Mathematics, 20.06.2020 01:57 falgunim4
Prove m and h are unique, that is prove n = 2m1 · h1 = 2m2 · h2 ⇒ (m1 = m2) ∧ (h1 = h2) (b) Define a function f : Z + → (Z + ∪ {0}) × ODD, f(n) = (m, h), if n = 2mh, and prove that f is a bijection. ( Note that a) shows f is well defined). (c) Define a bijection g : Z + × Z + → (Z + ∪ {0}) × ODD , that is define a function g and prove it is a bijection. (d) Explain why the steps above prove that Z +
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Factor the trinomial below. 12x^2 - 32x - 12 a. 4(3x+3)(x-1) b. 4(3x+1)(x-3) c. 4(3x+6)(x-2) d. 4(3x+2)(x-6)
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One of the solutions to x2 - 2x – 15 = 0 is x = -3. what is the other solution? ox=-5 ox= -1 0 x=1 x = 5
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Prove m and h are unique, that is prove n = 2m1 · h1 = 2m2 · h2 ⇒ (m1 = m2) ∧ (h1 = h2) (b) Define a...
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