Need help...
any idea? I don't care whether it 's a good or bad, if it helps you, so apply.
@Loser66 Nope, i forgot about this
@jim_thompson5910
I good way is study how to get the answer. the bad way is substitute the answer one by one, and consider which one is the answer. pick one
@e.mccormick come here and help him ,please.
@Loser66 here's work for the problem, but i just don't know how to factor completely
Do you know how synthetic division works? The example shows it, but I mean do you understand what it is saying to do?
@e.mccormick yeah i kinda do know how synthetic division, its just that the question asks to factor completely
No problem. That is related to synthetic div. If there is no remainder, it is a factor! Also, that example is not the same as the problem. It is only similar.
@e.mccormick do you have an idea of what the answer would be?
@e.mccormick here's another answer but i dont know how to make it look like the answers choices
I know the process. I am trying to find out what problem you are having with the process.
Did you start with something like this? |dw:1369356226306:dw|
@e.mccormick yes, this is the work
OK. The 0 there proves the -5 is a solution without a remainder, and therefore (x+5) is a factor. Now you just need to factor the other part, \(x^2-2x-3\)
@e.mccormick ok so this is the factored equation
Yes, that is the rest of it. So you have \((x+5)(x+1)(x-3)\) as the fully factored version of the original equation.
@e.mccormick so its A right?
Because your syntetic took the original and did this:, \(x^3 + 3x^2 -13x -15=(x+5)(x^2-2x-3)\) Then you factored the second part: \((x+5)(x^2-2x-3)=(x+5)(x+1)(x-3)\) And yes, that is A.
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