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Question
punnett square practice
complete the punnett squares below about mendels peas.
underlined letters indicate a recessive trait for p, s, and w alleles.
p - purple flower
p - white flower
t - tall plant
t - short plant
g - green pod
g - yellow pod
s - yellow seed
s - green seed
w - round seed
w - wrinkled seed
t - tall plant
t - short plant
yellow seed - ______ %
green seed - ______ %
round seed - ______ %
wrinkled seed - ______ %
tall plant - ______ %
short plant- ______ %
p - purple flower
p - white flower
s - yellow seed
s - green seed
g - green pod
g - yellow pod
homozygous dom - ______ %
heterozygous- ______ %
homozygous rec - ______ %
homozygous dom - ______ %
heterozygous- ______ %
homozygous rec - ______ %
homozygous dom - ______ %
heterozygous- ______ %
homozygous rec - ______ %
Step1: Complete the Punnett square for \(S - s\)
The Punnett square for \(S - s\) (where both parents are \(S\)):
| \(S\) | \(S\) | |
|---|---|---|
| \(S\) | \(SS\) | \(SS\) |
All offspring have \(SS\) (yellow seed as \(S\) is dominant). So yellow seed \(= 100\%\), green seed \(= 0\%\)
Step2: Complete the Punnett square for \(W - w\)
The Punnett square for \(W - w\) (parents \(Ww\) and \(ww\)):
| \(W\) | \(w\) | |
|---|---|---|
| \(w\) | \(Ww\) | \(ww\) |
Out of 4 offspring, \(2\) are \(Ww\) (round, since \(W\) is dominant) and \(2\) are \(ww\) (wrinkled). So round seed \(= 50\%\), wrinkled seed \(= 50\%\)
Step3: Complete the Punnett square for \(T - t\)
The Punnett square for \(T - t\) (parents \(TT\) and \(Tt\)):
| \(T\) | \(t\) | |
|---|---|---|
| \(T\) | \(TT\) | \(Tt\) |
All offspring have at least one \(T\) (tall, as \(T\) is dominant). So tall plant \(= 100\%\), short plant \(= 0\%\)
Step4: Complete the Punnett square for \(P - p\) (second set)
The Punnett square for \(P - p\) (parents \(Pp\) and \(Pp\)):
| \(P\) | \(p\) | |
|---|---|---|
| \(p\) | \(Pp\) | \(pp\) |
Out of 4 offspring: \(1\) \(PP\) (homozygous dom), \(2\) \(Pp\) (heterozygous), \(1\) \(pp\) (homozygous rec). So homozygous dom \(= 25\%\), heterozygous \(= 50\%\), homozygous rec \(= 25\%\)
Step5: Complete the Punnett square for \(S - s\) (second set)
The Punnett square for \(S - s\) (parents \(ss\) and \(ss\)):
| \(s\) | \(s\) | |
|---|---|---|
| \(s\) | \(ss\) | \(ss\) |
All offspring are \(ss\) (homozygous rec). So homozygous dom \(= 0\%\), heterozygous \(= 0\%\), homozygous rec \(= 100\%\)
Step6: Complete the Punnett square for \(G - g\) (second set)
The Punnett square for \(G - g\) (parents \(GG\) and \(Gg\)):
| \(G\) | \(G\) | |
|---|---|---|
| \(g\) | \(Gg\) | \(Gg\) |
Out of 4 offspring: \(2\) \(GG\) (homozygous dom), \(2\) \(Gg\) (heterozygous). So homozygous dom \(= 50\%\), heterozygous \(= 50\%\), homozygous rec \(= 0\%\)
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Yellow seed - \(100\)%, Green seed - \(0\)%, Round seed - \(50\)%, Wrinkled seed - \(50\)%, Tall plant - \(100\)%, Short plant - \(0\)%, Homozygous Dom (\(P - p\)) - \(25\)%, Heterozygous (\(P - p\)) - \(50\)%, Homozygous Rec (\(P - p\)) - \(25\)%, Homozygous Dom (\(S - s\) second set) - \(0\)%, Heterozygous (\(S - s\) second set) - \(0\)%, Homozygous Rec (\(S - s\) second set) - \(100\)%, Homozygous Dom (\(G - g\) second set) - \(50\)%, Heterozygous (\(G - g\) second set) - \(50\)%, Homozygous Rec (\(G - g\) second set) - \(0\)%