Solve. Where appropriate, include approximations

  1. Solve. Where appropriate, include approximations to the nearest thousandth. If no solution exists, state this.log[5] (5x - 1) =
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    2. mar asked by mar
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  2. Solve. Where appropriate, include approximations to the nearest thousandth. If no solution exists,state this 3^(2x + 1) = 243
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    2. allice asked by allice
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  3. Now note that the following becomes good approximations as θ→0:sinθ≈θ sin2(π4−θ)≈12−c⋅θ (where c is some
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    2. unknown asked by unknown
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  4. Now note that the following becomes good approximations as θ→0:sinθ≈θ sin2(π4−θ)≈12−c⋅θ (where c is some
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    2. unknown asked by unknown
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  5. Find approximations of the given valuef(x)={4; 4>x {x^2 2<x a)f(-6) b)f(0) c)f(2) d)f(4) e)(f(6) − f(4))/(6 − 4) I don't
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    2. Ann asked by Ann
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  6. Find approximations of the given valuef(x)={4; 4>x {x^2 2<x a)f(-6) b)f(0) c)f(2) d)f(4) e)(f(6) − f(4))/(6 − 4) I don't
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    2. Anonymous asked by Anonymous
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  7. Prove that the sequence: {an} = {(1 + (ln(6)/(n)))^(2n)}infinity n=1 convergesNote: I don't know how to solve or work out so
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    2. Philip Martinson asked by Philip Martinson
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  8. Having trouble with this program running, can anybody help solve my problem:#include <stdio.h> #include <stdlib.h> #include
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    2. Riley asked by Riley
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  9. why are taylor approximations important?explain why such approximations might be useful? taylor approxmations are important to
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    2. apoorva asked by apoorva
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  10. Find the Maclaurin series for f(x) = e^(-x^2)Note: I don't know how to solve or work out so show all your work. And give the
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    2. Philip Martinson asked by Philip Martinson
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