A 22-centimeter pendulum moves according to the equation 0 = 0.21 cos(9t), where 0 is the angular displacement from theand the rate of change ofvertical in radians and t is the time in seconds. Determine the maximum angular displacement 0,max0 when t = 6 seconds. (Round your answers to three decimal places.)%3Dmax0'(6) :%D The graphs of f and g are shown. Let h(x) = f(g(x)) and s(x) = g(f(x)). Find the derivative. (If an answer does not exist,%3D%3Denter DNE.)y10f42-2246.8.10(a) Find h'(8).(b) Find s'(1).8.

Answered: Image /qna-images/answer/7f07164b-e742-4d8a-8073-ac4c37f7fc13.jpg

Answered: A 22-centimeter pendulum moves…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter6: The Trigonometric Functions

Section6.1: Angles

Problem 48E

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Similar questions

As increases from 0 to 90, the value of csc tends toward _______.
A 1.4-m pendulum is initially at its leftmost position of -9 degrees .Determine the period for one back-and-forth swing. Use g= 9.8 m/sec2 .Write a model for the angular displacement of the pendulum after t seconds.
During a 12.8-hour period, the water level at Bay of Fundy, Nova Scotia, started at mean sea level (h=0), rose to 23.8 ft above sea level, dropped to 23.8 ft below mean sea level, and then returned to mean sea level. Which of the following model describes the height of the tide in ft as a function of time in hours, h(t) ? 23.8 sin (12.8 t) 23.8 sin(12.8 t) 47.6 sin(0.15625 t) 47.6 sin(12.8 t) 23.8 sin(0.15625 t) 47.6 sin (12.8t)
A rotating light is located 13 feet from a wall. The light completes one rotation every 3 seconds. Find the rate at which the light projected onto the wall is moving along the wall when the light's angle is 15 degrees from perpendicular to the wall. wall T light feet per second Answer is a positive value. Give your answer accurate to at least one decimal place.
The base of the right triangle pictured below is 8 centimeters and the angle is increasing at the constant rate of 0.03 radians per second. How fast, in centimeters per second, is the altitude h of the triangle increasing when h = 13? Round your answer to 3 decimal places. h N a = 8 cm a cm Select one: a. 0.900 cm/sec x Incorrect Ob. 0.970 cm/sec C. 0.751 cm/sec Od. 0.874 cm/sec
csc y° = sec
use radians 2. A Ferris wheel has a diameter of 18 m and travels at a rate of 5 rotations per minute. You get on the Ferris wheel at the lowest position, which is 1 m above the ground. Determine an equation in terms of sine that represents this function. Use f(t) to represent the distance from the ground at any time t.

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