a. What is the period of the function (with units) and what does it represent? b. What do the max points represent in this situation? c. What is the amplitude of the function (with units) and what does it represent in this situation? d. What would a reasonable range be for this function, within the given context? Explain how you know that these values make sense within this context.
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Can you please answer question 3 a through i
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- I need help on questions 1-3?Answer A and BAn airplane undergoes the following displacements: First, it flies 287 km in a direction 40.6° east of north. Next, it flies 406 km due south. Finally, it flies 69.3 km 24.1° north of west. How far, d, does the airplane end up from its starting point? d km Report your numerical answer below, assuming three significant figures.
- Consider two vectors A and B. À = 11 + 13Ĵ and B = 14î - 16) Find the unit vector that points in the same direction as the vector A + 2B. Write the unit vector in the form 1 √ (U‚Î + U‚}) N = = U₁ =A plane takes off from an airport and flies to town A, located d₁ = 340 km from the airport in the direction 20.0° north of east. The plane then flies to town B, located d₂ 210 km at 30.0° west of north from town A. Use graphical methods to determine the distance and direction from town B to the airport. (Enter the distance in km and the direction in degrees south of west.) km o south of west - distance directionSuppose you walk 14.5 m in a direction exactly 19° south of west then you walk 22 m in a direction exactly 39° west of north. How far are you from your starting point in m? Please explain how you got your answer in detail.
- Please solve 1 and 3A person leaves home and walks 6 miles west, then 5 miles southwest. How far from home is she? Round to at least one decimal place. miles In what direction must she walk to head directly home? Round to at least one decimal place. degrees North of EastYou start on the origin and walk in a strait line to a point that is 10 m east and 25 m north of where you started. From there you walk 3 m west and another 10 m north, Write each location in terms of vectors A and B. Use vector addition as well.