Calculus: Early Transcendentals
8th Edition
ISBN: 9781285741550
Author: James Stewart
Publisher: Cengage Learning
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- Assume that for a function f(x), f(x) « O on the interval (-00, -5) and f'(x) > O on the interval (-5, ∞) And f"(x) « 0 on the interval (-2, 3); f"(x) > O on the intervals (-0, –2) and (3, 0). Sketch a possible graph of f(x):arrow_forwardi attached the imagearrow_forwardUse the limit definition of the derivative to determine ƒ '(2) if ni=xso enil ls1 gribnoqasnos erli B10 f(x) = x-1 ¹ f '(c) = lim f(x)-f(c) X-C X-Carrow_forward
- Let f: ℝ → ℝ by f(x) = 1 + x^2 and g: ℝ → ℝ by g(x) = 2^x + 3, calculate the following: (f ○ g)(1)arrow_forwardfind derivative using limit definitionarrow_forwardSuppose f is a function that satisfies the equation f(x + y) = f(x) + f(y) + x2y + xy2 for all real numbers x and y. Suppose also that. Can you please find f(0) , f'(0) , f'(x)arrow_forward
- If f(x) = 5x² , then f' (x) = lim-0 5(x+h)2 –52? h→0 h True Falsearrow_forwardDescribe the concavity of the graph of f(x) = x2-sin(2x) on the interval [0, π] on(4);concave down on(,) up-G.쁩);concave down onc3) and on(쁩 -) upon (0,음):concave down on (음,-) 12 and on㈩ 11π 12' (쯤T) 7x 11π 12' 12 , π ; concave down on b) concave up on ' 12 7x 11π 12'12 11π 12 ; concave down on [ 0, ' 12 d) concave down on (0, π) e) Oconcave up on (0, -* 12 12arrow_forwardf'(a) = lim h→0 h) - f(a)) ´ f(a+h) − f(a) Be sure you can do that as you will be tested on that skill. If f(x) = 14x + 18, find ƒ'( − 4).arrow_forward
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