Determine whether each expression in the following table is equivalent to 634÷910634÷910.Select one cell per row.

To determine whether each expression is equivalent to $\frac{634}{910}$, we can simplify the fraction and compare it with the options in the table. The exact details of the expressions are missing from your question, so I'll show you how to approach this type of problem.

Step 1: Break Down the Problem

1. We need to simplify $\frac{634}{910}$.
2. Compare the simplified form with each expression in the table.

Step 2: Relevant Concepts

• To simplify a fraction, find the greatest common divisor (GCD) of the numerator and denominator and divide both by this number.

Step 3: Analysis and Detail

1. Finding the GCD of 634 and 910:

   • The prime factorization of 634: $634 = 2 \times 317$
   • The prime factorization of 910: $910 = 2 \times 5 \times 91 = 2 \times 5 \times 7 \times 13$
   • The GCD is 2.

2. Simplifying the fraction: $\frac{634 \div 2}{910 \div 2} = \frac{317}{455}$

Step 4: Verify and Summarize

• The simplified form of $\frac{634}{910}$ is $\frac{317}{455}$.
• Check other expressions in the table to see if they can be simplified to $\frac{317}{455}$.

Final Answer

• Choose the expressions that simplify to $\frac{317}{455}$ from the provided table.