Factor 4x^2 - 20x +25
You could use the quadratic formula to help you factor it
@ChmE Are you sure ?
it will get you the 2 solutions then you could just setup the ( )( ) form from there.
@ChmE Sorry to say you are wrong.
a=4 b=-20 c=25
when i worked it out it is (4x-5)(x-5) but checking it, it doesnt work
@ChmE Do you know what the standard form should be ? It should be \[ax^2+bx+x=0\]
Not \[ax^2+bx+x\]
\[20 \pm \sqrt{20^2-4(4)(25)} \over 2(4)\]\[20 \pm \sqrt{400-400} \over 8\]\[{20 \over 8}={5 \over 2}\]This will be the only solution, but will happen twice (x-(5/2))(x-(5/2)) times 2 to get rid of the fraction (2x-5)(2x-5) This could have been done by factoring but you could use the quadratic formula to help you if you couldn't figure it out
Doing it the wrong way does not help when you have to show the solution to the teacher.
Factoring: 4x^2 - 20x + 25 Split the middle term 4x^2 - 10x - 10x + 25 Group the left 2 terms and the right two terms, and factor them 2x(2x - 5) + -5(2x-5) factor out the (2x-5) (2x-5)(2x-5)
I don't know what your problem is @hba , but either get a purple border around your picture or shut up
I am just trying to show him the right way,stop being rude.
There is no "right", there are two possible ways, whatever is easier for that person is the right way for them.
@ChmE But that is not the correct way, you are not understanding that.
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