Rationalize the denominator:
5+4 root 3 divided by 7+4root 3
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Answer:
5+43
1
Rationalize the denominator: \frac{5+4\sqrt{3}}{7+4\sqrt{3}} \cdot \frac{7-4\sqrt{3}}{7-4\sqrt{3}}=\frac{35-20\sqrt{3}+28\sqrt{3}-48}{{7}^{2}-{(4\sqrt{3})}^{2}}7+435+43⋅7−437−43=72−(43)235−203+283−48.
\frac{35-20\sqrt{3}+28\sqrt{3}-48}{{7}^{2}-{(4\sqrt{3})}^{2}}72−(43)235−203+283−48
2
Collect like terms.
\frac{(35-48)+(-20\sqrt{3}+28\sqrt{3})}{{7}^{2}-{(4\sqrt{3})}^{2}}72−(43)2(35−48)+(−203+283)
3
Simplify (35-48)+(-20\sqrt{3}+28\sqrt{3})(35−48)+(−203+283) to -13+8\sqrt{3}−13+83.
\frac{-13+8\sqrt{3}}{{7}^{2}-{(4\sqrt{3})}^{2}}72−(4
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