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Solve the given problems by finding the appropriate derivative.A package of weather instruments is propelled into the air to an altitude of about 7 km. A parachute then opens, and the package returns to the surface. The altitude of the package as a function of the time t (in min) is given by
Find the vertical velocity of the package for t = 8.0 min.
The vector r(t) is the position vector of a particle at time t. Find the angle between the velocity and the acceleration vectors at time t = 0. r(t) = (6t2 + 5)i + (2t3 - 8t)k.
Simplify the group as a finitely generated abelian group.
Find a probability of a random chosen light bulb will last at least 685 hours. Round your answer to three decimal places.
finite graph and vertices.show that the vertices of any finite graph can be colored green and red so that at least half
The recording devices record the time the sound reaches each one. How far directly north of site B should a second explosion be done so that the measured time difference recorded by the devices is the same as that for the first detonation?
Find the horizontal and vertical asymptotes of the graph. Find the horizontal and vertical asymptotes of the graph of the function
Consider the function f(x) = 7 - 3x2 on the interval [-2, 4]. Find the average or mean slope of the function on this interval, i.e. f(4)- f(-2) 4 - (-2)=?
Which trade discount series gives the better deal? By how much?
Given the pair of linear equations in two variables: find the x and y -intercepts for each line . plot those intercepts, and graph the two on the same chart.
Do you want to follow a winning sports betting system but don't have time to analyze the stats and probabilities yourself? Are you tired of losing by following so called sports guru's that have no clue what they are doing? Imagine if you had a fully ..
The surface area of a pyramid is 189 cm squared The area of the square base is 49 cm squared. What is the area of one triangular face of the lateral surface? Show the steps of your solution and explain your work.
In order to solve the following system of equations by addition, which of the following could you do before adding the equations so that one variable will be eliminated when you add them?
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