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OpenStudy (anonymous):
Find a exact solution for:
(Is posted below)
Then, find approximate solution.
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OpenStudy (anonymous):
OpenStudy (helder_edwin):
multiply by 2 and by \(x\)
OpenStudy (helder_edwin):
what do u get?
OpenStudy (anonymous):
can you show me step by step how to solve all of it
OpenStudy (helder_edwin):
ok
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OpenStudy (helder_edwin):
\[ \large \frac{\sqrt{5}-1}{x}=\frac{\sqrt{5}}{2} \]
\[ \large 2(\sqrt{5}-1)=x\sqrt{5} \]
OpenStudy (helder_edwin):
what would u do next?
OpenStudy (anonymous):
I know you get 1.1 after you solve everything dont you , and idk this is my first time doing this..
OpenStudy (helder_edwin):
now u divide by \(\sqrt{5}\):
\[ \large \frac{2(\sqrt{5}-1)}{\sqrt{5}}=x \]
OpenStudy (anonymous):
ok how would you do that
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OpenStudy (anonymous):
1.1 divided by (squareroot) 5 (I dont have a calculator)
OpenStudy (helder_edwin):
this is the "exact" solution.
for an aproximate solution u can use \(\sqrt{5}\approx2.2\).
OpenStudy (anonymous):
ok hold on a sec
OpenStudy (helder_edwin):
i got 1.0909 approx.
OpenStudy (anonymous):
so would it be this
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OpenStudy (helder_edwin):
yes.
OpenStudy (anonymous):
or this one
OpenStudy (anonymous):
cause im getting 1.1 but idk which one it woulld be
OpenStudy (helder_edwin):
\[ \large x=\frac{2(\sqrt{5}-1)}{\sqrt{5}}\cdot\frac{\sqrt{5}}{\sqrt{5}}=
\frac{2(5-\sqrt{5})}{5}=\frac{10-2\sqrt{5}}{\sqrt{5}} \]
OpenStudy (anonymous):
ok ty :)
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OpenStudy (helder_edwin):
y r welcome
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