2Question 1g(1)=gQuestion 2g(0)=80Question 3-1lim_g(x) =x→2+3+2+1polo123

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Answered: Question 1 g(1)= Question 2 Appunti…

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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An object's distance from a fixed point at t seconds can be represented by the function f(t) = 5t2 inches. (a) Which of the following quantities would give the instantaneous velocity of the object at t = 3 seconds? f(3+h)-f(3) h (i) lim h→0 f(3+h)-f(3) h (vi) lim h→0 ---Select--- V (iii) f'(3) ---Select--- ✓ (iv) f" (3) ---Select--- (v) f'(3+h)-f'(3) ---Select--- ✓ h ---Select--- ✓ f'(3+h)-f' (3) h (b) What are the units for lim h→0 ---Select--- ✓ f(3+h)-f(3) h ? ---Select---
how do you find the domain for g(y)= y/y^2-1
Problem1.. Use the limit definition of derivative (f'(x) derivative of the function. g(x) = = 8 - 3x = lim_f(x+h)-f(x)) to calculate the h→0 Problem2. Find an equation of the tangent line at x = 3, assuming that f(3) = 5and f(3) = 2. 3 Problem3.. Use the limit definition of derivative (f'(x) = _lim_f(x+h)-f(x)) to compute h f'(a) and find an equation of the tangent line. 1. f(t) = t 2t², a = 3 2. f(x) = √√√x + 4, a = 1 3. f(x) = 1/₂ a = 4 √x h→0
If f(x) = 3x² - x³, find f'(x), ƒ''(x), ƒ'''(x), and f(4)(x). f'(x) = f"(x) = f'(x) = f(4) (x) = Graph f, f', f", and f"" on a common screen. Are the graphs consistent with the geometric interpretations of these derivatives? The graphs ---Select--- consistent with the geometric interpretations of the derivatives because f' ---Select--- --Select--- ✓where f' has a slope of m = 0, and f"" is ---Select--- ✓function equal to the slope of f". ✓where f has a slope of m = 0, f"
Any restrictions Y=5x+1/2x^2 And also vertical and horizontal asymptotes?
Graph f(x)=-5(2)^x+2 and its reflection about its horizontal asymptote.

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Question 1 g(1)= Question 2 Appunti g(0)= Question 3 lim g(x) x→2+ =