Represent the solution to the equation x+34=1712

.(1 point)
Responses

A number line with arrows at both ends is shown ranging from 0 to 1 in increments of sixths. Only the whole numbers are labeled. A closed circle is plotted at start fraction 5 over 6 end fraction.
Image with alt text: A number line with arrows at both ends is shown ranging from 0 to 1 in increments of sixths. Only the whole numbers are labeled. A closed circle is plotted at start fraction 5 over 6 end fraction.

A number line with arrows at both ends is shown ranging from 1 to 3 in increments of sixths. Only the whole numbers are labeled. A closed circle is plotted at start fraction 14 over 6 end fraction between 2 and 3.
Image with alt text: A number line with arrows at both ends is shown ranging from 1 to 3 in increments of sixths. Only the whole numbers are labeled. A closed circle is plotted at start fraction 14 over 6 end fraction between 2 and 3.

A number line with arrows at both ends is shown ranging from 0 to 2 in increments of fifths. Only the whole numbers are labeled. A closed circle is plotted at start fraction 7 over 5 end fraction between 1 and 2.
Image with alt text: A number line with arrows at both ends is shown ranging from 0 to 2 in increments of fifths. Only the whole numbers are labeled. A closed circle is plotted at start fraction 7 over 5 end fraction between 1 and 2.

A number line with arrows at both ends is shown ranging from 0 to 1 in increments of sixths. Only the whole numbers are labeled. A closed circle is plotted at start fraction 1 over 2 end fraction.

1 answer

To solve the equation \( x + 34 = 1712 \), we subtract 34 from both sides:

\[ x = 1712 - 34 \]

Calculating that:

\[ x = 1678 \]

Now, we need to represent the solution \( x = 1678 \) on a number line. None of the options provided include a number line that accommodates values much larger than 2 or 3. Since the solution is 1678, it is not represented in any of the options given.

If you are looking for the correct representation of the solution, a number line appropriate for larger values (e.g., one ranging from 1670 to 1680) would be needed, but since such an option isn't presented, it seems that none of the responses correctly represent the solution to the equation \( x + 34 = 1712 \).

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