The position of an object moving in a straight line, in miles, can be modeled by the function s(t), where t is measured in days. Selected values of s(t) are shown in the table below. Approximate the average position of the object over the interval [0, 10] using a right Riemann sum with 4 subintervals indicated by the table. You may use a calculator if necessary. t 0 2 4 7 10 s(t) 15 19 21 30 45

Q: Complete the following steps for the given function, interval, and value of n. a. Sketch the graph…

A:

Q: Graph the following function over the interval[-2n, 2n]. Give the amplitude. y = 8cos (-x)

A:

Q: n A pendulum moving in simple harmonic motion is modelled by the function s(t) = -5cos (), where s…

A:

Q: The number of hours of daylight on a given day in City A is given by the following function, where x…

A:

Q: y=tanx PLEASE LABEL ALL POINTS ON TABLE, THANK YOU!

A: We are given the function y=tan(x). Here, we need to draw a t-table with all the values on the unit…

Q: The graph of the parent function is given.  Sketch the function in the space provided. Each tick…

A: Given: The graph of parent function y = tanx is given.

Q: Which of the functions shown below is differentiable at x = -3? Select the correct answer below:

A:

Q: 9 (2) = | c²-5 g (x) : x+3

A: Here is the solution of the given problem. PEAK POINT OF A FUNCTION:

Q: 6. You are provided a function s(t) which describes the displacement of a shoe in a tornado. Explain…

A: Given that st describes the displacement of a shoe in a tornado.

Q: 91. A model for the surface area of a human body is given by the function S = f(w, h) =…

A: