match the given polynomial to the one written in quadratic form. can someone please explain how to do this??
A quadratic is an equation in this format. \[Y = Ax ^{2}+Bx+C\] If the problem gives you a polynomial, it may look like \[Y = I(Jx-K)^{2}\] just carry out the squaring of the part in parenthesis and multiply everything by I to get the quadratic format.
sooo y=I(Jx-k)^2 would be I*jx^2-k^2??
@Matt.Mawson
nope. Try expanding the square and doing each multiplication individualy (term 1 times term 3 and term 1 times term 4, then term 2 times term 3 and term 2 times term 4, etc.\[Y = I \times (Jx - K)(Jx-K)\]
but they are all different variables.
True, but try to think of I, J, and K as constants, since they represent the coefficients of our function. Each function has coefficients, but they are usually small whole numbers.
okay so like x^4-8x^2+12 would be (x^2)^2-8x^2+12?
right!
so if I wanted to figure out a solution like it is telling me to with separate problems, would I just enter in the given roots or is there a way to figure it out?
@Matt.Mawson
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