Probability A bag of miniature candy contains: - 15 Crunch bars - 14 Hershey's chocolate bars - 10 Mr . Goodbars - 12 Hershey's Cookies and Cream bars. Enter all answers as reduced fractions using / as the fraction bar. 1. What is the probability of randomly choosing a Crunch bar? \( P(R)= \) 2. What is the probability of randomly choosing a Mr. Goodbar? \( P(G)= \) 3. What is the probability of randomly choosing a Cookies and Cream bar? \( P(K)= \)

To find the probabilities, we first need to calculate the total number of candy bars in the bag. Total bars = 15 (Crunch) + 14 (Hershey's) + 10 (Mr. Goodbar) + 12 (Cookies and Cream) = 51. Now we can calculate the probabilities: 1. The probability of randomly choosing a Crunch bar: \( P(R) = \frac{15}{51} \) which simplifies to \( \frac{5}{17} \). 2. The probability of randomly choosing a Mr. Goodbar: \( P(G) = \frac{10}{51} \) which is already in its simplest form. 3. The probability of randomly choosing a Cookies and Cream bar: \( P(K) = \frac{12}{51} \) which simplifies to \( \frac{4}{17} \). Now, deep dive into the candy world! The rich history of these iconic candy bars dates back decades, with some of them like Crunch being introduced as far back as 1936! Despite their initial popularity, they've kept their charm by adapting to changing tastes over the years, keeping candy lovers coming back for more. Speaking of candy, did you know that understanding probability can also help in real-life decisions? For example, if you’re at a party with a variety of snacks, knowing your favorite treats' odds can help you strategize how to grab the most desirable ones before they disappear! So math isn’t just for the classroom; it can lead to some sweet victories!