quadratic equations

tlg

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Hello could someone help me with this equation I get so far then Im stuck

72x-2 =2
 
Hello could someone help me with this equation I get so far then Im stuck

72x-2 =2
[math]72x^{-2}=2[/math]
I've corrected both to what I think you mean.

This is not quadratic; and it may be important to see the original problem, in case you have made a mistake before this point.

But if it is correct, you might try multiplying both sides by x^2.
 
Hello could someone help me with this equation I get so far then Im stuck
72x-2 =2
Or is it
[imath]72x-2=2\\72x=4\\x=\dfrac{4}{72}\\x=\dfrac{4}{8\cdot 9}\\x=\dfrac{1}{2\cdot 9}[/imath]
 
Prof Peterson,
Are you sure about not calling that equation a quadratic equation since it can be written as one?
Steven
 
Oh thank you. I have not written it up quite right. It is 72 with negative x squared equals two.. sorry. I know th answer is x = 6 or x=-6 but I just need help with the steps. Thanks very much
 
Last edited:
Oh thank you. I have not written it up quite right. It is 72 with negative x squared equals two.. sorry. I know th answer is x = 6 or x=-6 but I just need help with the steps. Thanks very much
That is the solution to the problem as I corrected it; but it is not read as "72 with negative x squared equals two", which would mean "72(-x)^2 = 2". Rather, it's "72 times x to the negative 2 power equals 2".

So please do as I suggested. (pka's suggestion is not your problem.)

Prof Peterson,
Are you sure about not calling that equation a quadratic equation since it can be written as one?
Steven
Yes, I am sure. Not everything that can be written as a quadratic equation is itself a quadratic equation. In particular, as negative exponents are not allowed in polynomials, this isn't even a polynomial equation. An equation is called quadratic when it can be written as ax^2 + bx + c = 0 using only addition, not multiplying by a power of x, or substituting 1/u for x, or anything like that. That is, it can be rearranged to that form.
 
That is the solution to the problem as I corrected it; but it is not read as "72 with negative x squared equals two", which would mean "72(-x)^2 = 2". Rather, it's "72 times x to the negative 2 power equals 2".

So please do as I suggested. (pka's suggestion is not your problem.)


Yes, I am sure. Not everything that can be written as a quadratic equation is itself a quadratic equation. In particular, as negative exponents are not allowed in polynomials, this isn't even a polynomial equation. An equation is called quadratic when it can be written as ax^2 + bx + c = 0 using only addition, not multiplying by a power of x, or substituting 1/u for x, or anything like that. That is, it can be rearranged to that form.
Thank you for your explanation. I now understand.
 
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