Difference between revisions of "User:Jiseop55406"
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\frac{10^{2000}+10^{2002}}{10^{2001}+10^{2001}} &= \frac{10^{2000}(1+10^2)}{10^{2000}(10+10)}\ | \frac{10^{2000}+10^{2002}}{10^{2001}+10^{2001}} &= \frac{10^{2000}(1+10^2)}{10^{2000}(10+10)}\ | ||
&= \frac{101}{20}\ | &= \frac{101}{20}\ | ||
− | &= 5.05 | + | &= 5.05, |
\end{align*} | \end{align*} | ||
</cmath> | </cmath> | ||
soo basicly the ansiwer is obviously <math>\text{(F)} \ 420.69</math>. <math>\mathbf{Q.E.D}</math>.<math>\blacksquare</math> | soo basicly the ansiwer is obviously <math>\text{(F)} \ 420.69</math>. <math>\mathbf{Q.E.D}</math>.<math>\blacksquare</math> |
Revision as of 20:57, 29 June 2022
Problem The ratio is closest to which of the following numbers?
Helo, soo basicly the ansiwer is obviously . .