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Find the arc length of the given function/curve on the given interval.
y=ln(x-sqrt(x^(2)-1)); x ϵ [1, sqrt(2)]
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Find the arc length of the given function/curve on the given interval.
y=ln(x-sqrt(x^(2)-1)); x ϵ [1, sqrt(2)]
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Find the definite integral that represents the arc length of the curve y=sqrt(x) over the interval [0, 3]
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Find the domain of vector function r (t)= sqrt(4 - t ^ 2) i + sqrt(t) j - 2/(sqrt(1+t)) k. State your answer in interval
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Find the domain of the vector function r(t)= sqrt(4 - t ^ 2) i + sqrt(t) j - 2 / (sqrt(1 + t)) k.
answer in interval notation
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