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Does sqrt{x+1} = (x+1)_{2}^{1}
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\[Does \sqrt{x+1} = (x+1)_{2}^{1}\]
Yes.
\[\sqrt{x+1} = (x+1)^{\frac12}\]
So does \[( (x+1)_{2}^{1})_{}^{2} = (x + 1)_{2}^{2} = x + 1 ???\]
Yes.
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Can \[(\sqrt{4x+7})_{}^{2} = (\sqrt{4x + 7})(\sqrt{4x + 7}) ??\]
Correct.
But wouldn't multiplying those give a trinomial answer?
No
\[\sqrt{3} \times \sqrt{3} = 3\]
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There must be a rule I am missing, can only the 4x * the 4x and the 7 * the 7 Inside the radicals?
Sorry, rephrase please?
Ill make new question
Perfect.
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