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1. Find the area of convergence of the series. (1-3)
 
4. Arrange the Maclaurin function f (x). Specify the region of convergence of the series obtained for this function.
4.11. f (x) = sh x

5. Calculate the approximate value specified with a given degree of accuracy α, using power series expansion appropriately chosen function
5.11. cos 20, α = 0,001

6. I Am using the expansion of the integrand in a power series, calculate the definite integral said up to 0,001.

7. Find a power series expansion in powers of x solving the differential equation (record the first three non-zero, a member of this expansion)
7.11. y ´= x2y2 + ysinx, y (0) = 1/2

8. The method of successive differentiation to find the first k terms of the expansion in a power series solutions of differential equations at the specified initial conditions.
8.11. y ´´ ´= yex - xy´2, y (0) = 1, y´ (0) = y ´´ (0) = 1, k = 6
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