Make a nuclidic chart similar to Fig. 42-6 for the 25 nuclides ${\mathbf{}}^{\mathbf{118}\mathbf{-}\mathbf{122}}\mathbf{Te}\mathbf{,}{\mathbf{}}^{\mathbf{117}\mathbf{-}\mathbf{121}}\mathbf{Sb}\mathbf{,}{\mathbf{}}^{\mathbf{116}\mathbf{-}\mathbf{120}}\mathbf{Sn}\mathbf{,}\mathbf{}\mathbf{}{\mathbf{}}^{\mathbf{115}\mathbf{-}\mathbf{119}}\mathbf{In}\mathbf{}\mathbf{and}\mathbf{}{\mathbf{}}^{\mathbf{114}\mathbf{-}\mathbf{118}}\mathbf{Cd}$. Draw in and label (a) all isobaric (constant A) lines and (b) all lines of constant neutron excess, defined as N - Z.

All the given 25 nuclides are:${}^{118-122}\mathrm{Te},{}^{117-121}\mathrm{Sb},{}^{116-120}\mathrm{Sn},{}^{115-119}\mathrm{In}\mathrm{and}{}^{114-118}\mathrm{Cd}$

A nuclidic chart is a two-dimensional graph of isotopes of the elements, in which one axis represents the number of neutrons and the other represents the number of protons in the atomic nucleus. Each box represents a particular nuclide and is color-coded according to its predominant decay mode.

Although we haven’t drawn the requested lines in the following table, we can indicate their slopes: lines of constant Awould have$-45°$slopes passing from the bottom right corner Cd-118 to the left top most corner to Te-118. The first column corresponds to, N = 70 and the bottom row to . The last column corresponds to , and the top row to Z = 52.

The nuclide chart is shown below:

Although we haven’t drawn the requested lines in the above table, we can indicate their slopes: lines of constant N - Z would have $45°$. As an example of the latter, the line (which is one of “eighteen-neutron excess”) would pass through Cd-114 at the lower left corner up through Te-122 at the upper right corner.