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Home > Mathematics Homework Help > Solution

What is the place value of the underlined digit in 2,858,247?

Asked on March 26, 2026|Mathematics

This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

ScanSolve AI AnswerAnswered on March 26, 2026
Here are the solutions to the mathematics problems: 1) B. Hundred thousand Step 1: Identify the place value of each digit in $2,858,247$. • $7$ is in the ones place. • $4$ is in the tens place. • $2$ is in the hundreds place. • $8$ is in the thousands place. • $5$ is in the ten thousands place. • The underlined $8$ is in the hundred thousands place. • $2$ is in the millions place. The underlined digit $8$ is in the hundred thousands place. 2) B. XXVI Step 1: Convert the Roman numerals to standard numbers

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This step-by-step solution was generated by ScanSolve AI. Need help with more mathematics problems? Browse Mathematics solutions or ask your own question.

Home›Mathematics Homework Help›What is the place value of the underlined digit in 2,858,247…
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What is the place value of the underlined digit in 2,858,247?

March 26, 2026|Mathematics
What is the place value of the underlined digit in 2,858,247?

What is the place value of the underlined digit in 2,858,247?

ScanSolve AI

ScanSolve AI Answer

Answered on March 26, 2026

Here are the solutions to the mathematics problems:

1) B. Hundred thousand Step 1: Identify the place value of each digit in 2,858,2472,858,2472,858,247. • 777 is in the ones place. • 444 is in the tens place. • 222 is in the hundreds place. • 888 is in the thousands place. • 555 is in the ten thousands place. • The underlined 888 is in the hundred thousands place. • 222 is in the millions place. The underlined digit 888 is in the hundred thousands place.

2) B. XXVI Step 1: Convert the Roman numerals to standard numbers

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Simplify the numerator of the fraction.Solve number 12-15Solve number 9-11Find the first three terms in ascending powers of y in the expansion of (1-y)^(1)/(2).Find the binomial expansion of (x-2y)^3.V_3 = 1.2\,A x 2
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