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음 when you first try to plug in the limit value. Complete the steps below to show that the limit exists by rationalizing with conjugates. The following limit results in lim √√x-4 - 16 - →16 X STEP 1: What is the conjugate of the numerator? STEP 2: Multiply the numerator by the conjugate and simplify: STEP 3: Multiply the denominator by the conjugate and simplify: STEP 4: Simplify the function by cancelling any common factors between the numerator and denominator: lim 2-16 STEP 5: Now evaluate the limit and answer as an integer or a reduced fraction. √x-4 lim -16 - 16 Submit =

음 when you first try to plug in the limit value. Complete the steps below to show that the limit exists by rationalizing with conjugates. The following limit results in lim √√x-4 - 16 - →16 X STEP 1: What is the conjugate of the numerator? STEP 2: Multiply the numerator by the conjugate and simplify: STEP 3: Multiply the denominator by the conjugate and simplify: STEP 4: Simplify the function by cancelling any common factors between the numerator and denominator: lim 2-16 STEP 5: Now evaluate the limit and answer as an integer or a reduced fraction. √x-4 lim -16 - 16 Submit =

Calculus: Early Transcendentals
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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0 The following limit results in when you first try to plug in the limit value. 0 Complete the steps below to show that the limit exists by rationalizing with conjugates. x-4 lim #-16 x-16 STEP 1: What is the conjugate of the numerator? STEP 2: Multiply the numerator by the conjugate and simplify: STEP 3: Multiply the denominator by the conjugate and simplify: STEP 4: Simplify the function by cancelling any common factors between the numerator and denominator: lim x-16 STEP 5: Now evaluate the limit and answer as an integer or a reduced fraction. √x-4 lim x 16 x 16 Submit
Transcribed Image Text:0 The following limit results in when you first try to plug in the limit value. 0 Complete the steps below to show that the limit exists by rationalizing with conjugates. x-4 lim #-16 x-16 STEP 1: What is the conjugate of the numerator? STEP 2: Multiply the numerator by the conjugate and simplify: STEP 3: Multiply the denominator by the conjugate and simplify: STEP 4: Simplify the function by cancelling any common factors between the numerator and denominator: lim x-16 STEP 5: Now evaluate the limit and answer as an integer or a reduced fraction. √x-4 lim x 16 x 16 Submit
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