The three elements $A$,$B$,and $C$ with similar properties have atomic masses $X$,$Y$,and $Z$ respectively. The mass of $Y$ is approximately equal to the average mass of $X$ and $Z$. What is such an arrangement of elements called? Give one example of such a set of elements.

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(N/A) The arrangement of these elements is known as a $Dobereiner$ triad.
According to $Dobereiner's$ law of triads,when elements are arranged in groups of three in the order of increasing atomic masses,the atomic mass of the middle element is approximately the arithmetic mean of the atomic masses of the other two elements.
An example of such a set is the triad of Lithium $(Li)$,Sodium $(Na)$,and Potassium $(K)$.
Atomic mass of $Li = 6.9$,Atomic mass of $K = 39.1$.
Average mass = $(6.9 + 39.1) / 2 = 46 / 2 = 23$,which is the atomic mass of Sodium $(Na)$.

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Similar Questions

Two elements $X$ and $Y$ have atomic numbers $11$ and $16$ respectively.
$(a)$ Write the electronic configuration of both.
$(b)$ Which type of bond will they form?
$(c)$ Write the formula of the compound formed by their combination (in terms of $X$ and $Y$).

$D$öbereiner's system of classification into triads was not found to be useful as he could identify only:

$(a)$ Electropositive nature of the element$(s)$ increases down the group and decreases across the period.
$(b)$ Electronegativity of the element decreases down the group and increases across the period.
$(c)$ Atomic size increases down the group and decreases across a period (left to right).
$(d)$ Metallic character increases down the group and decreases across a period.
On the basis of the above trends of the Periodic Table,answer the following about the elements with atomic numbers $3$ to $9$:
$(a)$ Name the most electropositive element among them.
$(b)$ Name the most electronegative element.
$(c)$ Name the element with the smallest atomic size.
$(d)$ Name the element which is a metalloid.
$(e)$ Name the element which shows maximum valency.

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Write the atomic numbers of two elements $X$ and $Y$ having electronic configurations $2, 8, 2$ and $2, 8, 6$ respectively.

Which of the following is the outermost shell for elements of period $2$?

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