13.0.cLet f, g, and h be the functions defined by f(x) = sin, g(x) = r¹ cos (), and h(x) = an for r #0All of the following inequalities are true on the interval [-1, 1] for x 0. Which of the inequalities can be usedx²with the squeeze theorem to find the limit of the function as a approaches 0 ?I. / ≤ f(x) ≤ x² + 1/1/20II. -1¹ ≤ g(x) ≤ 2²III. - ≤h(x) ≤ 27/12(A) I only(B)II only(C) I and III only(D) II and III onlyC

13. 2x Let f, g, and h be the functions defined by f(x) = sin, g(x) = x² cos All of the following inequalities are true on the interval [-1, 1] for x with the squeeze theorem to find the limit of the function as a approaches 0 ? I. // ≤ f(x) ≤ x² + 2/1/20 II. - ≤ g(x) ≤ ¹ ≤h(x) ≤7/20 III. - (A) I only (B) II only (C) I and III only (D) II and III only 0. Which of the inequalities can be used (), and h(x) = for 0. tanz

13. 2x Let f, g, and h be the functions defined by f(x) = sin, g(x) = x² cos All of the following inequalities are true on the interval [-1, 1] for x with the squeeze theorem to find the limit of the function as a approaches 0 ? I. // ≤ f(x) ≤ x² + 2/1/20 II. - ≤ g(x) ≤ ¹ ≤h(x) ≤7/20 III. - (A) I only (B) II only (C) I and III only (D) II and III only 0. Which of the inequalities can be used (), and h(x) = for 0. tanz

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter6: Vector Spaces

Section6.5: The Kernel And Range Of A Linear Transformation

Problem 30EQ

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