Course 9.3Lesson 3 of 3
We can use the table to predict the valency, formulae, reactivity and nature of an element from its position, and to estimate a property from its neighbours in the group. The transition metals are in the middle, and hydrogen is hard to place.
Try the code and the simulations beside the lesson.
The strength of the table is this. If we know the position of an element, we can say a lot about it, even if we have never seen it.
Example. An element has atomic number .
It is beryllium.
Example. An element has the arrangement .
A property often changes steadily down a group, so we can estimate the middle one as the average of the neighbours. This is just Dobereiner's idea, used on any property.
| Property | Neighbours | Estimate | Real value |
|---|---|---|---|
| Atomic mass of bromine | Cl , I | ||
| Radius of sodium | Li , K | ||
| Melting point of rubidium | K , Cs |
The estimates are near. But they are not exact, since the change is not perfectly even.
You should find that each estimate falls a little short of the real radius, because the steps down the group get smaller.
Between groups and , from period onwards, there are ten columns: groups to . These are the transition metals, such as iron, copper, zinc, nickel and gold. They are hard, strong metals that conduct well. In their compounds, they often have more than one valency: iron makes and . Many of their compounds are coloured, and many of them act as catalysts. Iron is used for ammonia, and nickel for the hydrogenation of oils, which we saw in Chapter 8.
This program estimates a property from the two neighbours, and it compares it with the real value.
Try each one on your own first. If you are stuck, open a hint. Then check with Show the answer.
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