Use an exponent to condense the expression below. Then compute. -1×-1 Type the base, then use the a^(b) button or use the ^(^^) symbol on your keyboard for the exponent. Condensed form: Answer:

Recognize multiplication as exponent: To condense the expression -1×-1 using an exponent, we need to recognize that we are multiplying the number -1 by itself one time. This can be represented as -1 raised to the power of 2. Condensed form: (-1)^(2)Compute value of (-1)^(2): Now, let's compute the value of (-1)^(2). When a negative number is raised to an even exponent, the result is positive. Therefore, (-1)^(2) equals 1. Answer: 1

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Use an exponent to condense the expression below. Then compute.

-1×-1
Type the base, then use the
a^(b) button or use the
^(^^) symbol on your keyboard for the exponent.
Condensed form:
Answer:

Use an exponent to condense the expression below. Then compute. $\newline$ $-1 \times-1$ $\newline$ Type the base, then use the $a^{b}$ button or use the ${ }^{\wedge}$ symbol on your keyboard for the exponent. $\newline$ Condensed form: $\newline$ Answer:

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Q. Use an exponent to condense the expression below. Then compute.

\newline

-1 \times-1

\newline

Type the base, then use the

a^{b}

button or use the

{ }^{\wedge}

symbol on your keyboard for the exponent.

\newline

Condensed form:

\newline

Answer:

Recognize multiplication as exponent: To condense the expression $-1\times-1$ using an exponent, we need to recognize that we are multiplying the number $-1$ by itself one time. This can be represented as $-1$ raised to the power of $2$ . $\newline$ Condensed form: $(-1)^{2}$
Compute value of $(-1)^{2}$ : Now, let's compute the value of $(-1)^{2}$ . When a negative number is raised to an even exponent, the result is positive. Therefore, $(-1)^{2}$ equals $1$ . $\newline$ Answer: $1$