Subtract. Write your answer in scientific notation. (6 * 10^3) - (2.59 * 10^3) Choices: (A)3.41 * 10^9 (B)3.41 * 10^3 (C)3.41 * 10^0 (D)3.41 * 10^6

Identify Coefficients: We have: (6 * 10^3) - (2.59 * 10^3) Since the powers of 10 are the same, we can subtract the coefficients directly. What is 6 - 2.59? 6 - 2.59 = 3.41Convert to Scientific Notation: Write the answer in scientific notation Since we subtracted the coefficients and the power of 10 remains the same, we keep the power of 10 as is. Scientific notation: 3.41 * 10^3Choose Equivalent Expression: Choose the equivalent expression for (6 * 10^3) - (2.59 * 10^3). (6 * 10^3) - (2.59 * 10^3) = 3.41 * 10^3 The correct choice is (B) 3.41 * 10^3.

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Subtract. Write your answer in scientific notation. $\newline$ $(6 \times 10^3) - (2.59 \times 10^3)$ $\newline$ Choices: $\newline$ (A) $3.41 \times 10^9$ $\newline$ (B) $3.41 \times 10^3$ $\newline$ (C) $3.41 \times 10^0$ $\newline$ (D) $3.41 \times 10^6$

View step-by-step help

Home

Math Problems

Algebra 1

Add and subtract numbers written in scientific notation

Full solution

Q. Subtract. Write your answer in scientific notation.

\newline

(6 \times 10^3) - (2.59 \times 10^3)

\newline

Choices:

\newline

(A)

3.41 \times 10^9

\newline

(B)

3.41 \times 10^3

\newline

(C)

3.41 \times 10^0

\newline

(D)

3.41 \times 10^6

Identify Coefficients: We have: $\newline$ $(6 \times 10^3) - (2.59 \times 10^3)$ $\newline$ Since the powers of $10$ are the same, we can subtract the coefficients directly. $\newline$ What is $6 - 2.59$ ? $\newline$ $6 - 2.59 = 3.41$
Convert to Scientific Notation: Write the answer in scientific notation $\newline$ Since we subtracted the coefficients and the power of $10$ remains the same, we keep the power of $10$ as is. $\newline$ Scientific notation: $3.41 \times 10^3$
Choose Equivalent Expression: Choose the equivalent expression for $(6 \times 10^3) - (2.59 \times 10^3)$ . $(6 \times 10^3) - (2.59 \times 10^3) = 3.41 \times 10^3$ The correct choice is (B) $3.41 \times 10^3$ .