An object in a potential well moves under the influence of a conservative force. There are no other forces acting on the object. The potential energy function associated with this force is given by the equation: C1 C2 x2 [ that says " C1/(x²) - C2/(x) " ] Where C1 = 3.6 joules · m² , and C2 = 1.1 joules · m. [The units of Cq are "joules times square meters", and the units of C2 are "joules times meters." ] The positive direction is to the right, and x increases in the positive direction. Calculate the conservative force (in units of newtons) on the object when it is at the location a = 2.5 meters. A force to the right is positive, and a force to the left is negative. The sign, positive or negative, is important.
An object in a potential well moves under the influence of a conservative force. There are no other forces acting on the object. The potential energy function associated with this force is given by the equation: C1 C2 x2 [ that says " C1/(x²) - C2/(x) " ] Where C1 = 3.6 joules · m² , and C2 = 1.1 joules · m. [The units of Cq are "joules times square meters", and the units of C2 are "joules times meters." ] The positive direction is to the right, and x increases in the positive direction. Calculate the conservative force (in units of newtons) on the object when it is at the location a = 2.5 meters. A force to the right is positive, and a force to the left is negative. The sign, positive or negative, is important.
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Chapter1: Units, Trigonometry. And Vectors
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![An object in a potential well moves under the
influence of a conservative force. There are no
other forces acting on the object. The
potential energy function associated with this
force is given by the equation:
C1
C2
U(x) =
x2
[ that says " C1/(x²) - C2/(x) " ]
Where C1 = 3.6 joules · m² , and C2 = 1.1
joules · m.
[The units of C1 are "joules times square
meters", and the units of C2 are "joules times
meters." ]
The positive direction is to the right, and x
increases in the positive direction.
Calculate the conservative force (in units of
newtons) on the object when it is at the
location x =
2.5 meters. A force to the right
is positive, and a force to the left is negative.
The sign, positive or negative, is important.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5c647828-f044-4f1b-b879-19c790819471%2F956eb83f-9b02-4a90-8789-3464707251b6%2F10swnov_processed.jpeg&w=3840&q=75)
Transcribed Image Text:An object in a potential well moves under the
influence of a conservative force. There are no
other forces acting on the object. The
potential energy function associated with this
force is given by the equation:
C1
C2
U(x) =
x2
[ that says " C1/(x²) - C2/(x) " ]
Where C1 = 3.6 joules · m² , and C2 = 1.1
joules · m.
[The units of C1 are "joules times square
meters", and the units of C2 are "joules times
meters." ]
The positive direction is to the right, and x
increases in the positive direction.
Calculate the conservative force (in units of
newtons) on the object when it is at the
location x =
2.5 meters. A force to the right
is positive, and a force to the left is negative.
The sign, positive or negative, is important.
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