packets of celery seeds contain exactly 10 seeds. each seed has a probability of 0.85 of growing to maturity…

packets of celery seeds contain exactly 10 seeds. each seed has a probability of 0.85 of growing to maturity if properly planted. the success of one seed does not affect the success of any other seed. let x represent the number of seeds that grow to maturity. have the conditions for a binomial setting been met for this scenario? yes, all four conditions in bins have been met. no, the seeds are not independent of each other. no, there are more than two outcomes for each seedling. no, some packets will need to contain more than 10 seeds in order for the binomial setting to be met.

packets of celery seeds contain exactly 10 seeds. each seed has a probability of 0.85 of growing to maturity if properly planted. the success of one seed does not affect the success of any other seed. let x represent the number of seeds that grow to maturity. have the conditions for a binomial setting been met for this scenario? yes, all four conditions in bins have been met. no, the seeds are not independent of each other. no, there are more than two outcomes for each seedling. no, some packets will need to contain more than 10 seeds in order for the binomial setting to be met.

Answer

Brief Explanations:

The four conditions for a binomial setting (BINS) are: Binary outcomes (seed grows or doesn't grow), Independent trials (success of one seed doesn't affect others), Number of trials is fixed (10 seeds per packet), and Success - probability is constant (0.85 for each seed). Here, all these conditions are met.

Answer:

Yes, all four conditions in BINS have been met.