year19551958196019611962196519681975198019861990rabbit population6502180530082001240035006630091600929009280093100a. create a model using y=c(e)kxb. Is the model a good fit? Does the model fit all the data?c. Predict the rabbit population in 2020.

Given information: y=cekx Year 1955 1958 1960 1961 1962 1965 1968 1975 1980 1986 1990 Rabbit…

Answered: year 1955 1958 1960 1961 1962 1965 1968…

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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Prehistoric pottery vessels are usually found as sherds (broken pieces) and are carefully reconstructed if enough sherds can be found. An archaeological study provides data relating x = body diameter in centimeters and y = height in centimeters of prehistoric vessels reconstructed from sherds found at a prehistoric site. The following Minitab printout provides an analysis of the data. Predictor Coef SE Coef T P Constant -0.188 2.429 -0.09 0.929 Diameter 0.8121 0.1471 5.47 0.003 S = 4.07980 R-Sq = 88.2% (a) Minitab calls the explanatory variable the predictor variable. Which is the predictor variable, the diameter of the pot or the height? diameterheight (b) For the least-squares line ŷ = a + bx, what is the value of the constant a? What is the value of the slope b? (Note: The slope is the coefficient of the predictor variable.) Write the equation of the least-squares line. a = b = ŷ = + x (c) The P-value for a two-tailed test…
Prehistoric pottery vessels are usually found as sherds (broken pieces) and are carefully reconstructed if enough sherds can be found. An archaeological study provides data relating x = body diameter in centimeters and y = height in centimeters of prehistoric vessels reconstructed from sherds found at a prehistoric site. The following Minitab printout provides an analysis of the data. SE Coef Predictor Coef T P Constant -0.242 2.429 -0.09 0.929 Diameter 0.7905 0.1471 5.57 0.001 S = 4.07980 R-Sq = 86.1% (a) Minitab calls the explanatory variable the predictor variable. Which is the predictor variable, the diameter of the pot or the height? O diameter O height (b) For the least-squares line ý = a + bx, what is the value of the constant a? What is the value of the slope b? (Note: The slope is the coefficient of the predictor variable.) Write the equation of the least-squares line. a = -0.242 b =0.7905 ý = -0.242 +0.7905 (c) The P-value for a two-tailed test corresponding to each…
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Take a look at this reference sheet: http://bit.ly/2yGbKiB The scatter plot shows the number of hits and number of home runs for $$20 baseball players who had at least $$10 hits last season. The table shows the values for $$15 of those players. The model represented by y=0.15x−1.5 is graphed with the scatter plot. Player B was the player who most outperformed the prediction. How many hits did Player B have last season?

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year	1955	1958	1960	1961	1962	1965	1968	1975	1980	1986	1990
rabbit population	650	2180	5300	8200	12400	3500	66300	91600	92900	92800	93100

year 1955 1958 1960 1961 1962 1965 1968 1975 1980 1986 1990 rabbit population 650 2180 5300 8200 12400 3500 66300 91600 92900 92800 93100 a. create a model using y=c(e)kx b. Is the model a good fit? Does the model fit all the data? c. Predict the rabbit population in 2020.