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Since the probability of each outcome is equally likely, we can find the probability of landing on pink and then red by multiplying the probability of landing on pink on the first spin by the probability of landing on red on the second spin:
P(pink and then red) = P(pink) * P(red|pink)
Since there are four equally likely outcomes, the probability of landing on pink on the first spin is 1/4. Since the spinner is spun again, the probability of landing on red given that pink was already landed on is 1/3. Therefore:
P(pink and then red) = (1/4) * (1/3) = 1/12
Multiplying by 100 to express the probability as a percentage:
P(pink and then red) = 8.33
Therefore, the probability of landing on pink and then red is approximately 8.33%.