Using the Intermediate Value Theorem In Exercises 91-98, use the Intermediate Value Theorem and a graphing utility to approximate the zero of the function in the interval [ 0 , 1 ] . Repeatedly “zoom in” on the graph of the function to approximate the zero accurate to two decimal places. Use the zero or root feature of the graphing utility to approximate the zero accurate to four decimal places. h ( θ ) = tan θ + 3 θ − 4
Using the Intermediate Value Theorem In Exercises 91-98, use the Intermediate Value Theorem and a graphing utility to approximate the zero of the function in the interval [ 0 , 1 ] . Repeatedly “zoom in” on the graph of the function to approximate the zero accurate to two decimal places. Use the zero or root feature of the graphing utility to approximate the zero accurate to four decimal places. h ( θ ) = tan θ + 3 θ − 4
Solution Summary: The author explains the root of the function mathrmtan theta +3thet -4 by using a graphing utility and confirm the result with intermediate value theorem
Using the Intermediate Value Theorem In Exercises 91-98, use the Intermediate Value Theorem and a graphing utility to approximate the zero of the function in the interval
[
0
,
1
]
.
Repeatedly “zoom in” on the graph of the function to approximate the zero accurate to two decimal places. Use the zero or root feature of the graphing utility to approximate the zero accurate to four decimal places.
Approximating Solutions In Exercises 49–58, use agraphing utility to approximate (to three decimal places)the solutions of the equation in the interval [0, 2π).49. 5 sin x + 2 = 0 50. 2 tan x + 7 = 051. sin x − 3 cos x = 0 52. sin x + 4 cos x = 053. cos x = x54. tan x = csc x55. sec2 x − 3 = 056. csc2 x − 5 = 057. 2 tan2 x = 1558. 6 sin2 x = 5
Identifying Damped Trigonometric FunctionsIn Exercises 65–68, match the function with its graph.Describe the behavior of the function as x approacheszero. [The graphs are labeled (a), (b), (c), and (d).]
Chapter 2 Solutions
Calculus: Early Transcendental Functions (MindTap Course List)
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, calculus and related others by exploring similar questions and additional content below.