When estimating distances from a table of velocity data, it is not necessary that the time intervals are equally spaced. After a space ship is launched, the following velocity data is obtained. Use these data to estimate the height above the Earth's surface at 123 seconds. lower estimate of distance traveled = t (sec) v (ft/s) 0 0 14 308 17 374 21 462 38 836 60 1320 74 1978 123 4281 miles upper estimate of distance traveled = miles Report answers accurate to 1 places. This is not meant to be a trick question...be careful of the UNITS!

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
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When estimating distances from a table of velocity data, it is not necessary that the time intervals are
equally spaced. After a space ship is launched, the following velocity data is obtained. Use these data to
estimate the height above the Earth's surface at 123 seconds.
lower estimate of distance traveled =
t (sec)
v (ft/s)
0
0
14
308
17
374
21
462
38
836
60
1320
74
1978
123
4281
miles
upper estimate of distance traveled =
miles
Report answers accurate to 1 places. This is not meant to be a trick question...be careful of the UNITS!
Transcribed Image Text:When estimating distances from a table of velocity data, it is not necessary that the time intervals are equally spaced. After a space ship is launched, the following velocity data is obtained. Use these data to estimate the height above the Earth's surface at 123 seconds. lower estimate of distance traveled = t (sec) v (ft/s) 0 0 14 308 17 374 21 462 38 836 60 1320 74 1978 123 4281 miles upper estimate of distance traveled = miles Report answers accurate to 1 places. This is not meant to be a trick question...be careful of the UNITS!
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