WebAug 14, 2016 · We are told that n! = 990 ∗ k = 2 ∗ 5 ∗ 3 2 ∗ 11 ∗ k --> n! = 2 ∗ 5 ∗ 3 2 ∗ 11 ∗ k which means that n! must have all factors of 990 to be the multiple of 990, hence must have 11 too, so the least value of n is 11 (notice that 11! will have all other factors of 990 as well, otherwise the least value of n would have been larger).. Answer: B. Webfactor quadratic x^2-7x+12; expand polynomial (x-3)(x^3+5x-2) GCD of x^4+2x^3-9x^2+46x-16 with x^4-8x^3+25x^2-46x+16; ... Polynomials with rational coefficients always have as many roots, in the complex plane, as their degree; however, these roots are often not rational numbers. In such cases, the polynomial will not factor into linear polynomials.
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Web2 × 6 = 12, but also 3 × 4 = 12, and of course 1 × 12 = 12. So 1, 2, 3, 4, 6 and 12 are factors of 12. And also -1,-2,-3,-4,-6 and -12, because you get a positive number when you multiply … WebThe number 1440 has thirty-six factors, including 1 and itself. Suppose the GMAT asked the number of odd factors of 1440. We know that odd factors cannot contain any factor of 2 at all, so basically we repeat that procedure with all the factors except the factors of 2. Here: {2, 1} –> {3, 2} –> . The number 1440 has 6 odd factors, including 1. cincinnati qb burrow
How do you factor completely x^9-1? Socratic
Webx9 − x6 − x3 + 1 x 9 - x 6 - x 3 + 1 Factor out the greatest common factor from each group. Tap for more steps... x6(x3 −1)−(x3 −1) x 6 ( x 3 - 1) - ( x 3 - 1) Factor the polynomial by factoring out the greatest common factor, x3 −1 x 3 - 1. (x3 − 1)(x6 −1) ( x 3 - 1) ( x 6 - 1) Rewrite 1 1 as 13 1 3. (x3 − 13)(x6 − 1) ( x 3 - 1 3) ( x 6 - 1) WebMar 14, 2024 · For instance by your definition there is among the factors of $10$ the number $-5$; everybody considers $10$ to be a multiple of $-5$, but I think many would not want to consider $-5$ a factor of $10$. I'm not even sure you would; what you wrote does not suggest it. – Marc van Leeuwen May 1, 2014 at 5:28 2 WebWhen we counted the Factors of 36 that we listed above, we found that 36 has 9 Positive Factors and 9 Negative Factors. Thus, the total number of Factors of 36 is 18. Factor Pairs of 36 Factor Pairs of 36 are combinations of two factors that when multiplied together equal 36. Here are all the Positive Factor Pairs of 36 1 × 36 = 36 2 × 18 = 36 cincinnati public schools tech support