I am going to do this step by step - if you need more help ask.
(n-2)/\3+6(n-2)/\2+12(n-2)+8
(n-2)^3 = (n-2)(n-2)(n-2) --- multiply the first two binomials
(n^2-4n+4)(n-2) --- multiply these now
(n^3-2n^2)
complete next set
6(n-2)^2 = 6(n-2)(n-2) ---- multiply the binomials first
6(n^2-4n+4) ---- multiply through by 6
6n^2-24n+24
complete last set
12(n-2) = 12n-24
pull it all together now -
n^3-2n^2+6n^2-24n+24+12n-24+8
n^3+4n^2+12n+8
I hope this helps!!!!
Check over the math to make sure - you shouldn't always assume that the math is correct - make sure you do the problem as well!
2007-01-23 07:51:59
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answer #1
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answered by Anonymous
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In arithmetic, the Laplace rework is a extensively used imperative rework. It has many significant purposes in arithmetic, physics, engineering, and danger concept. The Laplace rework is concerning to the Fourier rework, yet while the Fourier rework resolves a function or sign into its modes of vibration, the Laplace rework resolves a function into its moments. like the Fourier rework, the Laplace rework is used for fixing differential and imperative equations. In physics and engineering, it is used for prognosis of linear time-invariant systems which contain electric circuits, harmonic oscillators, optical units, and mechanical systems. in this prognosis, the Laplace rework is ordinarily interpreted as a substitute from the time-area, wherein inputs and outputs are applications of time, to the frequency-area, the place a similar inputs and outputs are applications of complicated angular frequency, in radians in line with unit time. Given an undemanding mathematical or smart description of an enter or output to a gadget, the Laplace rework delivers an option smart description that generally simplifies the flexibility of examining the habit of the gadget, or in synthesizing a clean gadget according to a collection of specs. Denoted , this is a linear operator on a function f(t) (unique) with a real argument t (t ? 0) that transforms it to a function F(s) (image) with a complicated argument s. this substitute is largely bijective for the customary public of useful makes use of; the respective pairs of f(t) and F(s) are matched in tables. The Laplace rework has the useful property that many relationships and operations over the originals f(t) correspond to greater straightforward relationships and operations over the photos F(s).[a million]
2016-11-01 02:31:55
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answer #2
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answered by atalanta 4
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Remember to follow the order of operations. Start with exponents, then multiply. Now you should be able to add like terms together.
2007-01-23 07:23:36
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answer #3
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answered by scubagurl40 3
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