Final answer:
The probability of getting at least 5 heads with N=6 and P(heads)=0.50 is approximately 40.63%.
Step-by-step explanation:
The probability of getting at least 5 heads can be calculated using the binomial distribution formula. In this case, N = 6 (number of trials) and P(heads) = 0.50 (probability of success).
To calculate the probability, we need to find the sum of the probabilities of getting exactly 5 heads, exactly 6 heads, and so on, up to 6 heads. We can use the binomial probability formula or a binomial distribution calculator to find these probabilities.
For example, using a binomial distribution calculator, we find that the probability of getting exactly 5 heads is approximately 0.3125, and the probability of getting exactly 6 heads is approximately 0.0938. To find the probability of getting at least 5 heads, we add these two probabilities together: 0.3125 + 0.0938 = 0.4063, or approximately 40.63%.