Finding the Fall Time for Sunglasses Dropped from 400 Feet

A safety engineer is drafting a manual for high-rise maintenance. To help workers understand the risks of falling objects, the manual includes a formula to calculate the time 't' (in seconds) it takes for an object to hit the ground when dropped from a height of 'h' feet. Which of the following is the correct formula?

A safety inspector uses the formula t = sqrt(h) / 4 to determine how long it takes for an object to fall. Match each component of this formula with its correct real-world definition.

A safety engineer uses a standard formula to estimate fall times. To find the time (t) in seconds it takes for an object to fall from a height of h feet, the square root of the height is divided by the constant value ____.

A safety technician is training new workers on how to estimate the time it takes for a dropped tool to reach the ground using the formula $t = \frac{\sqrt{h}}{4}$. Arrange the following steps in the correct order to calculate the time ($t$) in seconds when given a height ($h$) in feet.

Standard Formula for Fall Time Calculation

Warehouse Safety: Dropped Object Protocol

Workplace Safety: Falling Object Time Estimation

A facility safety officer uses the formula $t = \frac{\sqrt{h}}{4}$ to estimate how long a dropped tool takes to hit the floor from a height of $h$ feet. According to the formula's properties, if the height ($h$) is not a perfect square multiplied by 16, the resulting time ($t$) will be:

A safety trainer is teaching workers how to use the formula $t = \frac{\sqrt{h}}{4}$ to estimate how long it takes for a dropped tool to hit the ground. According to the formula's properties, the drop height ($h$) is directly related to the fall time ($t$) through which type of mathematical relationship?