A parachute company sells safety devices that are designed to fire, releasing the reserve parachute, at a mean height of 350.5 m with a standard deviation of 11.5 m. The company recently updated the devices, which, the lead engineer suspects, has caused the standard deviation, a, to decrease. He measures the heights at which the devices fire for a random sample of 17 of the updated devices. The heights at which the devices fire have a sample standard deviation of 7.7 m. Assume the heights at which the updated devices fire follow a normal distribution. can the engineer conclude that the population standard deviation, G, is less than 11.5 m? To answer, complete the parts below to perform a hypothesis test. Use the 0.05 level of significance.

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A parachute company sells safety devices that are designed to fire, releasing the reserve parachute, at a mean height of 350.5 m with a standard deviation of 11.5 m. The company recently updated the devices, which, the lead engineer suspects, has caused the standard deviation, a, to decrease. He measures the heights at which the devices fire for a random sample of 17 of the updated devices. The heights at which the devices fire have a sample standard deviation of 7.7 m. Assume the heights at which the updated devices fire follow a normal distribution. can the engineer conclude that the population standard deviation, G, is less than 11.5 m? To answer, complete the parts below to perform a hypothesis test. Use the 0.05 level of significance.
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