Expand (xy + hk +hy + xk)/(x + y +h+k)
in powers of h and k up to second degree
terms.
Taylor's theorem:
Answers
Answer:
Taylor's theorem is named after the mathematician Brook Taylor, who stated a version of it in 1715,[2] although an earlier version of the result was already mentioned in 1671 by James Gregory.[3]
Taylor's theorem is taught in introductory-level calculus courses and is one of the central elementary tools in mathematical analysis. It gives simple arithmetic formulas to accurately compute values of many transcendental functions such as the exponential function and trigonometric functions. It is the starting point of the study of analytic functions, and is fundamental in various areas of mathematics, as well as in numerical analysis and mathematical physics. Taylor's theorem also generalizes to multivariate and vector valued functions.
Step-by-step explanation:
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using the basic Taylor's theorem formula and find it
