When using the - definition of limit to prove lim f(x) = L, you must show that for everyx →→ aε > 0, there exists a > 0 such that if 0 < |x − a| < 8, then |ƒ(x) — L| < ɛ.Recall the following basic limit law, where a is a real number.Which of the following choices for & is necessary and sufficient to complete a proof using the ɛ-♂definition of limit?8=E22€= Elim x = ax → a8 = any real number

We need to choose correct option.

When using the - definition of limit to prove lim f(x) = L, you must show that for every x→a € > 0, there exists a > 0 such that if 0 < x − a| < 8, then |ƒ(x) — L| < ɛ. Recall the following basic limit law, where a is a real number. lim xa x→a Which of the following choices for & is necessary and sufficient to complete a proof using the e- definition of limit? € 2 08 = 2€ 08=E 08= 8 = any real number

When using the - definition of limit to prove lim f(x) = L, you must show that for every x→a € > 0, there exists a > 0 such that if 0 < x − a| < 8, then |ƒ(x) — L| < ɛ. Recall the following basic limit law, where a is a real number. lim xa x→a Which of the following choices for & is necessary and sufficient to complete a proof using the e- definition of limit? € 2 08 = 2€ 08=E 08= 8 = any real number

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter3: The Derivative

Section3.1: Limits

Problem 61E

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