Assuming that all necessary conditions are met,what needs to be changed in the formula $\hat { p } \pm t _ { \alpha } \sqrt { \hat { p } ( 1 - \tilde { p } ) / n }$ so that we can use it to construct a (1 - $\alpha$)confidence interval estimate for the population proportion p? A) should be replaced by p. B) t _$\alpha$ should be replaced by z _$\alpha$ . C) t _$\alpha$ should be replaced by t _$\alpha$ _{/ 2}. D) t _$\alpha$ should be replaced by z _$\alpha$ _{/ 2}.

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The Answer of Assuming that all necessary conditions are met,what needs to be changed in the formula $\hat { p } \pm t _ { \alpha } \sqrt { \hat { p } ( 1 - \tilde { p } ) / n }$ so that we can use it to construct a (1 - $\alpha$)confidence interval estimate for the population proportion p? A) should be replaced by p. B) t _$\alpha$ should be replaced by z _$\alpha$ . C) t _$\alpha$ should be replaced by t _$\alpha$ _{/ 2}. D) t _$\alpha$ should be replaced by z _$\alpha$ _{/ 2}.

Assuming That All Necessary Conditions Are Met,what Needs to Be p^±tαp^(1−p~)/n\hat { p } \pm t _ { \alpha } \sqrt { \hat { p } ( 1 - \tilde { p } ) / n }p^​±tα​p^​(1−p~​)/n​

Assuming That All Necessary Conditions Are Met,what Needs to Be $\hat { p } \pm t _ { \alpha } \sqrt { \hat { p } ( 1 - \tilde { p } ) / n }$