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- 4. Jacobi is seated on the line tangent to the graph of y =2x3 -3x2 -12x +21 at x =2.I am stuck on the maximum and minimum values of y and corresponding x. Will you please assist on that. It is the last part of the question in the picture.Please also solve for x to prove that g(x) intersects with f(x) at x = 2
- Given the preconditions for x and y as |x – y| ≤ 200, |2x + y - 150| ≤ 250, show the post-conditions for z = 3x2 + y2 + 3xy – 7x – 8y + 10. Please solve this problem mathematically and draw a 2D graph to show the covered domain for x and y. find the first and second derivativeIf a rectangle has its base on the x-axis and two vertices on the curve y=e^-x^2, show that the rectangle has the largest possible area when the two vertices are at the points of inflection of the curve.Find a function whose graph passes through the point (1,2/e) and satisfies x^2y'=y.
- The line tangent to the graph of y=x3 at the point where x=0.2 crosses the x-axis at the point where:suppose the line tangent to a graph of f at x = 4 is y = 3x+2 and suppose y = 5x -3 is the line tangent to the graph of g at x = 4. Find the line tangent to the following curves at x =4.This is a diffeq problem. How did they get their answer for f(t), as indicated in the green boxes?