Question
A study estimates the average weight of a population
with a 95% confidence interval of (65 kg, 75 kg). What does this mean?Solution
A confidence interval estimates the range within which the true population parameter (e.g., mean) is likely to fall, given the sample data. In this case, there’s a 95% probability that the interval (65 kg, 75 kg) includes the true mean weight of the population. Confidence intervals help quantify the uncertainty associated with estimates, providing more context than point estimates alone. Why Other Options Are Wrong : A) The mean might not be exactly 70 kg; it’s just an average of the range. B) Confidence intervals describe means, not individual values in the population. C) The interval relates to the population mean, not the sample mean. E) Confidence intervals provide a probabilistic estimate, not a guarantee.
Statements: M @ N % Z # C & B $ A # E; W $ Z @ C
Conclusions : I. E @ Z II. A # W ...
Statements: V ≥ W > X = Y, C > D = E ≥ V
Conclusions :I. E ≥ W
II. D ≥ Y
III. C > V
...Statements: P < Q ≤ R ≤ S; P > T = V ≥ X; S ≤ W = Y < U
Conclusions:
I. U > R
II. W > X
III. Q < Y
Statements : M > J = L > O > I ≤ H < Q = N
Conclusions :
I. I > M
II. N > I
III. L < Q
Statements: V > P < L = O, R > N; Q > V > R
Conclusions:
I. R > L
II. Q > N
III. L > N
Statements: E < F < N; O < Q ≤ D; F < D; R < P ≥ O
Conclusions:
I. R < D
II. D > E
III. N > Q
Which among the following symbols should replace the question mark [?] (in the same order from left to right) in the given expression in order to make b...
Statement: L ≥ I ≥ K = J ≥ T ≥ V
Conclusions:
I. V < L
II. L ≥ T
Statements: D = E ≥ F; G > H > D; D > J = I = K
Conclusions:
I. K > D
II. F < G
III. K < H
In the question, assuming the given statements to be true, find which of the conclusion (s) among given three conclusions is/are definitely true and th...
