Examples of accelerated filer in the following topics:
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- However, in September 2002, the SEC approved a rule that changed the deadline to 75 days for "accelerated filers. " Accelerated filers are issuers that have a public float of at least $75 million, that have been subject to the Exchange Act's reporting requirements for at least 12 calendar months, that previously have filed at least one annual report, and that are not eligible to file their quarterly and annual reports on Forms 10-QSB and 10-KSB.
- In December 2005, the SEC created a third category of "large accelerated filers," which are accelerated filers with a public float of over $700 million.
- As of December 27, 2005, the deadline for filing for large accelerated filers was still 75 days; however, beginning with the fiscal year ending on or after December 15, 2006, the deadline is 60 days.
- For other accelerated filers the deadline remains at 75 days, and for non-accelerated filers the deadline remains at 90 days.
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- Angular acceleration is the rate of change of angular velocity.
- In equation form, angular acceleration is expressed as follows:
- The units of angular acceleration are (rad/s)/s, or rad/s2.
- This acceleration is called tangential acceleration, at.
- This acceleration is called tangential acceleration.
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- Since the speed is constant, one would not usually think that the object is accelerating.
- Thus, it is said to be accelerating.
- One can feel this acceleration when one is on a roller coaster.
- This feeling is an acceleration.
- A brief overview of centripetal acceleration for high school physics students.
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- Constant acceleration occurs when an object's velocity changes by an equal amount in every equal time period.
- Acceleration can be derived easily from basic kinematic principles.
- Assuming acceleration to be constant does not seriously limit the situations we can study and does not degrade the accuracy of our treatment, because in a great number of situations, acceleration is constant.
- When it is not, we can either consider it in separate parts of constant acceleration or use an average acceleration over a period of time.
- Due to the algebraic properties of constant acceleration, there are kinematic equations that relate displacement, initial velocity, final velocity, acceleration, and time.
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- While current particle accelerators are focused on smashing subatomic particles together, early particle accelerators would smash entire atoms together, inducing nuclear fusion and thus nuclear transmutation.
- There are two basic classes of accelerators: electrostatic and oscillating field accelerators.
- Electrostatic accelerators use static electric fields to accelerate particles.
- Despite the fact that most accelerators (with the exception of ion facilities) actually propel subatomic particles, the term persists in popular usage when referring to particle accelerators in general.
- The main accelerator is the ring above; the one below (about half the diameter, despite appearances) is for preliminary acceleration, beam cooling and storage, etc.
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- Torque is equal to the moment of inertia times the angular acceleration.
- Torque and angular acceleration are related by the following formula where is the objects moment of inertia and $\alpha$ is the angular acceleration .
- If you replace torque with force and rotational inertia with mass and angular acceleration with linear acceleration, you get Newton's Second Law back out.
- Torque, Angular Acceleration, and the Role of the Church in the French Revolution
- Express the relationship between the torque and the angular acceleration in a form of equation
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- Constant angular acceleration describes the relationships among angular velocity, angle of rotation, and time.
- We have already studied kinematic equations governing linear motion under constant acceleration:
- Similarly, the kinematics of rotational motion describes the relationships among rotation angle, angular velocity, angular acceleration, and time.
- By using the relationships a=rα, v=rω, and x=rθ, we derive all the other kinematic equations for rotational motion under constant acceleration:
- Relate angle of rotation, angular velocity, and angular acceleration to their equivalents in linear kinematics
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- Acceleration is accompanied by a force, as described by Newton's Second Law; the force, as a vector, is the product of the mass of the object being accelerated and the acceleration (vector), or $F=ma$.
- Because acceleration is velocity in $\displaystyle \frac{m}{s}$ divided by time in s, we can further derive a graph of acceleration from a graph of an object's speed or position.
- From this graph, we can further derive an acceleration vs time graph.
- The acceleration graph shows that the object was increasing at a positive constant acceleration during this time.
- This is depicted as a negative value on the acceleration graph.
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- The change in direction is accounted by radial acceleration (centripetal acceleration), which is given by following relation: $a_r = \frac{v^2}{r}$.
- The change in speed has implications for radial (centripetal) acceleration.
- A change in $v$ will change the magnitude of radial acceleration.
- The greater the speed, the greater the radial acceleration.
- The corresponding acceleration is called tangential acceleration.
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- Others read the ticket, add comments to it, and perhaps ask the original filer for clarification on some points.
- Although the bug is not actually fixed yet, the fact that someone besides the original filer was able to make it happen proves that it is genuine, and, no less importantly, confirms to the original filer that they've contributed to the project by reporting a real bug.