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Step-by-step explanation
Given v and x are in proportion, we have,
Given v and x are in proportion, we have, \frac{v}{x}=\frac{13.6}{32.64}=0.416=\frac{1.7}{4.08}
Given v and x are in proportion, we have, \frac{v}{x}=\frac{13.6}{32.64}=0.416=\frac{1.7}{4.08}Therefore we can write,
Given v and x are in proportion, we have, \frac{v}{x}=\frac{13.6}{32.64}=0.416=\frac{1.7}{4.08}Therefore we can write,\begin{gathered} \frac{v}{x}=0.416 \\ v=0.416x \end{gathered}
Given v and x are in proportion, we have, \frac{v}{x}=\frac{13.6}{32.64}=0.416=\frac{1.7}{4.08}Therefore we can write,\begin{gathered} \frac{v}{x}=0.416 \\ v=0.416x \end{gathered}a.
Given v and x are in proportion, we have, \frac{v}{x}=\frac{13.6}{32.64}=0.416=\frac{1.7}{4.08}Therefore we can write,\begin{gathered} \frac{v}{x}=0.416 \\ v=0.416x \end{gathered}a.v = 0.416 x
Given v and x are in proportion, we have, \frac{v}{x}=\frac{13.6}{32.64}=0.416=\frac{1.7}{4.08}Therefore we can write,\begin{gathered} \frac{v}{x}=0.416 \\ v=0.416x \end{gathered}a.v = 0.416 xb.
Given v and x are in proportion, we have, \frac{v}{x}=\frac{13.6}{32.64}=0.416=\frac{1.7}{4.08}Therefore we can write,\begin{gathered} \frac{v}{x}=0.416 \\ v=0.416x \end{gathered}a.v = 0.416 xb.n can be thus calculated as,
Given v and x are in proportion, we have, \frac{v}{x}=\frac{13.6}{32.64}=0.416=\frac{1.7}{4.08}Therefore we can write,\begin{gathered} \frac{v}{x}=0.416 \\ v=0.416x \end{gathered}a.v = 0.416 xb.n can be thus calculated as,n=0.416\times8.16=3.39
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