An object is dropped straight down from a helicopter. The object falls faster and faster but its acceleration (rate of change of its velocity) decreases over time because of air resistance. The acceleration is measured in ft/sec and recorded every second after the drop for 6 sec, as shown. Find the following estimates. * 1 2 3 4 5 6. a 32.00 19.41 11.77 7.14 4.33 2.63 1.59 a. Find an upper estimate for the speed whent%36. ft/sec b. Find a lower estimate for the speed when t= 6. ft/sec c. Find an upper estimate for the distance fallen when t = 3. ft

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Chapter1: Units, Trigonometry. And Vectors
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An object is dropped straight down from a helicopter. The object falls faster and faster but its acceleration (rate of change of its velocity) decreases over time
because of air resistance. The acceleration is measured in ft/sec and recorded every second after the drop for 6 sec, as shown. Find the following estimates.
1
4
a 32.00 19.41 11.77 7.14 4.33 2.63 1.59
a. Find an upper estimate for the speed when t = 6.
ft/sec
b. Find a lower estimate for the speed when t=D6.
ft/sec
c. Find an upper estimate for the distance fallen when t=3.
ft
Transcribed Image Text:An object is dropped straight down from a helicopter. The object falls faster and faster but its acceleration (rate of change of its velocity) decreases over time because of air resistance. The acceleration is measured in ft/sec and recorded every second after the drop for 6 sec, as shown. Find the following estimates. 1 4 a 32.00 19.41 11.77 7.14 4.33 2.63 1.59 a. Find an upper estimate for the speed when t = 6. ft/sec b. Find a lower estimate for the speed when t=D6. ft/sec c. Find an upper estimate for the distance fallen when t=3. ft
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