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I need to prove this is a natural number, but don't say the answer please, I just want the first step.
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\[\sqrt{7 + 4\sqrt{3}} + \sqrt{7 - 4\sqrt{3}}\]
Start by multiplying the expression by \[\sqrt{7-\sqrt{3}} \div \sqrt{7-\sqrt{3}}\]
*sorry, the root 3's should be 4*root 3
Okay, and all negative?
yes, you're multiplying the expression by 1, but then stuff starts canceling out :)
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Can I call 7 a and 4qsrt3 b?
If that makes it easier for you, I guess. So long as you realize a^2-b^2=1 :)
Okay, let me try
Omg, I got it! It's 14. Idk if it's right but it looks right
Aww according to wolfram it is 4. At least I got close
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Can you help me, @SmoothMath ?
I can show you my work if you want
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