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Derive an expression using the given data.
The integration - by- parts formula
Is known to be valid for functions u(x) and v(x), which are continuous and have continuous first derivatives. However, we will assume that u, v, du/dx, and dv/dx are continuous only for a ≤ x ≤ c and c≤ x ≤ b; we assume that all quantities may have a jump discontinuity at x = c.
Show that this reduces to the integration-by-parts formula if u and v are continuous across x = c. It is not necessary for du/dx and dv/dx to be continuous at x = c.
The Marginal profit function.
The slope of the tangent line.
Find the vertex.
Find the derivative of the function.
Application of differential calculus in economics: Profit, Cost and Revenue function - What is the maximum profit if each item is sold for $7? (Assume you sell every thing you produce.)
Find the inverse of the matrix.
The inflection points and global extrema.
Evaluate the sequence generated by generating functions
Sketch the Fourier series of f(x) on the given interval - Sketch the Fourier series
Find the sum or difference as a product of sines or cosines.
Evaluate the area of the rectangle - Write a polynomial that represents the area.
Find the nth term of the given sequences - Write out the nth term for the continuation of the sequences
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