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Fill in the gaps in the following table, assuming each column represents a neutral atom. $$ \begin{array}{l|c|c|c|c|c} \hline \text { Symbol } & { }^{159} \mathrm{~Tb} & & & & \\ \text { Protons } & & 29 & & & 37 \\ \text { Neutrons } & & 34 & 53 & & \\ \text { Electrons } & & & 42 & 34 & \\ \text { Mass no. } & & & & 79 & 85 \\ \hline \end{array} $$

Short Answer

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}}\mathrm{Cu} & & {}^{\mathrm{?}}\mathrm{Se} & { }^{85} \mathrm{Rb} \\ \text { Protons } & 65 & 29 & & 34 & 37 \\ \text { Neutrons } & 94 & & 53 & & 48 \\ \text { Electrons } & 65 & 29 & 42 & 34 & 37 \\ \text { Mass no. } & 159 & & & & 85 \\ \hline \end{array} $$

Step by step solution

01

Identify the given information for each atom

The table has the following information given: $$ \begin{array}{l|c|c|c|c|c} \hline \text { Symbol } & { }^{159} \mathrm{Tb} & & & & \\ \text { Protons } & & 29 & & & 37 \\ \text { Neutrons } & & 34 & 53 & & \\ \text { Electrons } & & & 42 & 34 & \\ \text { Mass no. } & & & & 79 & 85 \\ \hline \end{array} $$ Next, we will fill the table by deriving the information for each atom using the relationships mentioned above.
02

Derive the information for each atom using the relationships

Let's start with the first atom \({ }^{159}\mathrm{Tb}\): Number of protons (\(p\)): Tb is Terbium, which has 65 protons. Number of neutrons (\(n\)): Using the relationship \(A = p + n\), we get \(n = A - p = 159 - 65 = 94\). Number of electrons (\(e\)): In a neutral atom, the number of electrons equals the number of protons, so \(e = p = 65\). Moving on to the second atom with 29 protons: Symbol: The element with 29 protons is Copper (Cu). Number of neutrons (\(n\)): We do not have enough information to calculate this. Number of electrons (\(e\)): Since it is a neutral atom, e = p = 29. Mass number (\(A\)): We do not have enough information to calculate this. For the third atom with 53 neutrons: (Symbol, Number of protons, and Mass number: We do not have enough information to calculate these) Number of electrons (\(e\)): We have 42 electrons. Now for the fourth atom with 34 electrons: Symbol: Since we know (from Step 3) that atomic number = number of protons, we can conclude that this atom has 34 protons, which means it is Selenium (Se). Number of protons (\(p\)): Since it's a neutral atom, p = e = 34. Number of neutrons (\(n\)): We do not have enough information to calculate this. Mass number (\(A\)): We do not have enough information to calculate this. Finally, for the fifth atom with 37 protons: Symbol: The element with 37 protons is Rubidium (Rb) Number of neutrons (\(n\)): Using the relationship \(A = p + n\), we get \(n = A - p = 85 - 37 = 48\). Number of electrons (\(e\)): Since it is a neutral atom, e = p = 37. Mass number (\(A\)): The given mass number is 85. Now we can fill in the table with the derived information.
03

Fill in the table with the derived information

After deriving the information, we can fill in the table: $$ \begin{array}{l|c|c|c|c|c} \hline \text { Symbol } & { }^{159} \mathrm{Tb} & {}^{\mathrm{?}}\mathrm{Cu} & & {}^{\mathrm{?}}\mathrm{Se} & { }^{85} \mathrm{Rb} \\ \text { Protons } & 65 & 29 & & 34 & 37 \\ \text { Neutrons } & 94 & & 53 & & 48 \\ \text { Electrons } & 65 & 29 & 42 & 34 & 37 \\ \text { Mass no. } & 159 & & & & 85 \\ \hline \end{array} $$ As seen in the table above, we have filled all the possible gaps with the given information.

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Most popular questions from this chapter

The elements of group \(4 \mathrm{~A}\) show an interesting change in properties moving down the group. Give the name and chemical symbol of each element in the group and label it as a nonmetal, metalloid, or metal.

(a) What is meant by the term isomer? (b) Among the four alkanes, ethane, propane, butane, and pentane, which is capable of existing in isomeric forms?

Suppose a scientist repeats the Millikan oil-drop experiment but reports the charges on the drops using an unusual (and imaginary) unit called the warmomb (wa). The scientist obtains the following data for four of the drops: $$ \begin{array}{c|c} \hline \text { Droplet } & \text { Calculated Charge (wa) } \\ \hline \text { A } & 3.84 \times 10^{-8} \\ \text { B } & 4.80 \times 10^{-8} \\ \text { C } & 2.88 \times 10^{-8} \\ \text { D } & 8.64 \times 10^{-8} \\ \hline \end{array} $$ (a) If all the droplets were the same size, which would fall most slowly through the apparatus? (b) From these data, what is the best choice for the charge of the electron in warmombs? (c) Based on your answer to part (b), how many electrons are there on each of the droplets? (d) What is the conversion factor between warmombs and coulombs?

Two compounds have the same empirical formula. One substance is a gas, whereas the other is a viscous liquid. How is it possible for two substances with the same empirical formula to have markedly different properties?

Which of the following pairs of atoms are isotopes of one another? \((\) a \(){ }^{11} \mathrm{~B},{ }^{11} \mathrm{C}\); (b) \({ }^{55} \mathrm{Mn},{ }^{54} \mathrm{Mn} ;(\mathbf{c}){ }_{50}^{118} \mathrm{Sn},{ }_{50}^{120} \mathrm{Sn}\)

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