Graphing Trigonometric FunctionsGraph the functions in ExercisesWhat is the period of eachfunction?13. sin 2r14. sin(x/2)15. cos TX16. cosTX17. -sin18. —сos 2тх19. сos x20. sin (x +

(13) Given, y=sin2x period of sin2x is π

Answered: Graphing Trigonometric Functions Graph…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter6: The Trigonometric Functions

Section6.6: Additional Trigonometric Graphs

Problem 61E

See similar textbooks

Similar questions

Where does the graph of sin x have a horizontal tangent line?Where does cos x have a value of zero? Explain the connectionbetween these two observations.
Solve using application of derivatives of trigonometric functions. A piece of pipe is being carried down a hallway that is 10 feet wide. At the end of the hallway the there is a right-angled turn and the hallway narrows down to 8 feet wide. What is the longest pipe that can be carried (always keeping it horizontal) around the turn in the hallway?
A Ferris wheel with diameter 20 feet rotates counterclockwise and makes 2 revolutions per minute. At its lowest point, a car on the Ferris wheel is 2 feet above the ground. If the car starts at the bottom of the Ferris wheel at t = 0, write a sinusoidal function x(t) (using sin or cosin) which gives the height of the car above the ground at time t minutes. show work.
Consider the function f(x)=3(cos(x−(π/2))+1). Determine its amplitude, period, and midline. Enter the exact answers. Ampliude: A= Period: P= Midline: y=
Consider the function f(x)=2(cos(x−π2)+1). Determine its amplitude, period, and midline. Enter the exact answers. Amplitude A: = Period: P = midline: y =
Solve using derivatives of trigonometric functions. A piece of pipe is being carried down a hallway that is 10 feet wide. At the end of the hallway the there is a right-angled turn and the hallway narrows down to 8 feet wide. What is the longest pipe that can be carried (always keeping it horizontal) around the turn in the hallway?
Consider the function f(x)=2(cos(x−π6)+3). Determine its amplitude, period, and midline. Enter the exact answers. can you explain this answer?
The length of time between consecutive high tides is 12 hours and 28 minutes. According to NOAA, one day high tide occured at 12:28 AM (0.47 hours) and low tide occured at 7:07 AM (7.12 hours). Water heights are measured as amounts above or below the mean lower low water. The height of the water at high tide was 5.94 feet and the height of the water at low tide was 0.08 foot. Find a sinusodial function of the form y = A sin that models the data. y = ___sin (___x + ___) + ___
The length of time between consecutive high tides is 12 hours and 23 minutes. According to NOAA, one day high tide occured at 12:23 AM (0.38 hours) and low tide occured at 7:05 AM (7.08 hours). Water heights are measured as amounts above or below the mean lower low water. The height of the water at high tide was 5.92 feet and the height of the water at low tide was 0.04 foot. Find a sinusodial function of the form y = A sin that models the data. y = ___sin (___x + ___) + ___ Find when the next high tide will occur:
A cable hangs between two poles of equal height and 30 feet apart. Set up a coordinate system where the poles are placed at x=−15 and x=15, where x is measured in feet. The height (in feet) of the cable at position x is h(x) = 17cosh(x/17) where cosh(x) = (e^x+e^-x)/2 is the hyperbolic cosine, which is an important function in physics and engineering. The cable is ______ feet long?
Consider the function f(x)=2(cos(x−π3)+1). Determine its amplitude, period, and midline. Enter the exact answers. For the number π, either choose π from the bar at the top or type in Pi (with a capital P).
(refer to image for graph) A power outage occurs 6 min after the ride started. Passengers must wait for their cage to be manually cranked into the lowest position in order to exit the ride. Sine function model: h= 82.5 sin 3π ( t+ 0.5) + 97.5 where "h" is the height of the last passenger above the ground measured in feet and "t" is the time of operation of the ride in minutes. (a) What is the height of the last passenger at the moment of the power outage? Verify your answer by evaluating the sine function model. (b) Will the last passenger to board the ride need to wait in order to exit the ride? Explain

SEE MORE QUESTIONS

Recommended textbooks for you

Algebra & Trigonometry with Analytic Geometry

Algebra

ISBN:

9781133382119

Author:

Swokowski

Publisher:

Cengage

College Algebra

Algebra

ISBN:

9781305115545

Author:

James Stewart, Lothar Redlin, Saleem Watson

Publisher:

Cengage Learning

Algebra & Trigonometry with Analytic Geometry

Algebra

ISBN:

9781133382119

Author:

Swokowski

Publisher:

Cengage

College Algebra

Algebra

ISBN:

9781305115545

Author:

James Stewart, Lothar Redlin, Saleem Watson

Publisher:

Cengage Learning

SEE MORE TEXTBOOKS

Graphing Trigonometric Functions Graph the functions in Exercises What is the period of each function? 13. sin 2r 14. sin(x/2) 15. cos TX 16. cos TX 17. -sin 18. —сos 2тх 19. сos x 20. sin (x +