of two vectors
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9
Vector Vector   ). The vector product of these two vectors is:  ). The vector product of these two vectors is: Vector   ). The vector product of these two vectors is:
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10
  action of vector   is:  action of vector   action of vector   is:  is:   action of vector   is:
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