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Figure out the necessary cosine, and sine terms, and the appropriate coefficient formulas to approximate the function f(t)=t on the interval [1,3].
Using the result from above, calculate the first few terms of the expansion of t expanded on [1,3]. Plot this result on [-1,5].
Find the temperature at 9:01 A.M.,at 9:08 A.M.,and at 9:20 A.m.
Find the condition that the curve y = mx + c to be a tangent to the parabola y^2 = 4 ax and also determine the point of contact.
Given the situation described, identify the type of sampling involved. A fraternity assigned an ID number to each of its current pledges.
What percentage of the Indians like oranges and apples and A market research group conducted a survey of 1000 consumers and reported that 720 consumers liked product A and 450 liked product B. What is the least number that must have liked both prod..
Express the function in the form f(x) = a(x-h)2 + K and indicate the vertex. An object is thrown upward from the top of a 160-foot (Ho) building with an initial velocity (Vo) of 48 feet per second. How long after the object is projected upward wil..
Operations Research: Duals Q. Write the dual of this problem, sketch the feasible region of the dual, and find the dual solution graphically
I need a response to this question: You are tutoring a friend who is just learning how to graph linear equations with two variables. How will you describe at least two methods of graphing lines?
The parabola y= x^2+4 has two tangents which pass through the point (0,-2). One is tangent to the parabola at (a, a^2+4) and the other at (-a, a^2+4) where a is a certain positive number. The question is a=?
Using the method of separation of variables, solve the partial differential equation u subscript(tt)+2(pi)u subscript(t)-u subscript(xx)=-3sin(3(pi)x) for 0 less than or equal to x less than or equal to 1 with boundary conditions
find the probability that the airline will have a seat for each person who has reserved one and who shows up
Question about Joint probability· Calculate probabilities and joint probabilities on the events of driving to work everyday for 10 days. Identify the meaning of independent and dependent of this event
Calculate the simple linear regression equation
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