Two forces of F₁ = 112√2N and F₂ = 388√2What is the resultant force in terms of the force vectors F₁ and F2?What is the magnitude of an equal and opposite force, F3, which balances the first two forces?sin()cos()tan()THOMEcotan()acosEM4asin()atan() acotan() sinh()7 8 95 61 2 3*0ENDcosh() tanh() cotanh()ⒸDegrees O RadiansVO BACKSPACE DEL CLEARSubmitHintFeedbackI give up!Given your observations from parts a and b, if working with vectors in 3 dimensions (i, j, k); what will the normalizing term n be for(i- j+ k)(i − j+ k)the two vectors F₁ = C₁N and F₂ = 0₂N.√T| Fren |Given the normalizing term n found in the previous part in 3 dimensions (i, j, k); what will the magnitude of the resultant vectorbe in terms of the constants c₁ and ₂.(i − j+ k)(i- j+k)The vectors in question are F₁:N and F₂ = 0₂√√T√πF3 == C1N act on an object.

Name: Two forces of F₁ = 112√2N and F₂ = 388√2What is the resultant force i
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Description: Two forces of F₁ = 112√2N and F₂ = 388√2What is the resultant force in terms of the force vectors F₁ and F2?What is the magnitude of an equal and opposite force, F3, which balances the first two forces?sin()cos()tan()THOMEcotan()acosEM4asin()atan()

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Answered: F3² || Two forces of F₁ = 112. (i-j) √2…

Physics for Scientists and Engineers: Foundations and Connections

1st Edition

ISBN:9781133939146

Author:Katz, Debora M.

Publisher:Katz, Debora M.

Chapter14: Static Equilibrium, Elasticity, And Fracture

Section: Chapter Questions

Problem 8PQ

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Two forces of F₁ = 112
√2
N and F₂ = 388
√2
What is the resultant force in terms of the force vectors F₁ and F2?
What is the magnitude of an equal and opposite force, F3, which balances the first two forces?
sin()
cos()
tan()
T
HOME
cotan()
acos
EM4
asin()
atan() acotan() sinh()
7 8 9
5 6
1 2 3
*
0
END
cosh() tanh() cotanh()
ⒸDegrees O Radians
VO BACKSPACE DEL CLEAR
Submit
Hint
Feedback
I give up!
Given your observations from parts a and b, if working with vectors in 3 dimensions (i, j, k); what will the normalizing term n be for
(i- j+ k)
(i − j+ k)
the two vectors F₁ = C₁
N and F₂ = 0₂
N.
√T
| Fren |
Given the normalizing term n found in the previous part in 3 dimensions (i, j, k); what will the magnitude of the resultant vector
be in terms of the constants c₁ and ₂.
(i − j+ k)
(i- j+k)
The vectors in question are F₁:
N and F₂ = 0₂
√√T
√π
F3 =
= C1
N act on an object.

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Follow-up Question

What is the magnitude of the resultant vector in terms of the constants, given then normalizing term n?

Given the normalizing term found in the previous part in 3 dimensions (i, j, k); what will the magnitude of the resultant vector = | Fres||
(i-j+ k)
(i-j+ k)
N and F₂-0₂
√π
be in terms of the constants c₁ and ₂.
The vectors in question are F₁ = C₁

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Follow-up Question

How would the last part of this problem be solved (finding the magnitude of the resultant vector in terms of the two constants given the normalizing term n)?

, (1-2) N and Pr - 388 -
Two forces of F₁-112-
What is the resultant force in terms of the force vectors F₁ and F₂?
What is the magnitude of an equal and opposite force, F3, which balances the first two forces?
sin()
cos)
tan =(
acos E
cotan()
asin()
789
456
123
0
atan() acotan
sinh
cosh)
tan
cotart()
Degrees O Radians
NO BACKSPACE
Submit
Feedback
Given your observations from parts a and b, if working with vectors in 3 dimensions (i, j, k); what will the normalizing term befor
(1-3+k).
(²-3+k).
the two vectors F₁ -
-N and F₂-₂
N.
√₁
Given the normalizing term found in the previous part in 3 dimensions (i, j, k); what will the magnitude of the resultant vector
be in terms of the constants and c
The vectors in question are F₁ - ₁ ¸ (î −3+ k) N and ³ − c (î− 3 + k)
F₂-₂
√₁
√₁
Fy-
(1-5) Nact on an object.

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Follow-up Question

Is normalizing in this case creating a unit vector or a vector perpendicular to F1 and F2?

Given your observations from parts a and b, if working with vectors in 3 dimensions (i, j, k); what will the normalizing term be for
(i-j+k)
(i-j+k).
-G
N and F₂ = 0
N.
√₁
the two vectors F₁-

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