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 128 seconds. lower estimate of distance traveled = 29.0 upper estimate of distance traveled = t (sec) v (ft/s) 0 0 11 242 17 374 24 528 38 836 60 1320 73 1931 128 4516 * miles miles Report answers accurate to 1 places. This is not meant to be a trick question...be careful of the UNITS!

Newell et al. 2022 observed the following relationship between precipitation p (measured in mmrainfall) on the abundance of arthropods A (measured in mg/m2 biomass) in Peru. I provided an image of the equation below (a) On what intervals does increasing precipitation increase biomass? (b) On what intervals does increasing precipitation decrease biomass? c)At what rate does increasing precipitation increase/decrease biomass in a rain forest thatreceives 500mm of rain annually?

The table shows the rate of inflow of water, in cubic feet per second, as measured every morning at 7:30 AM by the US Army Corps of Engineers at a lake in Georgia. Use the Midpoint Rule to estimate the amount of water that flowed into this lake from July 18th, 2013 at 7:30 AM to July 26th at 7:30 AM. Day   Inflow rate (ft3/s) July 18   5262 July 19   6411 July 20   2572 July 21   4258 July 22   3008 July 23   3826 July 24   2463 July 25   3618 July 26   3006

How does the speed of a runner vary over the course of a marathon (adistance of 42.195 km)? Consider determining both the time to run thefirst 5 km and the time to run between the 35-km and 40-km points, andthen subtracting the former time from the latter time. A positive value ofthis difference corresponds to a runner slowing down toward the end ofthe race. The accompanying histogram is based on times of runners who participated in several different Japanese marathons ("Factors AffectingRunners' Marathon Performance," Chance, Fall, 1993: 24-30).What are some interesting features of this histogram? What is a typicaldifference value? Roughly what proportion of the runners ran the latedistance more quickly than the early distance?

If we know the average speed (s1) for an unknown distance, d, and the average speed (s2) of a second journey across the same distance, d, how can we calculate the average speed of the two journeys? {Values of time and distance are not known}

The mean of the differences between before and after measurements is denoted as - D - Xd - Xdifferences - Dbar

The velocity graph of a car accelerating from rest to a speed of 75 km/h over a period of 30 seconds is shown. Estimate the distance traveled during this period. (Use M6 to get the most precise estimate. Round your answer to two decimal places.)

During which time intervals were Rick Bobby and Betty Sue going their average velocity? [0, 5] [5, 7] [7, 10] [10, 16]

A reservoir, discharging water through sluices at the depth h feet below the water surface, has asurface area A for various values of h as given below: h (ft)1011121314 A (in sq ft)9501070120013501530 if t denotes time in minutes, the rate of fall of the surface is given byEstimate the time taken for the water level to fall from 14 to 10 feet above the sluices

The table shows the rate of inflow of water, in cubic feet per second, as measured every morning at 7:30 AM by the US Army Corps of Engineers at a lake in Georgia. Use the Midpoint Rule to estimate the amount of water that flowed into this lake from July 18th, 2013 at 7:30 AM to July 26th at 7:30 AM.  ft3 Day   Inflow rate(ft3/s) July 18   5256 July 19   6413 July 20   2562 July 21   4236 July 22   3028 July 23   3833 July 24   2466 July 25   3648 July 26   3004