Answer Happy

At a certain​ college, it is estimated that at most 29​% of
the students ride bicycles to class. Does this seem to be a valid
estimate​ if, in a random sample of 100
college​ students, 33 are found to ride bicycles
to​ class? Use a 0.10 level of significance.
Let a success be a student that rides a bicycle to class. Identify the null and alternative hypotheses. O A. Ho:p>0.29 H:p=0.29 OD. Ho:p*0.29 H1: p = 0.29 OB. Ho: P = 0.29 He: p=0.29 O E. Ho:p<0.29 H: p = 0.29 0 C. Ho: p = 0.29 H:p> 0.29 O F. Họ p = 0.29 H:p<0.29 Find the test statistic. Za =(Round to two decimal places as needed.) What is the appropriate conclusion for this test? O A. Do not reject Ho and conclude that there is sufficient evidence that more than 29% of the students ride bicycles to class. Thus, there is not sufficient evidence to reject the estimate that at most 29% of the students ride bicycles to class. B. Do not reject Ho and conclude that there is not sufficient evidence that more than 29% of the students ride bicycles to class. Thus, there is not sufficient evidence to reject the estimate that at most 29% of the students ride bicycles to class. O C. Reject Ho and conclude that there is not sufficient evidence that more than 29% of the students ride bicycles to class. Thus, there is not sufficient evidence to reject the estimate that at most 29% of the students ride bicycles to class. OD. Reject Ho and conclude that there is sufficient evidence that more than 29% of the students ride bicycles to class. Thus, there is sufficient evidence to reject the estimate that at most 29% of the students ride bicycles to class.