Determin the value of \( r^{200} \) and \( s^{206} \) \( r=5 / 3 \)
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The Deep Dive
To find \( r^{200} \), you can substitute \( r \) with \( \frac{5}{3} \). So, \( r^{200} = \left(\frac{5}{3}\right)^{200} \). This can be calculated as \( \frac{5^{200}}{3^{200}} \), which gives a very large number for \( 5^{200} \) and a very large denominator \( 3^{200} \). For \( s^{206} \), we need the value of \( s \). If we assume \( s \) is defined in relation to \( r \) and using a similar approach where you substitute, you can find \( s^{206} \) in terms of its base. Let’s say \( s = k \) for some defined constant or ratio, then \( s^{206} = k^{206} \). Both results can be expressed, but more information on \( s \) is required to provide a specific numerical answer for \( s^{206} \).