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This gravitational field we move inside has some distance L after which it becomes 0.Before L it is just like any gravitational field. Suppose we move inside that gravitational field.The accelerat...
#8: Post edited
by
MissMulan
·
2021-08-10T21:54:07Z (over 2 years ago)
This gravitational field we move inside has some distance l after which it becomes 0.Before l it is just like any gravitational field.- Suppose we move inside that gravitational field.The acceleration we experience depends on the distance from the planet.
- $$a\sim\frac{1}{r^2}$$
- At t=to we enter the gravitational field and assuming the velocity and acceleration was 0 then:
- $$x = x_{0}-\frac{1}{6}j(t-t_{0})^3$$
- where j is the jerk or
- $$\dot{a}\left(t\right)$$
- How can we find the jerk?
- This gravitational field we move inside has some distance L after which it becomes 0.Before L it is just like any gravitational field.
- Suppose we move inside that gravitational field.The acceleration we experience depends on the distance from the planet.
- $$a\sim\frac{1}{r^2}$$
- At t=to we enter the gravitational field and assuming the velocity and acceleration was 0 then:
- $$x = x_{0}-\frac{1}{6}j(t-t_{0})^3$$
- where j is the jerk or
- $$\dot{a}\left(t\right)$$
- How can we find the jerk?
#7: Post edited
by
MissMulan
·
2021-08-10T21:53:35Z (over 2 years ago)
Suppose we move inside a conservative field(let's say gravitational for simplicity).The acceleration we experience depends on the distance from the planet- $$a\sim\frac{1}{r^2}$$
- At t=to we enter the gravitational field and assuming the velocity and acceleration was 0 then:
- $$x = x_{0}-\frac{1}{6}j(t-t_{0})^3$$
- where j is the jerk or
- $$\dot{a}\left(t\right)$$
- How can we find the jerk?
- This gravitational field we move inside has some distance l after which it becomes 0.Before l it is just like any gravitational field.
- Suppose we move inside that gravitational field.The acceleration we experience depends on the distance from the planet.
- $$a\sim\frac{1}{r^2}$$
- At t=to we enter the gravitational field and assuming the velocity and acceleration was 0 then:
- $$x = x_{0}-\frac{1}{6}j(t-t_{0})^3$$
- where j is the jerk or
- $$\dot{a}\left(t\right)$$
- How can we find the jerk?
#6: Post edited
by
MissMulan
·
2021-08-10T01:08:18Z (over 2 years ago)
- Suppose we move inside a conservative field(let's say gravitational for simplicity).The acceleration we experience depends on the distance from the planet
- $$a\sim\frac{1}{r^2}$$
- At t=to we enter the gravitational field and assuming the velocity and acceleration was 0 then:
$$x = x_{0}-\frac{1}{6}jt^3$$- where j is the jerk or
- $$\dot{a}\left(t\right)$$
- How can we find the jerk?
- Suppose we move inside a conservative field(let's say gravitational for simplicity).The acceleration we experience depends on the distance from the planet
- $$a\sim\frac{1}{r^2}$$
- At t=to we enter the gravitational field and assuming the velocity and acceleration was 0 then:
- $$x = x_{0}-\frac{1}{6}j(t-t_{0})^3$$
- where j is the jerk or
- $$\dot{a}\left(t\right)$$
- How can we find the jerk?
#5: Post edited
by
MissMulan
·
2021-08-09T22:47:32Z (over 2 years ago)
- Suppose we move inside a conservative field(let's say gravitational for simplicity).The acceleration we experience depends on the distance from the planet
- $$a\sim\frac{1}{r^2}$$
If we let an object do a free fall without initial velocity- $$x = x_{0}-\frac{1}{6}jt^3$$
- where j is the jerk or
- $$\dot{a}\left(t\right)$$
- How can we find the jerk?
- Suppose we move inside a conservative field(let's say gravitational for simplicity).The acceleration we experience depends on the distance from the planet
- $$a\sim\frac{1}{r^2}$$
- At t=to we enter the gravitational field and assuming the velocity and acceleration was 0 then:
- $$x = x_{0}-\frac{1}{6}jt^3$$
- where j is the jerk or
- $$\dot{a}\left(t\right)$$
- How can we find the jerk?
#4: Post edited
by
MissMulan
·
2021-08-09T22:37:04Z (over 2 years ago)
- Suppose we move inside a conservative field(let's say gravitational for simplicity).The acceleration we experience depends on the distance from the planet
- $$a\sim\frac{1}{r^2}$$
If we let an object do a free fall without initial velocity and accelerationthe equation of motion of the object will be:$$x = x-\frac{1}{6}jt^3$$- where j is the jerk or
- $$\dot{a}\left(t\right)$$
- How can we find the jerk?
- Suppose we move inside a conservative field(let's say gravitational for simplicity).The acceleration we experience depends on the distance from the planet
- $$a\sim\frac{1}{r^2}$$
- If we let an object do a free fall without initial velocity
- $$x = x_{0}-\frac{1}{6}jt^3$$
- where j is the jerk or
- $$\dot{a}\left(t\right)$$
- How can we find the jerk?
#3: Post edited
by
Mithrandir24601
·
2021-08-09T21:56:02Z (over 2 years ago)
fixed Latex formatting
- Suppose we move inside a conservative field(let's say gravitational for simplicity).The acceleration we experience depends on the distance from the planet
- If we let an object do a free fall without initial velocity and acceleration
- the equation of motion of the object will be:
- where j is the jerk or
- How can we find the jerk?
- Suppose we move inside a conservative field(let's say gravitational for simplicity).The acceleration we experience depends on the distance from the planet
- $$a\sim\frac{1}{r^2}$$
- If we let an object do a free fall without initial velocity and acceleration
- the equation of motion of the object will be:
- $$x = x-\frac{1}{6}jt^3$$
- where j is the jerk or
- $$\dot{a}\left(t\right)$$
- How can we find the jerk?
#2: Post edited
by
MissMulan
·
2021-08-09T21:43:30Z (over 2 years ago)
Find jerk on changing force
- Find jerk of time varying force
#1: Initial revision
by
MissMulan
·
2021-08-09T21:41:40Z (over 2 years ago)
Find jerk on changing force
Suppose we move inside a conservative field(let's say gravitational for simplicity).The acceleration we experience depends on the distance from the planet  If we let an object do a free fall without initial velocity and acceleration the equation of motion of the object will be:  where j is the jerk or  How can we find the jerk?