Evaluate the following expression. 8+(8)/(1^(4))=

Evaluate exponent in denominator: Evaluate the exponent in the denominator. The expression has a denominator of 1 raised to the power of 4. Since any non-zero number raised to any power is itself, 1 raised to any power is 1. Calculation: 1^(4) = 1Simplify the fraction: Simplify the fraction. The fraction part of the expression is 8 divided by 1. Dividing any number by 1 gives the number itself. Calculation: 8 / 1 = 8Add whole number to fraction: Add the whole number to the simplified fraction. The expression now is 8 + 8, which is a simple addition problem. Calculation: 8 + 8 = 16

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Evaluate the following expression.

8+(8)/(1^(4))=

Evaluate the following expression. $\newline$ $8+\frac{8}{1^{4}}=$

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Grade 8

Powers with negative bases

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Q. Evaluate the following expression.

\newline

8+\frac{8}{1^{4}}=

Evaluate exponent in denominator: Evaluate the exponent in the denominator. $\newline$ The expression has a denominator of $1$ raised to the power of $4$ . Since any non-zero number raised to any power is itself, $1$ raised to any power is $1$ . $\newline$ Calculation: $1^{4} = 1$
Simplify the fraction: Simplify the fraction. $\newline$ The fraction part of the expression is $8$ divided by $1$ . Dividing any number by $1$ gives the number itself. $\newline$ Calculation: $\frac{8}{1} = 8$
Add whole number to fraction: Add the whole number to the simplified fraction. $\newline$ The expression now is $8 + \frac{8}{1}$ , which is a simple addition problem. $\newline$ Calculation: $8 + 8 = 16$