Finding the Area of a Region In Exercises 31-36, (a) use a graphing utility to graph the region bounded by the graphs of the functions, (b) find the area of the region analytically, and (c) use the
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Calculus, Early Transcendentals
- Area Function a) Find the formula for the area function, A(x), represented by the integral. b) Use that formula to find both A(t) and A(2t). c) Graph f(t) = sin (;t) and shade the area for the interval [0, 27]. d) Graph A(x) on the same graph and plot the point (2r, A(2n)). e) What is the relationship between parts (c) and (d)? sin dtarrow_forwardFundamental Theorem of Calcarrow_forwardINTEGRATION USING PARTIAL FRACTIONS 3x4 + 3x³ - 5x²+x-1 1 x²+x-2 3) dxarrow_forward
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