Heads
Heads
1 _
4
Tails
Tails
1 _
4
Heads
1 _
2
Heads^1 _ 2
Tails^1 _ 2
Tails
1 _
2
Heads
Tails
1 _
4
Tails
Heads
1 _
4
The green boxes have the same
combination (heads, tails), so
the probabilities are added
together.
1 _
4 +
1 _
4 =
1 _
2
Probability of each
coin landing on
heads or tails
The possible results of tossing a nickel and a
penny at the same time and the probability of
each outcome are shown in Figure 11.Since the
combination of heads and tails can occur in two
possible ways, those two probabilities are added
together.
^14 ^14 ^24 or^12
Consider the possible results that can occur
in a cross between two pea plants that are het-
erozygous for seed shape (Rr). The Rallele for
round seed shape is dominant over the rallele
for wrinkled seed shape. The probability of each
parent carrying gametes with Ror ralleles is ^12 .
The probability of offspring with RRalleles is
^12 ^12 ^14
Similarly, the probability of offspring with rr
alleles is
^12 ^12 ^14
The combination of Rralleles can occur in two
possible ways. One parent can contribute the R
allele, and the second parent the rallele, or vice
versa. Thus, the probability of offspring with Rr
alleles is
^14 ^14 ^12
174 CHAPTER 8Mendel and Heredity
Analysis
- Calculatethe probability of
homozygous dominant (BB)
offspring resulting from a
cross between two heterozy-
gous (Bb) parents. - Calculatethe probability of
heterozygous offspring result-
ing from a cross between a
heterozygous parent and a
homozygous recessive (bb)
parent.
- Calculatethe probability of
heterozygous offspring result-
ing from a cross between a
homozygous dominant parent
and a homozygous recessive
parent.
4. Calculatethe probability of
homozygous dominant off-
spring resulting from a cross
between a heterozygous
parent and a homozygous
recessive parent.
Predicting the Results of
Crosses Using Probabilities
Background
In rabbits, the allele Bfor black hair is dominant
over the allele bfor brown hair. You can practice
using probabilities to predict the outcome of genetic
crosses by completing the genetic problems below.
Draw Punnett squares for each problem.
x + 6x - 7 - 0^2 <
8
493
0
5
2
The probability of the results of flipping two coins
is easy to compute.
Figure 11 Probability with two coins
2C 6D