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  1. Generate arbitrarily long sequences of consecutive numbers …

    Aug 25, 2022 · The goal of this question is to find if other methods exist to generate arbitrarily long sequences of consecutive numbers without primes. I started searching for other formulas …

  2. Proof that the product of 3 sequential numbers is divisible by 3

    Dec 25, 2019 · Notice that among $3$ consecutive numbers, exactly one is divisible by $3$ (look at their remainder when divided by $3$). So their product is divisible by $3$, and you are done.

  3. Probability of consecutive heads with biased coin

    Nov 1, 2016 · How would I calculate the probability of rolling 3 or more heads consecutively out of total 525600 flips of a biased coin whose probablity of heads is 0.01? I am able to approximate …

  4. Why are the differences between consecutive squares equal to the ...

    Then you get 9 which is the next cosecutive square, (3^2). That is the concept of the equation above, technically i didn`t explain that specific aspect of the difference of consecutive squares, …

  5. What is the height of each flagstaff in meter?

    May 29, 2021 · 0 From a point O on the ground of a square courtyard of area 160,000 sq.ft., the angles of elevation of three flagstaffs of equal heights at three consecutive corners of the yard …

  6. Proof: Sequence of n consecutive natural numbers containing no …

    Proof: Sequence of n consecutive natural numbers containing no primes (Velleman P158 Thm 3.7.3) Ask Question Asked 12 years, 2 months ago Modified 11 years, 10 months ago

  7. Prove the product of 3 consecutive positive integers is always ...

    Mar 6, 2023 · There is a problem asking me to prove the product of 3 consecutive integers is always divisible by 6 by using induction and not using the fact that one of the 3 numbers must …

  8. Sum of consecutive odd numbers - Mathematics Stack Exchange

    May 16, 2016 · The sum of $a$ consecutive odd numbers is a difference of squares $ (n + a)^2 - n^2 = a (a + 2n)$.

  9. Sum of odd numbers always gives a perfect square.

    Hint: $ (n+1)^2 = n^2 + (2n + 1)$, ie, squaring the next number adds the corresponding odd number.

  10. Pythagorean triples,consecutive terms of an arithmetic progression

    I am looking at the exercise: Find all the positive Pythagorean triples that are consecutive terms of an arithmetic progression. $$$$ So, according to the solution that I saw in my notes, we want t...