For a certain breed of cat, short tails are dominant ( [tex]\( T \)[/tex] ) and long tails are recessive [tex]\( (t) \)[/tex]. The Punnett square below shows a cross between two parents. What is the phenotype ratio for this cross?

\begin{tabular}{|c|c|c|}
\hline
& [tex]\( T \)[/tex] & [tex]\( t \)[/tex] \\
\hline
[tex]\( t \)[/tex] & [tex]\( Tt \)[/tex] & [tex]\( tt \)[/tex] \\
\hline
[tex]\( t \)[/tex] & [tex]\( Tt \)[/tex] & [tex]\( tt \)[/tex] \\
\hline
\end{tabular}

A. 1 short, 3 long

B. 4 long, 0 short

C. 2 short, 2 long

D. 3 short, 1 long



Answer :

To determine the phenotype ratio for the cross given by the Punnett square, let's analyze the Punnett square step by step.

The Punnett square provided is:

[tex]\[ \begin{array}{|c|c|c|} \hline & T & t \\ \hline t & Tt & tt \\ \hline t & Tt & tt \\ \hline \end{array} \][/tex]

From this Punnett square, we can list the possible genetic combinations of the offspring:
1. From the first column, first row: [tex]\( Tt \)[/tex]
2. From the first column, second row: [tex]\( Tt \)[/tex]
3. From the second column, first row: [tex]\( tt \)[/tex]
4. From the second column, second row: [tex]\( tt \)[/tex]

Counting the genotypes, we have:
- [tex]\( Tt \)[/tex] appears 2 times
- [tex]\( tt \)[/tex] appears 2 times

This genotypic ratio results in the following phenotypes, given that short tails (T) are dominant and long tails (t) are recessive:
- [tex]\( Tt \)[/tex]: Short tails, because the dominant allele [tex]\(T\)[/tex] is present.
- [tex]\( tt \)[/tex]: Long tails, because it has two recessive alleles [tex]\(t\)[/tex].

Now we will count the phenotypes:
- There are 2 instances of [tex]\( Tt \)[/tex] (short tails).
- There are 2 instances of [tex]\( tt \)[/tex] (long tails).

Therefore, the phenotype ratio is:
- Short tails: 2
- Long tails: 2

So, the phenotype ratio for this cross is 2 long tails to 2 short tails. This matches option C:

C. 2 long, 2 short