Chapter 10: Q. 93 (page 777)
Write a delta–epsilon proof that proves that is continuous on its domain. In each case, you will need to assume that δ is less than or equal to .
Short Answer
Ans: is continuous on its domain (continuous for all )
Chapter 10: Q. 93 (page 777)
Write a delta–epsilon proof that proves that is continuous on its domain. In each case, you will need to assume that δ is less than or equal to .
Ans: is continuous on its domain (continuous for all )
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Get started for freeSuppose that we know the reciprocal rule for limits: If exists and is nonzero, then This limit rule is tedious to prove and we do not include it here. Use the reciprocal rule and the product rule for limits to prove the quotient rule for limits.
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