harimakenji said:
The charge distribution will be divided, one side of the ball will be negative and the other side will be positive. The negative side will be attracted to outside positive charge and positive side will be attracted to outside negative charge. That's the correct reasoning?
Yes, that's the right reasoning.
Now consider the distances involved. Imagine dividing up the charge distribution on the ball into a bunch of very small blocks of charge (some positive on one side, and some negative on the other side). Imagine that one of these blocks has charge
q. The electric force between this charge
q, and the outside charge
Q is governed by the equation
F = k_e \frac{qQ}{r^2},
where
ke is the electric constant, and
r is the distance from the outside charge
Q to the particular small block of charge
q in question, on the ball. The magnitude of this force (regardless if it is attractive or repulsive) is much greater at closer distances. In other words, smaller distances mean bigger force.
With this in mind, will a
conducting ball (with overall neutral net-charge) be attracted to an outside charge?
OK, I'll take a look at electrical properties of gold
I'll help you out.
Gold is very good electrical conductor. It's not as conductive as silver or copper, but its still very good. That being said, the electrical properties of other metals would be just fine for use in an electroscope. So yes, gold is a good conductor, but don't dwell on that. Gold's electrical properties are not the main thing that makes it such a good choice, as opposed to other metals. (See below for some additional hints, but here is something to keep in mind: generally, metals are good conductors but corroded metals [like rust] are usually not.)
Here are the more important things to concentrate on:
Gold's chemical properties.
How easily does gold corrode as compared to other metals? (Hint: this is probably the most important of all the properties. The leaf is very thin, so if the surface corrodes, it pretty much means the whole leaf corrodes.)
Gold's physical (mechanical) properties.
How easy is it to form a thin leaf of gold compared to other metals? Once formed to a given thickness, how flexible would this leaf be? How brittle?
Because the two rods are connected, the negative charge of the leftmost rod is also attracted by the rightmost rod? And that's why after they are disconnected, the leftmost is positive and the middle is negative?
Yes, that's one way of looking at it. Charge can flow from one rod to another only if the rods are connected. Once unconnected, any net charge on a given rod stays on that rod.