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Rationalize the denominator. The answer should be expressed in simplified form.
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\[\frac{ \sqrt{10}-\sqrt{7} }{ \sqrt{10}+\sqrt{3} }\] @charliealbert
\[\frac{ \sqrt{10}-\sqrt{3} }{ \sqrt{10}-\sqrt{3} }*\frac{ \sqrt{10}-\sqrt{7} }{ \sqrt{10}+\sqrt{3} }\] \[\frac{ 10-\sqrt{10}\sqrt{7}-\sqrt{3}\sqrt{10}+\sqrt{7}\sqrt{3} }{ 10-3 }\]
In the numerator: (a+b)(c+d)=a(c+d)+b(c+d)
Do the 10s divide out?
@charliealbert
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What do you mean?.
Does the 10 in the numerator and denominator cancel out?
No because 3 is subtracting 10.
the anwer would be: \[\frac{ 10-\sqrt{70}-\sqrt{30}+\sqrt{21} }{ 7 }\]
Oh ok thank you! Sorry i took so long I was registering for my classes for the fall online. :)
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Ok, no problem. Good luck with your autumn classes
Thanks!
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