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The tangent line to the graph of g(x)=2x^3-7x at (1,-5) intersects the curve at another point. Find the coordinates of the other point. Round all non-terminating decimals in the calculation to seven significant digits. Round your final answer to two decimals in the calculation.
Which of the following sets are linear spaces?
Let E be a metric space, S a subset of E, and let f:E-R be the function which takes the value 1 at each point of S and 0 at each point of the complement of S. Prove that the set of points of E at which f is not continuous is precisely the boundary..
for the calculus ii assignment provided below can you please provide step by step solutions for
Consider a particle moving in a circle at a fixed radius R from the origin. Determine the normal and tangential components of the acceleration vector a→ for the two cases below.
Write the expression for K for the reaction for the folowing:Co2(CO3)3(s) 2 Co3+(aq) + 3 CO32-(aq)Cu(NH3)4+(aq) = Cu+2(aq) + 4 NH3(aq)
If the probability that team A will win any particular game against team B is 49/100, what is the probability that team A will win the World Series?
Triangular num b ers are integers of the form n ( n + 1) / 2. The term comes from the fact that a triangular grid with n points on a side has a total of n ( n + 1) / 2 points. Write a function trinums(m) that generates all the triangular numbers l..
What conclusions can you reach concerning the benefit programs?
a.The internal rate of return is 13%. If the opportunity cost of capital is 10%, what is the NPV of the project? (Negative amount should be indicated by a minus sign. Do not round intermediate calculations. Round your answer to 2 decimal places.)
suppose we first generate a random variable U from a uniform distribution on the interval(0,1).then we define a transformation x=(1-U)^-1/theta where theta>0. next suppose that x1,x2,x3,...are a random variables having the same distribution x.what..
Consider that two particles are traveling the paths of the following functions: If each particle is to begin at one point of intersection at the same time and travel to the other point of intersection (at the same velocities)
What is the maximum likelihood estimator of the mean of x where x is the sample with distribution f(x)=rt^x where t= 1-r and r is between 0 and 1 and the mean of rt^x is t/r.
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