Respuesta :
Answer:
from the parent crossing
vgvg spssps( FEMALE HOMOZYGOUS FOR SPASTIC AND VESTIGIAL TRAITS) x vg + vg + sps + sps{MALE WILD TYPE)
F1 -----------> vg+vg sps+sps
F1 gametes ------------> vg+ sps+, vg+ sps, vg sps+, vg sps
Now, if genes are assorting independently, we will observe each phenotype in 1:1:1:1 ratio in F2.
So, expected phenotypes of each type = Total number / 4 = 650 / 4 = 162.5
Now,X² = ∑(observed - expected)²/expected (230-162.5)2/162.5 + (224-162.5)2/162.5 + (97-162.5)2/162.5 + (99-162.5)2/162.5 = 28.04 + 23.28 + 26.40 + 24.81 (Up to 2 decimals) = 102.53
Now, degrees of freedom = n - 1 where, n = number of expected phenotypes
So, degrees of freedom = 4-1 (As 4 different phenotypes are expected) = 3
From the X² distribution table, we find that probability of X² = 102.53 with degrees of freedom 3 is much less than 0.05. As probability is less than 0.05, we can say that difference between observed & expected values are not due to chance alone & significant differences exist between them. So, genes are not assorted independently & they must be linked.
Explanation:
A cross in which the purebred recessive is crossed with suspected heterozygous species to know the genotype of suspected species is called a test cross.
1. Yes the genes of vestigial wins and quiver mutations are linked as the percentage of recombination is less than 50% and are said to be linked.
2. The test for independent assortment can be done by segregating the two loci.
Test for vestigial wings:
[tex]\begin{aligned}\text{Observed vg} &= 224 + 97 \\&= 321\end{aligned}[/tex]
[tex]\begin{aligned}\text{Observed vg+ }&= 230 + 99\\&= 329\end{aligned}[/tex]
[tex]\begin{aligned}\text{Expected vg or vg+ }&= 0.5 \times 650 \\&= 325 \end{aligned}[/tex]
Putting values we get:
[tex]\begin{aligned}\text{Test} &= \dfrac {(321 - 325)2}{325} + \dfrac {(329 - 325) 2}{325 }\\\\&= \dfrac {16}{325} + \dfrac{16}{325}\\\\&= 0.098 \end{aligned}[/tex]
The degree of freedom = n – 1
Where,
The number of phenotypic classes (n) = 2
So, degree of freedom = 1
- We know that value of P is between 0.7 and 0.8. So these results do not deviate from the predicted 1:1 segregation.
- Finally, we test for independent assortment where phenotypic ratios are = 1:1:1:1 or 162.5 of each.
The attached image below shows the values:
3. We have Phenotypic classes = 4
Degrees of freedom = 3
The chi-square value of 102.5 that is why we reject independent assortment. Instead, the genes are linked, and the RF is given by:
[tex]\begin{aligned}\text{RF} &= \dfrac{(97 + 99)}{650} \times 100\% \\\\&= 30\%\\\\&= 30 \;\rm map \;units \end{aligned}[/tex]
To learn more about test cross and chi-square values follow the link:
https://brainly.com/question/13892563
