During the first 50 S of a rocket\'s flight, the rocket is propelled straight up

Question

During the first 50 S of a rocket's flight, the rocket is propelled straight up, so that in t seconds its height s is . How high does the rocket travel in 50 s? What is tlie average velocity of the rocket during the first 50 s? What is the average velocity of the rocket during the first 1 '25 ft? Sketch the graph of one function that satisfies all of the conditions listed below. Its domain is the interval (-4,6). It has an absolute maximum value of 6 at x = 0. It has a local maximum value of 0 at x = -2. It does not have an absolute minimum value. It is CU on the interval (0,6). Sketch the graph of the function f and its derivative function f' where In each of the cases below, give the indicated derivative. Give the equation of the line tangent to the curve g(x) = 2x4 - x - 1 at the point Use linearization to approximate the value of The area of a right triangle with hypotenuse H is given by the formula where 0 is one of the acute angles. Use differentials to estimate the relative errors of the area A if H = 4 cm exactly and 0 is measured to be 30degree with an error of measurement of 15 minutes of arc. Note: A minute of arc, l' is approximately equal to - of a degree. Sketch the graph of a function that satisfies all of the conditions listed below. Sketch the graph of the function Clearly indicate each of the steps as listed on pages 232-234 of the textbook. Use the closed-interval method to find the absolute maximum and minimum values of the function f(x) = x - 2 sin a: on the interval An isosceles triangle has two equal sides of length 10 cm. Let theta be the angle between the two equal sides. Express the area A of the triangle as a function of 0 in radians. Suppose that 0 is increasing at the rate of 10degree per minute. How fast is A changing at the instant theta = pi/3? At what value of 0 will the triangle have a maximum area? A pentagon with a perimeter of 30 in is to be constructed by adjoining an equilateral triangle to a rectangle. Find the dimensions of the rectangle and triangle that will maximize the area of the pentagon. Sketch the graphs of the curves y = x and y = cos x showing their point of intersection. Use the Intermediate Value Theorem to identify an interval where the equation cos x = x has a solution. Use Newton's method to approximate the solution of the equation cos x = x. Hint: Consider f(x) = x - cos x.

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Give me points.......pls i have spent 1hr 45 min doing this

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