Write the equation of a sine or cosine function to describe the graph. JT -2+ O=D 3-
Q: Write the equation of a sine or cosine function to describe the graph. JT OsinO OcosO D=0
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A: Here we have to write the equation of a sine or cosine function to describe the graph.
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A: We will use the property of sine graph to find the required equation.
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Q: Write the equation of a sine or cosine function to describe the graph. y : -0
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Q: Write the equation of a sine or cosine function to describe the graph. JT OsinO D=0 olo
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A: Graph of the function is given, we have to find its equation
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- The distance from the ground, in meters, of a person riding on a Ferris wheel after t seconds can be modeled by the function D of t is equal to 10 times sine of the quantity t over 20 end quantity plus 10. Based on the graph of the function that represents the rider's distance from the ground, how long will it take before the rider is at the lowest point on the Ferris wheel?Group of answer choices: 20π seconds 5π seconds 30π seconds 10π secondsYou play a carnival game, where toy ducks are floating in a wave pool. After 1 second, your duck is floating on the peak of a wave 8cm above the bottom of the pool. After 3 seconds, your duck is at the bottom of the wave 2cm from the bottom of the pool. Write an equation for sine and cosine that describes your duck’s motion.AJ & BK built a standard analog clock directly onto the wall of their apartment. The height (above the floor) of the tip of the minute hand is a sinusoidal function. At 8:00pm, the tip of the minute hand is 7.4 feet above the floor. At 4:30am, the tip of the minute hand is 1.8 feet above the floor. [a] Find an equation for the height of the tip of the minute hand t minutes after midnight. [b] Find the height of the minute hand at 6:40pm.
- AJ & BK built a standard analog clock directly onto the wall of their apartment. The height (above the floor) of the tip of the minute hand is a sinusoidal function. At 8:00pm, the tip of the minute hand is 7.4 feet above the floor. At 4:30am, the tip of the minute hand is 1.8 feet above the floor. [a] Find an equation for the height of the tip of the minute hand t minutes after midnight. NOTE: Carefully consider the information given. [b] Find the height of the minute hand at 6:40pm. NOTE: As with all questions on this test not marked with , you may not use a calculatorSarim wants to do ride the Ferris wheel. The Ferris wheel has a radius of 9.5 m and rotates once every 10s. The bottom of the wheel is 1.2 m above the ground.a) Write a cosine equation that gives a rider’s height above the ground, in meters, as a function of time, in seconds, with the rider starting at the bottom of the wheel. b) After 6s, what is the height of the rider? c) Write a sine equation that models this scenario. d) How would the equation written in (a) change if the radius of the wheel was 8 m? List the change(s) and specify the new value(s).4. State the domain and the range of the cosine function.
- Outside temperature over a day can be modelled using a sine or cosine function. Suppose you know the high temperature for the day is 70 degrees and the low temperature of 48 degrees occurs at 5 AM. Assuming t is the number of hours since midnight, find an equation for the temperature, D, in terms of t.Find an equation for the following graph. Write as a sine functionA) Write an equation using the graph below using a sine function. B) Write an equatin usin ghte graph below using a cosine function.
- Outside temperature over a day can be modeled as a sinusoidal function. Suppose you know the temperature is 75 degrees at midnight and the high and low temperature during the day are 86 and 64 degrees, respectively. Assuming t is the number of hours since midnight, find an equation for the temperature, D, in terms of t. answer is 75−11⋅sin(π/12⋅t) please explain neatlyWrite the equation of a function ? that is a transformation of ?(?) = sin(?) such that: - the amplitude is 3 - the period is 8? - the smallest value in the range is −1 - the graph has been reflected over the ?-axisSolving for x, we discover the length of the adjacent side 5 units in the negative direction. In other words, the X coordiinate for the location of the tip of the triangle is -5. Now, you tell me, what is the Y coordinate for the tip of the triangle. Use the Sine function to find that the Y coordinate. The coordinate for the tip of the triangle is (-5,____) SEE ATTACHMENT
