Let a be any number from R, and let b be a number from R that is positive. The solution interval to the inequality |x − a| < b has a midpoint of a and a radius of b. Explain. Let a and b be as in part F above. The solution intervals to the inequality 0 < x-a < beach are of width b, with x = a being a notable exclusion from these solution intervals. Explain.
Let a be any number from R, and let b be a number from R that is positive. The solution interval to the inequality |x − a| < b has a midpoint of a and a radius of b. Explain. Let a and b be as in part F above. The solution intervals to the inequality 0 < x-a < beach are of width b, with x = a being a notable exclusion from these solution intervals. Explain.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:F. Let a be any number from R, and let b be a
number from R that is positive. The solution
interval to the inequality |ï — a| < b has a
midpoint of a and a radius of b. Explain.
G. Let a and b be as in part F above. The
solution intervals to the inequality
0 < x − a| < b each are of width b, with
–
x = a being a notable exclusion from these
solution intervals. Explain.
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