Evaluate 1+(-(2)/(3))-(-m) where m=(9)/(2).

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Evaluate  1+(-(2)/(3))-(-m) where  m=(9)/(2).

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Substitute Value into Expression: Substitute the value of m into the expression. We are given m = (9/2). We need to substitute this value into the expression 1 + (-(2/3)) - (-m). Expression after substitution: 1 + (-(2/3)) - (-(9/2))Simplify Negative Signs: Simplify the negative signs. We have two negative signs in the expression, which means we will be subtracting the negative values, effectively adding their positive counterparts. Simplified expression: 1 - (2/3) + (9/2)Find Common Denominator: Find a common denominator to combine the fractions. The common denominator for 3 and 2 is 6. We will convert both fractions to have the denominator of 6. (2/3) becomes (4/6) and (9/2) becomes (27/6). Expression with common denominator: 1 - (4/6) + (27/6)Combine Fractions: Combine the fractions. Now that we have a common denominator, we can combine the fractions by subtracting and adding their numerators. (27/6) - (4/6) = (23/6) Expression combined: 1 + (23/6)Convert Whole Number to Fraction: Convert the whole number to a fraction with the same denominator to combine with the fraction part. 1 can be written as (6/6) to have the same denominator as (23/6). Expression with whole number as fraction: (6/6) + (23/6)Combine Whole Number with Fraction: Combine the whole number fraction with the fraction part. Now we can add the numerators since the denominators are the same. (6/6) + (23/6) = (29/6)

Evaluate $1+\left(-\frac{2}{3}\right)-(-m)$ where $m=\frac{9}{2}$ .

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Evaluate $1+\left(-\frac{2}{3}\right)-(-m)$ where $m=\frac{9}{2}$ .