QUESTION IMAGE
Question
iew: find the speed of the gondola.
Step1: Find the speed formula
Speed \(v=\frac{\text{Distance}(d)}{\text{Time}(t)}\).
Step2: Calculate the speed
Given \(t = 3\) s and \(d=16.5\) ft. Then \(v=\frac{16.5}{3}=5.5\) ft/s.
Step3: Find distance at \(t = 1\) s
Using \(d=v\times t\), when \(t = 1\) s and \(v = 5.5\) ft/s, \(d=5.5\times1 = 5.5\) ft.
Step4: Find distance at \(t = 2\) s
Using \(d=v\times t\), when \(t = 2\) s and \(v = 5.5\) ft/s, \(d=5.5\times2=11\) ft.
Snap & solve any problem in the app
Get step-by-step solutions on Sovi AI
Photo-based solutions with guided steps
Explore more problems and detailed explanations
The speed of the gondola is \(5.5\) ft/s. The distance at \(t = 1\) s is \(5.5\) ft and at \(t = 2\) s is \(11\) ft.