Suppose m A(m) = ( 1+ m As discussed in class, A(m) approaches e = 2.71828183... as m increases without bounds. This exercise illustrates that fact. You'll need to enter numerical values of e – A(m) that are correct to 4 digits (after the initial zeros). You can compute them with your calculator, and you may find it convenient to use scientific format. Note how the difference of e and A(m) approaches zero, and A(m) approaches e as m grows. If you are curious you can see the first 10,000 digits of e here. e - А(1) — e – A(2) = e – A(10) = e - А(100) - e - A(1,000) e - A(10, 000) e - A(100, 000) e- A(1,000, 000)
Suppose m A(m) = ( 1+ m As discussed in class, A(m) approaches e = 2.71828183... as m increases without bounds. This exercise illustrates that fact. You'll need to enter numerical values of e – A(m) that are correct to 4 digits (after the initial zeros). You can compute them with your calculator, and you may find it convenient to use scientific format. Note how the difference of e and A(m) approaches zero, and A(m) approaches e as m grows. If you are curious you can see the first 10,000 digits of e here. e - А(1) — e – A(2) = e – A(10) = e - А(100) - e - A(1,000) e - A(10, 000) e - A(100, 000) e- A(1,000, 000)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
Related questions
Question
![Suppose
A(m) =
1+
т
As discussed in class, A(m) approaches
e = 2.71828183...
as m increases without bounds. This exercise illustrates that fact. You'll need to enter numerical values of e – A(m) that are correct to 4 digits (after the
initial zeros). You can compute them with your calculator, and you may find it convenient to use scientific format. Note how the difference of e and A(m)
approaches zero, and A(m) approaches e as m grows.
If you are curious you can see the first 10,000 digits of e here.
e - А(1) —
e – A(2) =
e - А(10) —
e - А(100) —
e - A(1,000) =
e - A(10, 000)
e - A(100, 000)
е —
A(1, 000, 000)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa4db1ef5-f118-40f5-b121-b4044856066e%2F2bfa6efb-d4c7-4464-b938-7ecf76c760a5%2F017ylo_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Suppose
A(m) =
1+
т
As discussed in class, A(m) approaches
e = 2.71828183...
as m increases without bounds. This exercise illustrates that fact. You'll need to enter numerical values of e – A(m) that are correct to 4 digits (after the
initial zeros). You can compute them with your calculator, and you may find it convenient to use scientific format. Note how the difference of e and A(m)
approaches zero, and A(m) approaches e as m grows.
If you are curious you can see the first 10,000 digits of e here.
e - А(1) —
e – A(2) =
e - А(10) —
e - А(100) —
e - A(1,000) =
e - A(10, 000)
e - A(100, 000)
е —
A(1, 000, 000)
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