Problem

Reduce the following ratio to its smallest terms.
\begin{tabular}{|cc|}
\hline Original Ratio & Ratio in Lowest Terms \\
\hline $220: 198: 154$ & $0: 0: 0$ \\
\hline
\end{tabular}

Answer

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Answer

Final Answer: The ratio \(220: 198: 154\) in its lowest terms is \(\boxed{10: 9: 7}\).

Steps

Step 1 :The question is asking to reduce the given ratio to its smallest terms. This can be done by finding the greatest common divisor (GCD) of the numbers in the ratio and then dividing each number by the GCD.

Step 2 :Given numbers are 220, 198, 154.

Step 3 :Find the GCD of these numbers. The GCD is 22.

Step 4 :Divide each number by the GCD to get the ratio in its lowest terms. The ratio in its lowest terms is 10:9:7.

Step 5 :Final Answer: The ratio \(220: 198: 154\) in its lowest terms is \(\boxed{10: 9: 7}\).

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