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Write two equivalent ratios.








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33. Write two equivalent ratios.\newline11)\newline\begin{tabular}{|l|l|l|}\newline\hline 22 & 44 & \\\newline\hline 66 & & \\\newline\hline\newline\end{tabular}\newline44)\newline\begin{tabular}{|l|l|l|}\newline\hline 88 & & 3232 \\\newline\hline 99 & & 33 \\\newline\hline\newline\end{tabular}

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Q. 33. Write two equivalent ratios.\newline11)\newline\begin{tabular}{|l|l|l|}\newline\hline 22 & 44 & \\\newline\hline 66 & & \\\newline\hline\newline\end{tabular}\newline44)\newline\begin{tabular}{|l|l|l|}\newline\hline 88 & & 3232 \\\newline\hline 99 & & 33 \\\newline\hline\newline\end{tabular}
  1. Simplify Ratio 24\frac{2}{4}: To find equivalent ratios, we can multiply or divide both terms of the ratio by the same non-zero number. Let's start with the ratio 24\frac{2}{4}. We can simplify this ratio by dividing both terms by their greatest common divisor, which is 22.\newlineDivide 22 by 22.\newline22=1\frac{2}{2} = 1\newlineDivide 44 by 22.\newline42=2\frac{4}{2} = 2\newlineThe simplified ratio is 12\frac{1}{2}.
  2. Multiply by 33: Now let's find an equivalent ratio by multiplying both terms of the simplified ratio 12\frac{1}{2} by a number. We can choose any number, so let's multiply by 33. Multiply 11 by 33. 1×3=31 \times 3 = 3 Multiply 22 by 33. 2×3=62 \times 3 = 6 The new equivalent ratio is 36\frac{3}{6}.
  3. Multiply by 44: For the second equivalent ratio, let's multiply the terms of the simplified ratio 12\frac{1}{2} by another number, say 44.\newlineMultiply 11 by 44.\newline1×4=41 \times 4 = 4\newlineMultiply 22 by 44.\newline2×4=82 \times 4 = 8\newlineThe second new equivalent ratio is 48\frac{4}{8}.

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