Confidence Intervals for p

Confidence intervals for p are statistical estimates used to quantify the uncertainty around the proportion of a population that possesses a certain characteristic or attribute. In hypothesis testing, p represents the population proportion, and constructing a confidence interval for p involves determining a range within which the true population proportion is likely to lie with a specified level of confidence. This interval provides valuable information about the precision of the estimate and helps in making informed decisions based on sample data. Confidence intervals for p play a crucial role in various fields, including epidemiology, market research, and political polling, where accurate estimation of population proportions is essential.

Questions
  • Can someone show me how to solve this question?
  • How to solve this problem if their are 8 random sample size, using a 95% confidece level?
  • A federal report stated that 88% of children under 18 were covered by health insurance in 2000. How large a sample is needed to estimate the true proportion of covered children with 90% confidence with a confidence interval of .05 wide?
  • A​ 99% confidence interval for the population proportion is left parenthesis nothing comma nothing right parenthesis?
  • How do you construct a 95% confidence interval?
  • How do you calculate the confidence interval?
  • A random sample of 44 eight-ounce servings of different juice drinks has a mean of 79.8 calories and a standard deviation of 49.3 calories. How do you construct the sample's 90% and 95% confidence intervals?
  • How do you express the confidence interval #0.111 < p < 0.333# in the form #p +- E#?
  • Of the water lilies in the pond, 43% are yellow. The others are white. A frog randomly jumps onto a lily. What is the complement of the frog landing on a yellow lily and its probability?
  • If the probability of a frost tomorrow is 0.05, what is the probability of not having a frost?
  • A trait has two alleles, represented by #p# and #q#. If #p=.35#, what is #q#?
  • The incubation time for Rhode Island Red chicks is normally distributed 27 days and standard deviation of approximately 3 days. If 1000 eggs are incubated, how many chicks do we expect will hatch in 27 to 33 days?
  • What is the probability that an offspring will inherit cystic fibrosis, an autosomal recessive disorder, if both parents are carriers?
  • A trait has two alleles, represented by #p# and #q#. If #p=0.89#, what is #q#?
  • Find #k# such that #"P"(-k<Z<k)=0.95#?
  • What is #"P"(Z<1.37)#, and what does the "P" mean? I'm new to Statistics and don't understand much about it.
  • A study of a population of 1,600 fogs revealed that 18 out of every 160 frogs in the population have sports on their back?. Based on the results of this study, how many frogs in the population do NOT have sports on their back?
  • Show np>npq for binominal distribution?
  • -express the confidence interval using the indicated format: express the confidence interval 0.047<p<0.507 in the form of p +/- E?
  • A survey of 300 fatal accidents showed that 123 were alcohol related. construct a 95% confidence interval for the proportion of fatal accidents that were alcohol related?