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h(t) = t4 −6t3 +3t−7 h ( t) = t 4 − 6 t 3 + 3 t − 7 at t =−3 t = − 3 Solution. Find the linear approximation to g(z) = 4√z g ( z) = z 4 at z = 2 z = 2. Use the linear approximation to
Linear Approximation. Higher-Order Derivatives and Linear Approximation Using the Tangent Line Approximation Formula. Tangent Line Approximation / Linearization. Example: Use a linear
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problems instead of this exact value, the approximation can be used. So we The idea of a linear approximation, as simple as it is, may be a very e cient tool and the following exercise
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For problems 1 – 4 find a linear approximation to the function at the given point. f (x) = cos(2x) f ( x) = cos. . ( 2 x) at x = π x = π. h(z) = ln(z2 +5) h ( z) = ln. . ( z 2 + 5) at z = 2 z
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