Recent content by goofyfootsp

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    Discrete mathematics: incursion

    Thanks, for your help Mark! Syd
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    Discrete mathematics: incursion

    That equation you presented was correct I did not know how to type it out properly. I see so a_4 = 2*a_3 - 1 = 2(?) - 1 a_5 = 2*a_4 - 1 = 2(?) - 1 a_4 = 2*a_3 -1 = 2(5) - 1 = 9 a_5 = 2* a_4-1 = 2(9) -1 = 17 Is that correct?
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    Discrete mathematics: incursion

    Homework Statement a 1= 2, a k+1, 2ak-1 Homework Equations What is the 5th term The Attempt at a Solution a1= 2 a2=2(2)-1= 3 a3=2(3)-1=5 a4=2(4)-1=7 a5=2(5)-1=9 5th term =9?
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    Is F(n) = 3+5+7...+2n Identical to F(n) = n(n+1)?

    Thank you all for your help in explaining this, I appreciate it greatly.
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    Is F(n) = 3+5+7...+2n Identical to F(n) = n(n+1)?

    F(n) = 2+4+6=...+2n I know the expression that represents the given function is F(n) = n(n+1), my question is F(n) = 3+5+7...2n the same F(n) = n(n+1)< if not can anyone expain? Thanks
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    Probability of randomly selecting three big blue marbles?

    Thanks I got it and I really appreciate your help!
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    Probability of randomly selecting three big blue marbles?

    Because the answer when p1*p2*p3=.061. yet my worksheet has choices of a. .0125, b. .0240, c. .2323, d. .2400
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    Probability of randomly selecting three big blue marbles?

    after multiplying p1*p2*p3 do I need to divide the sum by another number?
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    Probability of randomly selecting three big blue marbles?

    Homework Statement A bag contains 40 blue marbles, 40 red marbles, 20 green marbles. 60 of the marbles are big. Three marbles are selected without replacement. What is the probability of randomly selecting three big blue marbles? Homework Equations p(x,y/theta=p(x)p(y/x)=p(y)p(x/y)...
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    Calculus, Delta- Epsilon Proof Of Limits

    calculations in attachment I apologize but the attatchment has the work in it.
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    Calculus, Delta- Epsilon Proof Of Limits

    Homework Statement Is this the right direction to prove Given that , prove that . Using the delta epsilon definition to prove that means that, for any arbitrary small there exists a where as: If we choose any constant for (x) called C, as long as C does not equal zero, the...
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