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Part A-
1) Evaluate 1∫[c] x√([b]x2+[d]) dx and round your answer to two decimal places.
2) Approximate the area under the curve defined by the following data points.
Part B-
1) The acceleration of a particle is given by the equation:
A = [a] x t. I f V = [e] m ÷ s at t = 1 and S = 12 m at t = 1 sec.
Find S at t = 2 sec.
2) Find the area between the curve for the equations below and round your answer to one decimal place.
y = x2 + [b] x - 4 and y = x + a.
Find out where the Jacobian of the transformation equals 0, and find the chambers in the u-v plane where the Jacobian is positive and the chambers where it is negative.
Write in the language of the predicate logic with proper quanti?ers and parentheses the statement: "Some cats chase any dog
Pack-Em-In has another development in the works. If it builds 50 houses in this development, it will be able to sell them at $250,000 each, but if it builds 110 houses, it will get only $190,000 each. Obtain a linear demand equation.
Compute the mean and median
find the distance between the silo and tree from the given data.nbspkyle and michael are in a small plane flying over
A snake slides through a long cylindrical hole in the ground at 6 centimetres per second. The hole is 7.5 metres in length. The snake takes 14 seconds to enter the hole. How many seconds does the snake take to exit the hole after entering it?
I need to know how to find first 3 derivatives for f(x) = cos(sq) 2X. I am able to find derivatives for similar problems, but the 2X portion is throwing me off.
Determine the slope of the tangent to each of the following curves:
You pick cards one at a time without replacement from an ordinary deck of 52 playing cards. What is the minimum number of cards you must pick in order to guarantee that you get (a) a pair
Please outline the specific problem, your solution and how the specific problem solving guidelines were applied. Be sure to carefully tell us how you applied each of the guidelines to your problem.
The scores on a certain test are normally distributed with a mean score of 51 and a standard deviation of 2. What is the probability that a sample of 90 students
For the following set, which number has the largest absolute value?
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