HELPPP! Part 1: Explain, in complete sentences, the difference between a radical equation and an equation simply containing a radical. Part 2: Provide an example of each.
Yup
from how long you havn't been doing your hw? -just wondering..
I do all my homework.
Oh how long I have been doing my homework? Is that what you are asking?
lol a radical equation has a radical sign on the variable, where as if the radical is only on a constant the equation just contains it. \[\sqrt{x}+2\] IS a radical eqn.\[x+\sqrt{2}=6\] is NOT a radical eqn.
i meant sqrt(x)+2=6 for the first eqn.
Thank you very much, I had the answer similar to that, but I kept think it was wrong lol, I put this: The difference between a radical equation and an quation the contains a radical is that with a radical equation it can have radicals with a variable inside the radicand while an equation that contains a radical only has a number, and no variable. and for the first example: ____ √x + 2 = 7
ah yes, quite close but, as with all mathematics, the devil is in the detail :)
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