When two pink flowers (RW) are crossed, there are four equally likely possible outcomes for the genetic makeup of the offspring: red (RR), pink(RW), pink(WR), and white (WW). If two pink snapdragons are crossed, what is the probability that the offspring will be (a) pink, (b) red, and (c) white? ...

MATLAB: An Introduction with Applications
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**Genetic Outcomes of Cross-Breeding Pink Snapdragon Flowers**

When two pink flowers (genotype RW) are crossed, there are four equally likely possible outcomes for the genetic makeup of the offspring. These outcomes are as follows:
- Red (RR)
- Pink (RW)
- Pink (WR)
- White (WW)

The question is: If two pink snapdragons are crossed, what is the probability that the offspring will be (a) pink, (b) red, and (c) white?

**Probability Calculation:**
To find the probability of each outcome, we need to consider the Punnett Square for the genetic cross between two RW flowers:
- RR: Red
- RW: Pink
- WR: Pink
- WW: White

Out of the four possible outcomes:
- There is 1 possibility of RR (Red).
- There are 2 possibilities of RW/WR (Pink).
- There is 1 possibility of WW (White).

Thus, the probabilities are:
- (a) Pink: \( \frac{2}{4} \) or 50%
- (b) Red: \( \frac{1}{4} \) or 25%
- (c) White: \( \frac{1}{4} \) or 25%
Transcribed Image Text:**Genetic Outcomes of Cross-Breeding Pink Snapdragon Flowers** When two pink flowers (genotype RW) are crossed, there are four equally likely possible outcomes for the genetic makeup of the offspring. These outcomes are as follows: - Red (RR) - Pink (RW) - Pink (WR) - White (WW) The question is: If two pink snapdragons are crossed, what is the probability that the offspring will be (a) pink, (b) red, and (c) white? **Probability Calculation:** To find the probability of each outcome, we need to consider the Punnett Square for the genetic cross between two RW flowers: - RR: Red - RW: Pink - WR: Pink - WW: White Out of the four possible outcomes: - There is 1 possibility of RR (Red). - There are 2 possibilities of RW/WR (Pink). - There is 1 possibility of WW (White). Thus, the probabilities are: - (a) Pink: \( \frac{2}{4} \) or 50% - (b) Red: \( \frac{1}{4} \) or 25% - (c) White: \( \frac{1}{4} \) or 25%
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