Suppose that f(x) is bounded:

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  1. Let {x_n} and {y_n} be real valued sequences suppose x_n->0 and {y_n} is bounded. Prove that (x_n*y_n)->0
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    2. Ashley asked by Ashley
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  2. Suppose that f(x) is bounded: that is, there exists a constant M such that abs(f(x)) is < or equal to M for all x. Use the
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    2. Nayyab asked by Nayyab
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  3. Let {X_n} be a sequence of real numbers that is bounded above by M and such that X_n-->x Prove that x<=M.This is what I have,
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    2. Ashley asked by Ashley
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  4. Let S be a non-empty subset of the real numbers that is bounded below. Define −Sby −S = {− x | x ∈S }. Prove: (i) −S
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    2. Ashley asked by Ashley
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  5. 1)What is the area bounded by y = x^2 and y =3x?A)5 B)9/2 ***C)8 D)11.2 E)25 i believe it to be 8 but im not sure. 2)The region
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    2. ReviewDay :( asked by ReviewDay :(
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  6. Find a function f which satisfies the integral equationInt(bounded from 0 to x) t*f(t)dt = Int(bounded from x to
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    2. bob asked by bob
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  7. Find a function f which satisfies the integral equationInt(bounded from 0 to x) t*f(t)dt = Int(bounded from x to
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    2. sisca asked by sisca
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  8. Suppose that f(x) is bounded: that is, there exists a constant M such that abs(f(x)) is < or equal to M for all x. Use the
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    2. Nayyab asked by Nayyab
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  9. A region is bounded by the function y=2x^2+3 and the x-axis over the interval(0,2). Sketch the graph of the bounded region. Use
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    2. Anonymous asked by Anonymous
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  10. Find the largest andsmallest values of the given function over the prescribed closed, bounded interval. F(x)=e^{x^2-2x} for
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    2. Anna Kirakosyan asked by Anna Kirakosyan
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