Which sign makes the statement true? 5.2 × 10^3 ? 5.20 × 10^3 Choices: (A)> (B)< (C)=

Analyze Numbers: Step 1: Analyze the numbers given in the problem. We have 5.2 × 10^3 and 5.20 × 10^3. Notice that 5.2 and 5.20 are the same numerically.Compare Exponents: Step 2: Compare the exponents. Both expressions have the exponent 3, so 10^3 is equal in both cases.Determine Equality: Step 3: Since the base numbers (5.2 and 5.20) and the exponents (3) are the same, the two expressions are equal. 5.2 × 10^3 = 5.20 × 10^3

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Which sign makes the statement true? $\newline$ $5.2 \times 10^3 \,?\, 5.20 \times 10^3$ $\newline$ Choices: $\newline$ (A) > $\newline$ (B) < $\newline$ (C) $=$

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Algebra 1

Compare numbers written in scientific notation

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Q. Which sign makes the statement true?

\newline

5.2 \times 10^3 \,?\, 5.20 \times 10^3

\newline

Choices:

\newline

(A)

>

\newline

(B)

<

\newline

(C)

=

Analyze Numbers: Step $1$ : Analyze the numbers given in the problem. $\newline$ We have $5.2 \times 10^3$ and $5.20 \times 10^3$ . Notice that $5.2$ and $5.20$ are the same numerically.
Compare Exponents: Step $2$ : Compare the exponents. $\newline$ Both expressions have the exponent $3$ , so $10^3$ is equal in both cases.
Determine Equality: Step $3$ : Since the base numbers ( $5.2$ and $5.20$ ) and the exponents ( $3$ ) are the same, the two expressions are equal. $\newline$ $5.2 \times 10^3 = 5.20 \times 10^3$