QUESTION IMAGE
Question
fill in the isotopes
element | symbol | atomic number | atomic mass | number of electrons | number of protons | number of neutrons
neon | ne | 10 | 21 | 10 | 10 | 11
krypton | kr | 18 | 36 | 18 | 18 | 18
radon | rn | | 86 | | 36 |
| 109 | 62 | ||||
| 74 | 32 | ||||
| 120 | 50 | ||||
| 50 | 28 |
To solve for the missing values in the isotopes table, we use the following relationships:
- Atomic number (Z) = Number of protons = Number of electrons (in neutral atoms).
- Atomic mass (A) = Number of protons + Number of neutrons (A = Z + N ⇒ N = A - Z).
Step 1: Neon (Ne)
- Atomic number (Z) = 10 ⇒ Protons = 10, Electrons = 10.
- Neutrons (N) = Atomic mass - Atomic number = \( 21 - 10 = 11 \).
Step 2: Krypton (Kr)
- Atomic number (Z) = 18 ⇒ Protons = 18, Electrons = 18.
- Neutrons (N) = \( 36 - 18 = 18 \).
Step 3: Radon (Rn)
- Protons = 36 ⇒ Atomic number (Z) = 36, Electrons = 36.
- Neutrons (N) = \( 86 - 36 = 50 \).
Step 4: Element with A = 109, N = 62
- Atomic number (Z) = A - N = \( 109 - 62 = 47 \) (Silver, Ag).
- Protons = 47, Electrons = 47.
Step 5: Element with A = 74, Electrons = 32
- Electrons = 32 ⇒ Protons = 32, Atomic number (Z) = 32 (Germanium, Ge).
- Neutrons (N) = \( 74 - 32 = 42 \).
Step 6: Element with Z = 120, A = 50 (Incorrect, likely typo: A should be > Z. Assume A = 120, Z = 50? No—Z=120 is too high. Correcting: Z=50 (Tin, Sn), A=120.
- Protons = 50, Electrons = 50.
- Neutrons (N) = \( 120 - 50 = 70 \).
Step 7: Element with A = 50, N = 28
- Atomic number (Z) = A - N = \( 50 - 28 = 22 \) (Titanium, Ti).
- Protons = 22, Electrons = 22.
Final Table (Key Values):
| Element | Symbol | Z | A | Electrons | Protons | Neutrons |
|---|---|---|---|---|---|---|
| Krypton | Kr | 18 | 36 | 18 | 18 | 18 |
| Radon | Rn | 36 | 86 | 36 | 36 | 50 |
| Silver | Ag | 47 | 109 | 47 | 47 | 62 |
| Germanium | Ge | 32 | 74 | 32 | 32 | 42 |
| Tin | Sn | 50 | 120 | 50 | 50 | 70 |
| Titanium | Ti | 22 | 50 | 22 | 22 | 28 |
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The table is filled using atomic structure relationships (Z = protons = electrons, A = Z + N). Key calculations include \( N = A - Z \) and \( Z = A - N \).