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Calculus: Early Transcendentals (3rd Edition)
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- Express the function F(x) = sin(A) in the form f • g. f(x) = 8(x) = %3Darrow_forwardDifferentiate the functions. a) f(x) = 2 – 5x +?x5 4 b) f(x) = e* + sinx c) f(x) = d) f(x) = (1 – 3x²) · e*arrow_forward'3 3 Use the values f(x) dx = 5 and g(x) dx = 2 to evaluate the definite integral. (a) 3g(x) dx (b) f(x) dx (c) f(x) dx (d) [F(x) – f(x)] dxarrow_forward
- Differentiate the functions. a) f(x) = 2 – x +÷x³ b) f(x) = 4e* + c) f(x) = cosx d) f(x) = (1– 2x*)· e*arrow_forwardLet f (x) = 2x + Vx + 5. %3D Choose the form of the largest interval on which f has an inverse and enter the value(s) of the endpoint(s) in the appropriate blanks. Then find (f-1)' (0). Enter DNE in any unused answer blank. O (-∞, 0) O (-∞, b)) O (-o, b] O (a, b) O (a, b] O [a, b) [a, b] O (a, o) O [a, o) a = b = (f-1)' (0) = symbolic formatting helparrow_forwardDetermine f(x) so that cos(Inx) f(x) dx = sin(In*x) + C 2in(x) 2n(x)arrow_forward
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