Identify Signs: Identify the signs of the numbers involved in the subtraction. We have -4 and -(-2). The first number is negative, and the second number is also negative, but since it is being subtracted, it becomes positive (subtracting a negative is the same as adding a positive).Rewrite Subtraction: Rewrite the subtraction of a negative number as the addition of a positive number. So, -4 - (-2) becomes -4 + 2.Add Numbers with Signs: Add the two numbers, keeping in mind their signs. Since we are adding a negative number (-4) and a positive number (2), we find the difference between their absolute values. Subtract the smaller absolute value from the larger one: 4 - 2.Perform Subtraction: Perform the subtraction. Calculate 4 - 2 to get 2.Determine Final Sign: Determine the sign of the final answer. Since the original number with the larger absolute value was negative (-4), the result will also be negative. So, -4 - (-2) = -2.

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Subtract. $\newline$ $-4-(-2)=$

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Q. Subtract.

\newline

-4-(-2)=

Identify Signs: Identify the signs of the numbers involved in the subtraction. $\newline$ We have $-4$ and $-(-2)$ . The first number is negative, and the second number is also negative, but since it is being subtracted, it becomes positive (subtracting a negative is the same as adding a positive).
Rewrite Subtraction: Rewrite the subtraction of a negative number as the addition of a positive number. $\newline$ So, $-4 - (-2)$ becomes $-4 + 2$ .
Add Numbers with Signs: Add the two numbers, keeping in mind their signs. $\newline$ Since we are adding a negative number $(-4)$ and a positive number $(2)$ , we find the difference between their absolute values. $\newline$ Subtract the smaller absolute value from the larger one: $4 - 2$ .
Perform Subtraction: Perform the subtraction. $\newline$ Calculate $4 - 2$ to get $2$ .
Determine Final Sign: Determine the sign of the final answer. $\newline$ Since the original number with the larger absolute value was negative $(-4$ ), the result will also be negative. $\newline$ So, $-4 - (-2) = -2$ .