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The approximation of \(\log _{3}(\sqrt{2})\)
Use linear approximation, i.e. the tangent line, to approximate sqrt[3] { 8.4 } as follows:
Let f(x) = sqrt[3] x. The equation of
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asked by
Ben
795 views
find the linear approximation to square root(a+x) for x near o. a is a constant (pos.) L(x)= sqrt(a)+1/2(a+0)^-1/2 (x-0) is this
1 answer
asked by
Anonymous
399 views
Use linear approximation, i.e. the tangent line, to approximate \sqrt[3] { 7.9 } as follows:
The equation of the tangent line to
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asked by
Ashley
1,011 views
Use a linear approximation (or differentials) to estimate the given number.
sqrt(99.6) so i think i start with f(x)=sqrt(100-x)
3 answers
asked by
kirsten
3,985 views
find the bound on the magnitude of the error if we approximate sqrt 2 using the taylor approximation of degree three for sqrt
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asked by
tony
535 views
Solve the question for both the exact irrational root and its rational approximation to the nearest tenth 3h + sqrt 2 = sqrt 5
1 answer
asked by
april
419 views
Solve the question for both the exact irrational root and its rational approximation to the nearest tenth. sqrt 2 over 3 s + 1 =
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asked by
april
456 views
Find the linear approximation of the function.
g(x) = ^3sqrt(1 + x) at a = 0. g(x)≈ Use to approximate these numbers (round to
1 answer
asked by
Q
1,939 views
Let f(x) = \sqrt[3] x. The equation of the tangent line to f(x) at x = 8 is y = (1/12)(x-8)+2. Using this, we find our
1 answer
asked by
Anonymous
471 views
Let f(x) = \sqrt[3] x. The equation of the tangent line to f(x) at x = 125 is y = . Using this, we find our approximation for
4 answers
asked by
Alessandra Romano
553 views