The prime factors of 954 are 2, 3, 3, and 53.
The prime factors of 1000 are 2, 2, 2, 5, 5, and 5.
The common prime factors are a single 2, so the greatest common factor is 2.
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1 × 954 = 9542 × 477 = 9543 × 318 = 9546 × 159 = 9549 × 106 = 95418 × 53 = 954
To determine what 954 is divisible by, we need to consider the factors of 954. The prime factorization of 954 is 2 x 3 x 3 x 53. Therefore, 954 is divisible by 1, 2, 3, 6, 9, 18, 53, 106, 159, 318, 477, and 954.
Factoring:ax**2 + bx + cStep 1: Multiply coefficients of first and third termsa∗c1*54Step 2: Factor product of coefficient of first and third term (a*c), choose 2factors whose sum is the coefficient of the second term (b)a∗c=d∗ed+e=b54=2*3*3*354=2*2754=6*954=18*39+6=15Step 3: Rewrite equationax**2 + dx + ex + cx**2+ 9x+6x+54Step 4: Factor sets of terms (first and second, third and fourth)gx(hx + i) + j(hx + i)x(x+9)+6(x+9)where: g is the greatest common factor of a and dwhere: j is the greatest common factor of e and cwhere: h = a ÷ g, e ÷ jwhere: i = d ÷ g, c ÷ jStep 5: Combine Like terms:(gx + j)(hx + 1)(x+6)(x+9)
The average ticket price for an adult second class passenger was £13 (the equivalent of £954 today).
There is a reference to tributes paid to the Danes in the text, so that would most likely place it in the period of the Danelaw (886-954).