Borrowing Library Books For Americans using library services, the American Library Association $($ALA$)$ claims that $67\%$ borrow books. A library director feels that this is not true, so he randomly selects $98$ borrowers and finds that $68$ borrowed books. Can he show that the ALA claim is incorrect? Use a$=\mathrm{.}05$ Do not round intermediate steps. A State the hypotheses and identify the claim. This hypothesis test is a $(1/2$ tail$)$ test. B Find the critical value$($s$).$ Round the answer to at least two decimal places. If there is more than one critical value, separate them with commas.

C Compute the test value. Round the sample proportion to three decimal places and score value to at least two decimal places. D Make the decision. $($Accept$/$reject$)$ the null hypothesis. E Summarize the results. There $($is$/$isnot$)$ enough evidence to support the library director's claim that, of Americans using library services, the proportion borrowing library books is not $67\%$