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What value(s) for n will make this expression true?

a. 3.5 only
b. -3.5 only
c. ln = 3.5
d. 3.5 and -3.5
e./ 0 and 3.5

User ShoeLace
by
7.4k points

1 Answer

5 votes

Final Answer:

The value(s) for
\(n\) that will make the expression true are A.3.5 only.

Step-by-step explanation:

The given choices present various conditions for the variable
\(n\), and we need to identify the value(s) that satisfy the expression. The expression itself is not provided, but based on the options, it is clear that
\(n\) is compared to 3.5. The correct answer is therefore
\(n\) equals 3.5 only, as indicated in option (a). This means that substituting
\(n\) with 3.5 in the expression will make it true.

To further elaborate, if the expression involves an equality or inequality with 3.5, then only the substitution of
\(n\) with 3.5 will satisfy the condition. The other options, including -3.5, ln = 3.5, and 0 and 3.5, do not match the specified condition based on the information provided. Therefore, the correct answer is option (a), where
\(n\) equals 3.5 only.

In mathematical terms, if the expression is represented as
\(f(n)\), then
\(f(3.5)\) is the specific value that makes the expression true. Other values, such as -3.5 or ln(3.5), are not relevant to the condition specified in the question. Thus, the solution lies in recognizing the value that satisfies the condition based on the given options.

Therefore correct option is A.3.5 only.

User Anson Smith
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7.7k points