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no i dont think that is right
ohh...
i am going to guess that it is what you get when you multiply out \((x-5)^2(x-1)^2\) lets see
no it isn't damn
one way is plug in 1 for x, and see if you get 0 that reduces the choices to the last 2 equations
you can do the same for x=5, or you can "guess" that the constant should be a multiple of 5
well then that makes it easy, because the constant must be 5 or -5
yeah that is the one it has to be E
How do you get B? y = x4 + 6x3 – 6x2 + 6x – 5 replace all the x^n with 1 (because 1 to any power is 1) y= 1+6-6+6-5 that is not 0
i think you were supposed to check \(x=1\) then divide, check \(x=5\) then divide again but really this is a lot of work
I'am really confused now -_-
The "zeros" are the x values that make the expression 0 checking if 1 is a zero is (relatively) easy. notice that the 1st equation (with x replaced with 1) is –x4 – 6x3 + 6x2 – 6x + 5 -1 -6 +6 -6 +5 that adds up to -2 so the first equation is out. Same for the 2nd equation the last 2 work. now check if 5 is a root. synthetic division is one way. replace x with 5 is another (harder) a third is knowing that the constant (last term) should be a multiple of 5 and you can toss the 3rd equation. That leaves the 4th as the answer
ok cool :D I get it lol Thanks ^_^
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