2. Let's explore the behavior of the function that relates altitude, h, in meters, and atmospheric pressure,P(h), in millibars. Below is a table and a graph for a set of altitude values and pressure values.h (meters) P(h) (millibars)Description1000sea level553946.71CN Tower, Toronto, Ontario, CanadaGuadalupe Peak, highest point in Texas2,667767.914,392647.33Mt. Rainier, highest point in Washington state11,000336.48commercial airliner altitudePressure (millibars)1000900800700600500400300200100Altitude (thousand meters)10(a) Explain why a linear function would not be a good model for this set of data.(b) At which altitude is the air pressure equal to 500 millibars?(c) Write a formula for P(h), the atmospheric pressure, in terms of h, the altitude. Check yourformula using the data given in the table.(d) What is the atmospheric pressure at the top of Mount Everest (8848 meters)? What is the at-mospheric pressure at Death Valley National Park (86 meters below sea level)? Do your answersmake sense?

a) As per the graph, the data seems to be non-linear. There is a curve in the trendline which…

Answered: 2. Let's explore the behavior of the…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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2.An object whose temperature is 100°C is placed in a medium whose temperature is A°C. The temperature of the object falls to B°C in C min. a) Express the temperature T of the object as a function of time and draw its graph roughly to the scale. b)Calculate how long will it take the object to cool to 50°C. See table below to find "your" numerical values. A 25 30 35 R 0 1 2 B 80 75 70 C 10 15 20
Auto Noise The noise level of a Volvo S60 increasesas the speed of the car increases. The table gives thenoise, in decibels (db), at different speeds. a. Fit a power function model to the data.b. Graph the data points and model on the same axes.c. Use the result from part (a) to estimate the noiselevel at 80 mph.
Explain every step
Mean Temperature (°C) The following scatterplot shows the mean annual carbon dioxide (CO,) in parts per million (ppm) d) What is the meaning of the slope of this equation? measured at the top of a mountain and the mean annual air temperature over both land and sea across the globe, in degrees Celsius (C). Complete parts a through h on the right. O A. For every degree that the mean temperature increases, CO, levels increase by 0.004 ppm. 16.800 O B. For every 0.004 ppm increase in CO, levels, the mean temperature increases by 1°C. 16.725 OC. For every 1 ppm increase in CO, levels, the mean temperature increases by 0.004°C. 16.650 O D. The slope does not have a meaningful interpretation in the context of this problem. 16.575 16.500 e) What is the meaning of the y-intercept of this equation? 337.5 CO, (ppm) 350.03 325.0 362.5 A. For every 1 ppm increase in CO, levels, the mean temperature increases by 0.004°C. Click here to view the regression output. O B. When the CO, level is 0 ppm, the…
Simmorns, Renlya Dan noticed that it was harder for him to make a basket later in the game when he was tired. Josephine, the team statistician, calculated Dan's percentage of shots made over the previous4 games in ten minute intervals in order to track his stamina. Time (min) Percentage of Shots Made 10 60 20 45 30 33.75 40 25.3125 Josephine wants to create a function to model the data. What type of function should she use? O Linear O Quadratic O Exponential O None of these INTL OO 920 1O
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