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Magnitude: Scalar
Input Variables:
Force, Displacement
Formula: 𝐖 = ∓. ∆𝐫
WORK 1D
1
2
X
Y
Z
If the body
(blue figure)
moves from
position "1" to
position "2", on
the straight
line (blue color)
we can assume
that the work
is done in 1D.
𝑟1
𝑟2
∆𝑟
𝑟1= Position “1”
𝑟2= Position “2”
∆𝑟= Displacement
WORK 1D
The line of
action of the
displacement
vector is the
new axis (x).
And the work
that was done
in space now is
done in one
dimension (1D)
𝑟1
𝑟2
∆𝑟 = ∆𝑥
x
∆r = ∆x = ( x2 - x1 ) 𝑖 is the unit vector of the x-axis𝑖
The cause of the change in object position must be a force ( Fx, that is on the x-axis).
Professor
Kowalski
Professor
Kowalski
WORK 1D
"Work" is
performed by
pushing the
car on a
horizontal
surface.
Force ( Fx)
Displacement
(Dx)
As a result the
car changes
position.
𝑖
WORK 1D
X
Work of
Fx
The force and
displacement
vectors have the
same direction.
Then the work is
positive
Displacement = Dx
Force = Fx
Work = Fx . Dx
SI measurement units (N).(m) = (N.m) = (Joule) = (J)
CGS measurement units (dyn).(cm) = (dyn.cm) = (erg)
1 erg = 1x10-7 J
WORK 1D
X
EXAMPLE
How much work
is done in a
distance Dx by
the force F?
Displacement = Dx
Force = F
Work = Fx . Dx
W = F Dx Cos(a)F
a
W > 0 W < 0W = 0
a = 0º a = 90º a = 180º
Stanley Kowalski. 8.01 Physics I. Fall 2003.
Massachusetts Institute of Technology: MIT
OpenCourseWare, https://ocw.mit.edu.
License: Creative Commons BY-NC-SA.

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Work 1 d

  • 1. Magnitude: Scalar Input Variables: Force, Displacement Formula: 𝐖 = ∓. ∆𝐫
  • 2. WORK 1D 1 2 X Y Z If the body (blue figure) moves from position "1" to position "2", on the straight line (blue color) we can assume that the work is done in 1D. 𝑟1 𝑟2 ∆𝑟 𝑟1= Position “1” 𝑟2= Position “2” ∆𝑟= Displacement
  • 3. WORK 1D The line of action of the displacement vector is the new axis (x). And the work that was done in space now is done in one dimension (1D) 𝑟1 𝑟2 ∆𝑟 = ∆𝑥 x ∆r = ∆x = ( x2 - x1 ) 𝑖 is the unit vector of the x-axis𝑖 The cause of the change in object position must be a force ( Fx, that is on the x-axis).
  • 6. WORK 1D "Work" is performed by pushing the car on a horizontal surface. Force ( Fx) Displacement (Dx) As a result the car changes position. 𝑖
  • 7. WORK 1D X Work of Fx The force and displacement vectors have the same direction. Then the work is positive Displacement = Dx Force = Fx Work = Fx . Dx SI measurement units (N).(m) = (N.m) = (Joule) = (J) CGS measurement units (dyn).(cm) = (dyn.cm) = (erg) 1 erg = 1x10-7 J
  • 8. WORK 1D X EXAMPLE How much work is done in a distance Dx by the force F? Displacement = Dx Force = F Work = Fx . Dx W = F Dx Cos(a)F a W > 0 W < 0W = 0 a = 0º a = 90º a = 180º
  • 9. Stanley Kowalski. 8.01 Physics I. Fall 2003. Massachusetts Institute of Technology: MIT OpenCourseWare, https://ocw.mit.edu. License: Creative Commons BY-NC-SA.