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Area functions for the same linear function Let f(t) = t and consider the two area functions
- a. Evaluate A(2) and A(4). Then use geometry to find an expression for A(x), for x ≥ 0.
- b. Evaluate F(4) and F(6). Then use geometry to find an expression for F(x), for x ≥ 2.
- c. Show that A(x) − F(x) is a constant and that A′(x) = F′(x) = f(x).
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Single Variable Calculus: Early Transcendentals Plus MyLab Math with Pearson eText -- Access Card Package (2nd Edition) (Briggs/Cochran/Gillett Calculus 2e)
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- i need help pleasearrow_forwardQuestion 4 Find an equation of (a) The plane through the point (2, 0, 1) and perpendicular to the line x = y=2t, z=3+4t. 3t, (b) The plane through the point (3, −2, 8) and parallel to the plane z = x+y. (c) The plane that contains the line x = parallel to the plane 5x + 2y + z = 1. 1+t, y2t, z = 43t and is (d) The plane that passes through the point (1,2,3) and contains the line x = 3t, y=1+t, and z = 2 – t. (e) The plane that contains the lines L₁ : x = 1 + t, y = 1 − t, z = = L2 x 2s, y = s, z = 2. 2t andarrow_forwardcan you explain why the correct answer is Aarrow_forward
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