What value of m will make this expression equal to 12.4?
When m = -5.1, the expression will equal 12.4.
Any value of m, except when m = -5.1, will make the expression equal to 12.4.
m = 0 is the only value that will make the expression equal to 12.4.
m = -1 is the only value that will make the expression equal to 12.4.
To solve for the value of ( m ) that makes the expression equal to 12.4, we need to analyze the statements given.
1. If the expression equals 12.4 when ( m = -5.1 ), then it appears that this is a specific solution.
2. If the statement claims that any value of ( m ) except for ( -5.1 ) results in the expression being equal to 12.4, that would mean ( -5.1 ) is a unique solution.
3. The statements about ( m = 0 ) and ( m = -1 ) indicate that these values wouldn’t fulfill the condition set by the expression since we already know ( m = -5.1 ) is a particular solution.
Therefore, the correct option is that ( m = -5.1 ) is the unique solution that makes the expression equal to 12.4. When any other value is substituted, it does not equal 12.4.
To summarize, the value of ( m ) that will make the expression equal to 12.4 is ( m = -5.1 ).
To determine what value of ( m ) will make the expression equal to 12.4, we can analyze the provided options.
1. When ( m = -5.1 ), the expression equals 12.4. This suggests that -5.1 is a specific solution where the expression yields 12.4.
2. Any value of ( m ), except when ( m = -5.1 ), indicating that the expression is equal to 12.4 only under this specific condition.
3. ( m = 0 ) is stated as the only value; this cannot be correct as we already know -5.1 is a solution.
4. ( m = -1 ) is suggested as another exclusive option, but this also contradicts our knowledge from prior points.
Thus, the correct answer is that the value of ( m ) that will make the expression equal to 12.4 is ( m = -5.1 ). Any other value will not yield the same result.
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