Back to Topic 4.8 — Inheritance
4.8.3Biology9 flashcards

Codominance, multiple alleles & incomplete dominance

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Card 1 of 94.8.3
4.8.3
Question

Define incomplete dominance.

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All 9 Flashcards — Codominance, multiple alleles & incomplete dominance

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Card 1definition

Question

Define incomplete dominance.

Answer

Neither allele is fully dominant, so the **heterozygote shows a new, intermediate (blended)** phenotype (e.g. red × white → **pink**).

Card 2definition

Question

Define codominance.

Answer

Both alleles are **fully expressed at the same time** in the heterozygote — you see **both** phenotypes together (not a blend).

Card 3definition

Question

What are multiple alleles?

Answer

A gene with **more than two** alleles in the population (e.g. ABO has **I^A, I^B and i**), though each individual still carries only **two**.

Card 4concept

Question

F2 phenotype ratio from two pink (incomplete-dominance) flowers?

Answer

**1 red : 2 pink : 1 white** — the phenotype ratio equals the 1 : 2 : 1 genotype ratio because every genotype is visible.

Card 5concept

Question

How do you tell incomplete dominance from codominance?

Answer

**Incomplete dominance** = a single **blended** phenotype. **Codominance** = **both** phenotypes shown **together** (side by side).

Card 6concept

Question

Why are codominant/incomplete alleles written as capitals with superscripts (e.g. C^R, C^W)?

Answer

Because **neither allele is recessive**, so neither should be written lower case — superscripts keep them equal.

Card 7concept

Question

Which ABO alleles are codominant, and which is recessive?

Answer

**I^A and I^B are codominant** (both expressed → group AB); both are **dominant to i**, which is **recessive** (group O = i i).

Card 8concept

Question

Give the genotype(s) for each ABO blood group.

Answer

A = I^A I^A or I^A i; B = I^B I^B or I^B i; **AB = I^A I^B**; **O = i i**.

Card 9concept

Question

Why is ABO blood group an example of discrete variation?

Answer

Each genotype maps to one of only **four separate groups** (A, B, AB, O) with **no in-betweens** — distinct categories, not a continuous range.

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