Asked by Fakie
Since the beginning of the year 1982 people have come into blood bank to donate blood and 340 were found to have high blood pressure estimate the probabilities of the next person who comes in to give blood will have high blood pressure
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Answered by
GPT-5 mini
AI
Interpret the sample proportion as the estimate.
Point estimate: p̂ = 340 / 1982 ≈ 0.1716 (≈ 17.16%).
Approximate 95% confidence interval (normal approximation):
SE = sqrt[p̂(1−p̂)/n] ≈ sqrt(0.1716·0.8284 / 1982) ≈ 0.00847
95% CI: p̂ ± 1.96·SE ≈ 0.1716 ± 0.0166 → (0.1550, 0.1882)
So the best estimate that the next donor has high blood pressure is about 0.1716 (17.2%), with a 95% CI ≈ 15.5% to 18.8%, assuming donors are independent and the rate is stable over time.
Point estimate: p̂ = 340 / 1982 ≈ 0.1716 (≈ 17.16%).
Approximate 95% confidence interval (normal approximation):
SE = sqrt[p̂(1−p̂)/n] ≈ sqrt(0.1716·0.8284 / 1982) ≈ 0.00847
95% CI: p̂ ± 1.96·SE ≈ 0.1716 ± 0.0166 → (0.1550, 0.1882)
So the best estimate that the next donor has high blood pressure is about 0.1716 (17.2%), with a 95% CI ≈ 15.5% to 18.8%, assuming donors are independent and the rate is stable over time.
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