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Transcript
Definitions
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Inverse square law - the relationship in which the force between two objects is inversely
proportional to the square of the distance that separates the centres of the objects; for example,
the gravitational and electrostatic forces
Electrostatic force - the force between charges at rest
Coulomb’s law - the electrostatic force between charges at rest is directly proportional to the
magnitudes of the charges and inversely proportional to the square of the distance between
their centres
Test charge - a charge of small enough magnitude that will not affect the field being measured;
it is used to determine the strength of an electric field
Electric field intensity - the quotient of the electric force on a unit charge and the magnitude of
the charge located at that point; the product of Coulomb’s constant and the charge, divided by
the square of the distance from the charge
Electric potential difference/ Potential difference - a measure of the amount of electric effort a
battery or power supply can expend to push a current through a conductor; calculated as the
change in electrical potential energy per unit charge between two locations, such as between
two points in a circuit
Conductor - an object or type of material which permits the flow of electric charges in one or
more directions
Insulator - a material whose internal electric charges do not flow freely, and which therefore
does not conduct an electric current, under the influence of an electric field
Chapter 16 Questions – KEY
1. A plastic ruler is suspended by a thread and then rubbed with a cloth. As discussed in section 16-1,
the ruler is negatively charged. Bring the charged comb close to the ruler. If the ruler is repelled by
the comb, then the comb is negatively charged. If the ruler is attracted by the comb, then the comb is
positively charged.
2. The clothing gets charged by frictional contact in the tumbling motion of the dryer. The air inside
the dryer is dry, and so the clothes can sustain a relatively large static charge. That charged object
will then polarize your clothing, and be attracted to you electrostatically.
4. The positively charged rod slightly polarizes the molecules in the paper. The negative charges in the
paper are slightly attracted to the part of the paper closest to the rod, while the positive charges in the
paper are slightly repelled from the part of the paper closest to the rod. Since the opposite charges
are now closer together and the like charges are now farther apart, there is a net attraction between
the rod and the paper.
6. The net charge on the conductor is the unbalanced charge, or excess charge after neutrality has been
established. The net charge is the sum of all of the positive and negative charges in the conductor. If
a neutral conductor has extra electrons added to it, then the net charge is negative. If a neutral
conductor has electrons removed from it, then the net charge is positive. If a neutral conductor has
the same amount of positive and negative charge, then the net charge is zero.
Free charges in a conductor refer to those electrons (usually 1 or 2 per atom) that are so loosely
attracted to the nucleus that they are “free” to be moved around in the conductor by an external
electric force. Neutral conductors have these free electrons.
8. The force of gravity pulling down on the leaves, tending to return them to the vertical position.
9. The magnitude of the constant in Newton’s law is very small, while the magnitude of the constant in
Coulomb’s law is quite large. Newton’s law says the gravitational force is proportional to the
product of the two masses, while Coulomb’s law says the electrical force is proportional to the
product of the two charges. Newton’s law only produces attractive forces, since there is only one
kind of gravitational mass. Coulomb’s law produces both attractive and repulsive forces, since there
are two kinds of electrical charge.
15. A negative test charge could be used. For purposes of defining directions, the electric field might
then be defined as the OPPOSITE of the force on the test charge, divided by the test charge.
Equation (16-3) might be changed to E= F/ q , q< 0 .
18. At point A, the net force on a positive test charge would be down and to the left, parallel to the
nearby electric field lines. At point B, the net force on a positive test charge would be up and to the
right, parallel to the nearby electric field lines. At point C, the net force on a positive test charge
would be 0. In order of decreasing field strength, the points would be ordered A, B, C.
19. Electric field lines show the direction of the force on a test charge placed at a given location. The
electric force has a unique direction at each point. If two field lines cross, it would indicate that the
electric force is pointing in two directions at once, which is not possible.
20. We assume that there are no other forces (like gravity) acting on the test charge. The direction of the
electric field line gives the direction of the force on the test charge. The acceleration is always
parallel to the force by Newton’s 2nd law, and so the acceleration lies along the field line. If the
particle is at rest initially and then released, the initial velocity will also point along the field line,
and the particle will start to move along the field line. However, once the particle has a velocity, it
will not follow the field line unless the line is straight. The field line gives the direction of the
acceleration, or the direction of the change in velocity.
Chapter 17 Questions – KEY
1. If two points are at the same potential, then no NET work was done in moving a test charge from one
point to the other. Along some segments of the path, some positive work might have been done, but
along other segments of the path, negative work would then have been done. And if the object was
moved along an equipotential line, then no work would have been done along any segment of the
path.
Along any segment of the path where positive or negative work was done, a force would have to be
exerted. If the object was moved along an equipotential line, then no force would have been exerted
along any segment of the path.
This is analogous to climbing up and then back down a flight of stairs to get from one point to
another point on the same floor of a building. Gravitational potential increased while going up the
stairs, and decreased while going down the stairs. A force was required both to go up the stairs and
down the stairs. If instead you walked on the level from one point to another, then the gravitational
potential was constant, and no force was need to change gravitational potential.
2. Two equipotential lines cannot cross. That would indicate that a region in space had two different
values for the potential. For example, if a 40-V line and a 50-V line crossed, then the potential at the
point of crossing would be both 40 V and 50 V, which is impossible. Likewise, the electric field is
perpendicular to the equipotential lines. If two lines crossed, the electric field at that point would
point in two different directions simultaneously, which is not possible.
4. The electric field is zero at the midpoint of the line segment joining the two equal positive charges.
The electric field due to each charge is of the same magnitude at that location, because the location is
equidistant from both charges, but the two fields are in the opposite direction. Thus the net electric
field is zero there. The electric potential is never zero along that line, except at infinity. The electric
potential due to each charge is positive, and so the total potential, which is the algebraic sum of the
two potentials, is always positive.
6. A negative charge will move toward a region of higher potential. A positive charge will move
toward a region of lower potential. The potential energy of each will decrease.