If the distance between two objects is quadrupled, the force between them decreases to one sixteenth (1/16) of its original value. This relationship is described by the inverse square law, which states that the force between two objects is inversely proportional to the square of the distance between them.
If one charge is quadrupled, the electrostatic force between the charges will increase by a factor of 4. This is because the electrostatic force is directly proportional to the product of the two charges involved.
Gravitational force is inversely proportional to the square of the distancebetween the objects.1/42 = 1/16The force becomes 1/16 of what it was originally. That's 93.75% less.
The amount of force you exert remains the same, but the distance over which you exert the force can affect the work done. If you exert a force over a longer distance, you may do more work because the force acts over a greater distance. If the distance over which you exert the force is shorter, the work done may be less.
When the distance between objects increases, the force between them decreases. This relationship is described by the inverse square law, meaning that the force decreases as the square of the distance between the objects increases.
When the effort distance on a simple machine is increased, it allows for less force to be applied to achieve the same work output. This happens because the work done is a product of force and distance, thus increasing the effort distance decreases the force required.
If one charge is quadrupled, the electrostatic force between the charges will increase by a factor of 4. This is because the electrostatic force is directly proportional to the product of the two charges involved.
Gravitational force is inversely proportional to the square of the distancebetween the objects.1/42 = 1/16The force becomes 1/16 of what it was originally. That's 93.75% less.
The circumference is also quadrupled.
The forces in each direction are quadrupled.
When the linear dimensions of a plane figure are quadrupled, its perimeter is quadrupled, and its area is multiplied by 42 = 16 .
The force is quadrupled; f= k/r2 goes to f=k/(r/2)2 = 4k/r2
It gets bigger.
The amount of force you exert remains the same, but the distance over which you exert the force can affect the work done. If you exert a force over a longer distance, you may do more work because the force acts over a greater distance. If the distance over which you exert the force is shorter, the work done may be less.
It decreases[:
The volume is quadrupled.
The area of the parallelogram is quadrupled.
The new force between the two objects will be 1/16 of what the original force was.This relationship can be found by using this equation:F=(kQ1Q2)/r2In this case "r" represents the distance between the two charges, the "Q"s represent the two charges, the "k" represents Coulomb's constant, and "F" is the force.Since "r" increased by a factor of 4 in the problem, and (4r)2 equals 16r2, then the "new" Force (Fn) is proportional to 1/16r2. You can use proportionality to set up the equation 16Fn = Fo where Fn is the new force and Fo is the original force. If you divide both sides by 16 to solve for Fn, you come up with the fact that the "new" force equals the original force over 16, which demonstrates that the "new" force is 1/16 of the original.