Simplify. (5^(2))-(-5^(2))

Rephrase Problem: First, let's rephrase the problem into a ＂What is the result of the expression (5^(2)) - (-5^(2))?＂Calculate First Term: Now, let's calculate the first term of the expression, which is 5 raised to the power of 2. 5^(2) = 5 * 5 = 25Calculate Second Term: Next, we calculate the second term of the expression, which is -5 raised to the power of 2. It's important to note that the negative sign is inside the parentheses, so it is also squared. (-5)^(2) = (-5) * (-5) = 25Subtract Terms: Now we subtract the second term from the first term. (5^(2)) - (-5^(2)) = 25 - 25Perform Subtraction: Perform the subtraction to find the final result. 25 - 25 = 0

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Simplify. $\newline$ $\left(5^{2}\right)-\left(-5^{2}\right)$

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Algebra 2

Add, subtract, multiply, and divide polynomials

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Q. Simplify.

\newline

\left(5^{2}\right)-\left(-5^{2}\right)

Rephrase Problem: First, let's rephrase the problem into a ＂What is the result of the expression $(5^{2}) - (-5^{2})$ ?＂
Calculate First Term: Now, let's calculate the first term of the expression, which is $5$ raised to the power of $2$ . $\newline$ $5^{2} = 5 \times 5 = 25$
Calculate Second Term: Next, we calculate the second term of the expression, which is $-5$ raised to the power of $2$ . It's important to note that the negative sign is inside the parentheses, so it is also squared. $\newline$ $(-5)^{2} = (-5) \times (-5) = 25$
Subtract Terms: Now we subtract the second term from the first term. $\newline$ $(5^{2}) - (-5^{2}) = 25 - 25$
Perform Subtraction: Perform the subtraction to find the final result. $25 - 25 = 0$