Recent content by erogol

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    Graph Theory Help: Finding # of Graphs w/ n Vertices & k Edges

    The graph theory HELP! How many distinct graphs can be found by the set V={1,2,...,n} with k edges? For this question i conclude that totao.l number of distinct graphs comes with 2^(choose two in n) but i cannot find the solution which gives the relation with k edges can you help me?
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    A sequence can be start by the a2term?

    Can i define a sequence which starts with a2. term or i must define the first term a1 as well
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    Help Solving Integral Limit: x to 1

    yes:) but there is a x before the integral
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    Help Solving Integral Limit: x to 1

    lim x \int cost / t^2 (integral x to 1) x goes infitine
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    Help for this infinite integral question ?

    \int (((ax^2)/(x^3)+5) + 2 / x^3) dx (one to infinite integral) find the all possible values of a?
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    Help for combinatorial question?

    i have no sense to solve it i just know answer is 2^(2n-1) + 2^n -1
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    Help for combinatorial question?

    a "codeword" from the alphabet A={0,1,2,3) is said to be legitimate if it contains even number of zeros. Thus for instance the codeword 31020 is legitimated and 0002 is not. How many n - letter codewords are legitimated ?
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    Continuous Functions with Constraints: f(x) > -1 and f(x) = x + ∫₁ˣf(t) dt

    Find all continuous functions f(x) satisfying f(x) > −1 and f(x) = x + \int_{1}^{x} f(t) dt for all x
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    Continuous Functions f(x) Satisfying f(x)>1 and f(x) = x + ∫f(t)dt for All x

    So i did it but how can i provide the result by this way
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    Continuous Functions f(x) Satisfying f(x)>1 and f(x) = x + ∫f(t)dt for All x

    Find all continuous functions f(x) satisfying f(x)>1 and f(x) = x +(1 to x integral) \int f(t).dt for all x
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    How can you use L'Hopital's rule to find the limit when x approaches infinity?

    lim (e^((x^3)*tan1/x))/e^(x^2) x goes infinite
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    Questions about aplications of integral.

    I have some questıons about aolıcatıons of ıntegral can you help me?
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    It is a good question about disk method Can you help me to solve

    Disk method question Use the disk method to find the volume of the solid obtained by rotating the region bounded by y=x^2 and y=x about the line y=x.
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