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1DAvgVelConstAccel |
For an object in one-dimensional motion with constant acceleration, the average velocity during a time interval equals the arithmetic mean of the initial and final velocities: $v_{\text{avg}} = \frac{1}{2} \left(v_1 + v_2\right)$. |
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1DAvgVelConstAccel (Copy) |
For an object in one-dimensional motion with constant acceleration, the average velocity during a time interval equals the arithmetic mean of the initial and final velocities: $v_{\text{avg}} = \frac{1}{2} \left(v_1 + v_2\right)$. |
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1DAvgVelConstAccel (Copy) |
For an object in one-dimensional motion with constant acceleration, the average velocity during a time interval equals the arithmetic mean of the initial and final velocities: $v_{\text{avg}} = \frac{1}{2} \left(v_1 + v_2\right)$. |
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1DAvgVelConstAccel (Copy) |
For an object in one-dimensional motion with constant acceleration, the average velocity during a time interval equals the arithmetic mean of the initial and final velocities: $v_{\text{avg}} = \frac{1}{2} \left(v_1 + v_2\right)$. |
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1DAvgVelConstAccel (Copy) (Copy) |
For an object in one-dimensional motion with constant acceleration, the average velocity during a time interval equals the arithmetic mean of the initial and final velocities: $v_{\text{avg}} = \frac{1}{2} \left(v_1 + v_2\right)$. |
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1DAvgVelConstAccel (Copy) (Copy) |
For an object in one-dimensional motion with constant acceleration, the average velocity during a time interval equals the arithmetic mean of the initial and final velocities: $v_{\text{avg}} = \frac{1}{2} \left(v_1 + v_2\right)$. |
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1DAvgVelConstAccel (Copy) (Copy) (Copy) |
For an object in one-dimensional motion with constant acceleration, the average velocity during a time interval equals the arithmetic mean of the initial and final velocities: $v_{\text{avg}} = \frac{1}{2} \left(v_1 + v_2\right)$. |
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1DVector |
In one dimension, a vector can be represented by a signed number, where the sign (positive or negative) corresponds to direction and the number corresponds to magnitude. |
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1DVector (Copy) |
In one dimension, a vector can be represented by a signed number, where the sign (positive or negative) corresponds to direction and the number corresponds to magnitude. |
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1DVector (Copy) |
In one dimension, a vector can be represented by a signed number, where the sign (positive or negative) corresponds to direction and the number corresponds to magnitude. |
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1DVector (Copy) (Copy) |
In one dimension, a vector can be represented by a signed number, where the sign (positive or negative) corresponds to direction and the number corresponds to magnitude. |
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1DVector (Copy) (Copy) |
In one dimension, a vector can be represented by a signed number, where the sign (positive or negative) corresponds to direction and the number corresponds to magnitude. |
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1DVector (Copy) (Copy) (Copy) |
In one dimension, a vector can be represented by a signed number, where the sign (positive or negative) corresponds to direction and the number corresponds to magnitude. |
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Absorption |
Absorption is when light hits an object and doesn't bounce off or go through. |
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Absorption (Copy) |
Absorption is when light hits an object and doesn't bounce off or go through. |
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Absorption (Copy) |
Absorption is when light hits an object and doesn't bounce off or go through. |
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Absorption (Copy) (Copy) |
Absorption is when light hits an object and doesn't bounce off or go through. |
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Absorption (Copy) (Copy) |
Absorption is when light hits an object and doesn't bounce off or go through. |
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Absorption (Copy) (Copy) (Copy) |
Absorption is when light hits an object and doesn't bounce off or go through. |
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Absorption (Copy) (Copy) (Copy) (Copy) |
Absorption is when light hits an object and doesn't bounce off or go through. |
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AbsorptionWarm |
If an object absorbs a lot of light, it gets warm. |
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AbsorptionWarm (Copy) |
If an object absorbs a lot of light, it gets warm. |
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AbsorptionWarm (Copy) (Copy) |
If an object absorbs a lot of light, it gets warm. |
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AbsorptionWarm (Copy) (Copy) |
If an object absorbs a lot of light, it gets warm. |
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AccelAreaIsVelChange |
For an object in one-dimensional motion, on an acceleration v. time graph, the area under the curve between two times (clock readings), is the change of velocity during that time interval. |
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AccelAreaIsVelChange (Copy) |
For an object in one-dimensional motion, on an acceleration v. time graph, the area under the curve between two times (clock readings), is the change of velocity during that time interval. |
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AccelAreaIsVelChange (Copy) |
For an object in one-dimensional motion, on an acceleration v. time graph, the area under the curve between two times (clock readings), is the change of velocity during that time interval. |
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AccelAreaIsVelChange (Copy) (Copy) |
For an object in one-dimensional motion, on an acceleration v. time graph, the area under the curve between two times (clock readings), is the change of velocity during that time interval. |
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AccelAreaIsVelChange (Copy) (Copy) |
For an object in one-dimensional motion, on an acceleration v. time graph, the area under the curve between two times (clock readings), is the change of velocity during that time interval. |
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AccelAreaIsVelChange (Copy) (Copy) (Copy) |
For an object in one-dimensional motion, on an acceleration v. time graph, the area under the curve between two times (clock readings), is the change of velocity during that time interval. |
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AccelComptoVelComp |
An object having a positive(negative) component of acceleration along a particular dimension during a time interval will have a greater(lesser) component of velocity along that dimension at the end of the interval than at the beginning of the interval. |
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AccelComptoVelComp (Copy) |
An object having a positive(negative) component of acceleration along a particular dimension during a time interval will have a greater(lesser) component of velocity along that dimension at the end of the interval than at the beginning of the interval. |
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AccelComptoVelComp (Copy) |
An object having a positive(negative) component of acceleration along a particular dimension during a time interval will have a greater(lesser) component of velocity along that dimension at the end of the interval than at the beginning of the interval. |
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AccelComptoVelComp (Copy) |
An object having a positive(negative) component of acceleration along a particular dimension during a time interval will have a greater(lesser) component of velocity along that dimension at the end of the interval than at the beginning of the interval. |
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AccelComptoVelComp (Copy) |
An object having a positive(negative) component of acceleration along a particular dimension during a time interval will have a greater(lesser) component of velocity along that dimension at the end of the interval than at the beginning of the interval. |
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AccelComptoVelComp (Copy) (Copy) |
An object having a positive(negative) component of acceleration along a particular dimension during a time interval will have a greater(lesser) component of velocity along that dimension at the end of the interval than at the beginning of the interval. |
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Acceleration |
An object's (instantaneous) acceleration is the instantaneous rate of change of its velocity. The SI unit for the magnitude of acceleration is meters per second squared ($\mathrm{m/s}^2$). |
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Acceleration (Copy) |
An object's (instantaneous) acceleration is the instantaneous rate of change of its velocity. The SI unit for the magnitude of acceleration is meters per second squared ($\mathrm{m/s}^2$). |
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Acceleration (Copy) |
An object's (instantaneous) acceleration is the instantaneous rate of change of its velocity. The SI unit for the magnitude of acceleration is meters per second squared ($\mathrm{m/s}^2$). |
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Acceleration (Copy) |
An object's (instantaneous) acceleration is the instantaneous rate of change of its velocity. The SI unit for the magnitude of acceleration is meters per second squared ($\mathrm{m/s}^2$). |
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Acceleration (Copy) (Copy) |
An object's (instantaneous) acceleration is the instantaneous rate of change of its velocity. The SI unit for the magnitude of acceleration is meters per second squared ($\mathrm{m/s}^2$). |
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Acceleration (Copy) (Copy) |
An object's (instantaneous) acceleration is the instantaneous rate of change of its velocity. The SI unit for the magnitude of acceleration is meters per second squared ($\mathrm{m/s}^2$). |
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Acceleration (Copy) (Copy) (Copy) |
An object's (instantaneous) acceleration is the instantaneous rate of change of its velocity. The SI unit for the magnitude of acceleration is meters per second squared ($\mathrm{m/s}^2$). |
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AccelerationMap |
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AccelFnetSameDir |
An object's acceleration, and the net force on the object, are in the same direction. |
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AccelFnetSameDir (Copy) |
An object's acceleration, and the net force on the object, are in the same direction. |
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AccelFnetSameDir (Copy) |
An object's acceleration, and the net force on the object, are in the same direction. |
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AccelFnetSameDir (Copy) (Copy) |
An object's acceleration, and the net force on the object, are in the same direction. |
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AccelFnetSameDir (Copy) (Copy) (Copy) |
An object's acceleration, and the net force on the object, are in the same direction. |
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AccelFPropComponent |
The component of an object’s acceleration in a particular direction is directly proportional to the component of the net force acting on the object in that direction. |
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