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A heterozygous pea plant producing inter...

A heterozygous pea plant producing intermediate strach grain size is selfed. What number of progeny will produce large strach grain size out of 4000 pea plants obtained ?

A

3000

B

2000

C

1000

D

500

Text Solution

AI Generated Solution

The correct Answer is:
To solve the problem of determining how many progeny will produce large starch grain size out of 4000 pea plants obtained from selfing a heterozygous pea plant, we can follow these steps: ### Step-by-Step Solution: 1. **Identify the Genotypes**: - We denote the allele for large starch grain size as **G** (dominant) and the allele for small starch grain size as **g** (recessive). - The heterozygous pea plant has the genotype **Gg**, which produces an intermediate starch grain size. 2. **Self-Cross the Heterozygous Plant**: - When we self the heterozygous plant (Gg x Gg), we need to determine the possible gametes produced by each parent. - Each parent can produce two types of gametes: **G** and **g**. 3. **Construct a Punnett Square**: - We set up a Punnett square to visualize the offspring from the self-cross: ``` G g ---------------- G | GG | Gg | ---------------- g | Gg | gg | ---------------- ``` - The resulting genotypes from this cross are: - **GG** (homozygous dominant) - **Gg** (heterozygous) - **Gg** (heterozygous) - **gg** (homozygous recessive) 4. **Determine the Phenotypic Ratio**: - From the Punnett square, we can see the phenotypes: - **Large starch grain size (GG or Gg)**: 3 (GG, Gg, Gg) - **Small starch grain size (gg)**: 1 - This gives us a phenotypic ratio of **3:1** for large to small starch grain sizes. 5. **Calculate the Number of Progeny with Large Starch Grain Size**: - Out of 4000 total progeny, we need to find the number that will produce large starch grain size. - Using the ratio, we calculate: \[ \text{Number of large starch grain size} = \frac{3}{4} \times 4000 = 3000 \] ### Final Answer: Thus, the number of progeny that will produce large starch grain size out of 4000 pea plants is **3000**. ---
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