A construction safety manager is demonstrating how to use the formula $t = \frac{\sqrt{h}}{4}$ to estimate the time it takes for a tool to fall from a height of 400 feet. Arrange the following steps in the correct order to find the final time as shown in the example.

A safety instructor is reviewing an example where sunglasses are dropped from a bridge 400 feet above a river. Based on the formula $t = \frac{\sqrt{h}}{4}$ provided in the lesson, how many seconds did the lesson conclude it would take for the sunglasses to hit the water?

As a safety auditor reviewing a fall-risk incident report, you are verifying the data from the training example where an object is dropped from a bridge. Match each mathematical component of that specific scenario to its corresponding numerical value.

In the training example provided, a pair of sunglasses is dropped from a bridge height of $h = 400$ feet. According to the calculations shown in that specific scenario, the time ($t$) it takes for the object to reach the water is ____ seconds.

As part of your site safety certification, you review an incident example of an object dropped from a 400-foot bridge. According to the training example, using the formula $t = \frac{\sqrt{h}}{4}$ results in a calculated fall time of 20 seconds.