Absolute Extrema with a Calculator 7 Aug 07, 1:32:44 PM ' a watch help video The derivative of the function f is dened by f' (in) = (3:2 | 1) cos (m2) . If f (1) = 1, what is the absolute minimum value of the function f on the closed interval [0, 3] ? You may use a calculator and round your answer to the nearest thousandth. 00 attempt 1 out of 2 Linear Approximation (Level 2) v, Aug 07, 1:32:32 PM I I! Watch help video Let f be the function given by f (:13) = 4m% . What is the approximation for f (1.15) found by using the line tangent to the graph of f at m = 1? Approximation: f (1.15) g |:| When 3 , the second derivative v , meaning the graph of f is > 0 near the point of tangency, making the value ??? an A V . Submit Answer attempt 1 out of 2 Related Rates (Two Formulas) Y, Aug 07,132.24 PM I! watch help video The area of a square is decreasing at a rate of 49 square inches per second. At the time when the side length of the square is 5, what is the rate of change of the perimeter of the square? Round your answer to three decimal places (if necessary). 00 in _ attempt 1 out of 2 Related Rates (One Formula) v, Rug 07,1:3206 PM ' D watch help video The area of a circle is increasing at a constant rate of 88 square meters per second. At the instant when the area of the circle is 10071" square meters, what is the rate of change of the radius? Round your answer to three decimal places. 00 m ' , . attempt 1 out of 2