Absorption Rates into the Body Are Important Considerations When Manufacturing $$\mathrm { H } _ { 0 } : \mu _ { G } - \mu _ { B } = 0$$

Multiple Choice

Absorption rates into the body are important considerations when manufacturing a generic version of a brand-name drug. A pharmacist read that the absorption rate into
The body of a new generic drug (G) is the same as its brand-name counterpart (B) . She
Has a researcher friend of hers run a small experiment to test $$\mathrm { H } _ { 0 } : \mu _ { G } - \mu _ { B } = 0$$ against the
Alternative $$\mathrm { H } _ { A } : \mu _ { G } - \mu _ { B } \neq 0$$ Which of the following would be a Type I error?

A) Deciding that the absorption rates are the same, when in fact they are.
B) Deciding that the absorption rates are different, when in fact they are.
C) Deciding that the absorption rates are the same, when in fact they are not.
D) Deciding that the absorption rates are different, when in fact they are not.
E) The researcher cannot make a Type I error, since he has run an experiment.