a producer of 10 - ounce bags of pretzels claims that less than 7% of the pretzels in each bag are broken…

a producer of 10 - ounce bags of pretzels claims that less than 7% of the pretzels in each bag are broken. the 95% confidence interval for the true proportion of broken pretzels in the 10 - ounce bags produced by this company is (0.036, 0.067). is it reasonable to conclude that less than 7% of pretzels in each bag are broken?\no yes, because the entire interval is less than 0.07.\no yes, because the center of the interval is 0.0515, which is less than 7%.\no no, because a different sample might give different results.\no no, because the interval has many values that are plausible.

a producer of 10 - ounce bags of pretzels claims that less than 7% of the pretzels in each bag are broken. the 95% confidence interval for the true proportion of broken pretzels in the 10 - ounce bags produced by this company is (0.036, 0.067). is it reasonable to conclude that less than 7% of pretzels in each bag are broken?\no yes, because the entire interval is less than 0.07.\no yes, because the center of the interval is 0.0515, which is less than 7%.\no no, because a different sample might give different results.\no no, because the interval has many values that are plausible.

Answer

Brief Explanations:

A 95% confidence interval (0.036, 0.067) gives a range of plausible values for the true proportion of broken pretzels. Since all values in this interval are less than 0.07 (or 7%), it is reasonable to conclude that less than 7% of pretzels in each bag are broken.

Answer:

Yes, because the entire interval is less than 0.07.