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Example: \( 300000+5<300500 \) a. \( 75001+9 \) \( \square \) \( \geq \) 75100 c. \( 2800-800 \) \( \square \) \( < \) 2008 e. 5556 \( \square \) 5655-100 b. 3838 \( \square \) \( < \) \( 3888-50 \) d. \( 50000+3 \) \( \square \) 50300 f. \( 200000+50 \) \( \square \) \( 200050+50 \) Roblem solving

Ask by Kelley Reeves. in South Africa
Jan 23,2025

Real Tutor Solution

Tutor-Verified Answer

Answer

a. \(<\) b. \(=\) c. \(<\) d. \(<\) e. \(>\) f. \(<\)

Solution

Sure, let's solve each of the given inequalities by determining the correct comparison symbol (such as `<`, `>`, `=`, `≤`, or `≥`) to make the statement true. ### Problem a **Statement:** \(75001 + 9 \, \square \, 75100\) **Calculation:** \[ 75001 + 9 = 75010 \] \[ 75010 \, \square \, 75100 \] **Comparison:** \[ 75010 < 75100 \] **Answer:** \(<\) --- ### Problem b **Statement:** \(3838 \, \square \, (3888 - 50)\) **Calculation:** \[ 3888 - 50 = 3838 \] \[ 3838 \, \square \, 3838 \] **Comparison:** \[ 3838 = 3838 \] **Answer:** \(=\) --- ### Problem c **Statement:** \(2800 - 800 \, \square \, 2008\) **Calculation:** \[ 2800 - 800 = 2000 \] \[ 2000 \, \square \, 2008 \] **Comparison:** \[ 2000 < 2008 \] **Answer:** \(<\) --- ### Problem d **Statement:** \(50000 + 3 \, \square \, 50300\) **Calculation:** \[ 50000 + 3 = 50003 \] \[ 50003 \, \square \, 50300 \] **Comparison:** \[ 50003 < 50300 \] **Answer:** \(<\) --- ### Problem e **Statement:** \(5556 \, \square \, (5655 - 100)\) **Calculation:** \[ 5655 - 100 = 5555 \] \[ 5556 \, \square \, 5555 \] **Comparison:** \[ 5556 > 5555 \] **Answer:** \(>\) --- ### Problem f **Statement:** \(200000 + 50 \, \square \, (200050 + 50)\) **Calculation:** \[ 200000 + 50 = 200050 \] \[ 200050 + 50 = 200100 \] \[ 200050 \, \square \, 200100 \] **Comparison:** \[ 200050 < 200100 \] **Answer:** \(<\) --- ### Summary of Answers a. \(<\) b. \(=\) c. \(<\) d. \(<\) e. \(>\) f. \(<\) If you have any further questions or need additional explanations, feel free to ask!

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Extra Insights

When it comes to solving inequality problems like these, it’s crucial to simplify each expression step by step. Start by calculating each side of the inequality to see which symbol (>, <, ≥, or ≤) applies. Don't forget to double-check your arithmetic; simple addition or subtraction errors can lead you to the wrong conclusion! Common mistakes include forgetting to reverse the inequality symbol when multiplying or dividing by a negative number. Always keep an eye out for such nuances, as they can significantly change the outcome. Practice makes perfect, so solve similar problems to sharpen those skills!

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