Let the integral of the given function be denoted by y(t). When the value of the definite integral of this function in the range of 0-1 seconds is taken according to the right edge rule with the sampling period T=0.5 seconds, which of the following results are the integral values y(1) and y(2) in the 1st and 2nd Example? The initial value of the integral is y(0)=0. f (t) = t.exp (-2t) a.y(1)=0.184 , y(2)=0.135 b.y(1)=0.135 , y(2)=0.0366 c.y(1)=0.184 , y(2)=0.0366 d.y(1)=0.184 , y(2)=0.319 e.y(1)=0.135 , y(2)=0.319
Let the integral of the given function be denoted by y(t). When the value of the definite integral of this function in the range of 0-1 seconds is taken according to the right edge rule with the sampling period T=0.5 seconds, which of the following results are the integral values y(1) and y(2) in the 1st and 2nd Example? The initial value of the integral is y(0)=0. f (t) = t.exp (-2t) a.y(1)=0.184 , y(2)=0.135 b.y(1)=0.135 , y(2)=0.0366 c.y(1)=0.184 , y(2)=0.0366 d.y(1)=0.184 , y(2)=0.319 e.y(1)=0.135 , y(2)=0.319
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Let the
a.y(1)=0.184 , y(2)=0.135
b.y(1)=0.135 , y(2)=0.0366
c.y(1)=0.184 , y(2)=0.0366
d.y(1)=0.184 , y(2)=0.319
e.y(1)=0.135 , y(2)=0.319
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