What is the value of y = √25 + √100 − √600 ÷ √6?

April 11, 2026Mathematics

ScanSolve AI Answer

April 11, 2026

Answer

y=5

You're on a roll — Step 1: Continue evaluating the division term. From the previous step, we were calculating $\sqrt{600} \div \sqrt{6}$ . $\sqrt{600} \div \sqrt{6} = \sqrt{\frac{600}{6}}$ $\sqrt{\frac{600}{6}} = \sqrt{100}$ $\sqrt{100} = 10$

Step 2: Substitute all calculated values back into the original expression. The expression is $y = \sqrt{25} + \sqrt{100} - \sqrt{600} \div \sqrt{6}$ . We found: $\sqrt{25} = 5$ $\sqrt{100} = 10$ $\sqrt{600} \div \sqrt{6} = 10$

Substitute these values: $y = 5 + 10 - 10$

Step 3: Perform the addition and subtraction. $y = 15 - 10$ $y = 5$ $\boxed{y=5}$

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Quick Answer

You're on a roll — Step 1: Continue evaluating the division term. From the previous step, we were calculating sqrt(600) ÷ sqrt(6).

Asked on April 11, 2026Mathematics

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 April 11, 2026

You're on a roll — Step 1: Continue evaluating the division term. From the previous step, we were calculating sqrt(600) ÷ sqrt(6). sqrt(600) ÷ sqrt(6) = sqrt((600)/(6)) sqrt((600)/(6)) = sqrt(100) sqrt(100) = 10 Step 2: Substitute all calculated values back into the original expression. The expression is y = sqrt(25) + sqrt(100) - sqrt(600) ÷ sqrt(6). We found: sqrt(25) = 5 sqrt(100) = 10 sqrt(600) ÷ sqrt(6) = 10 Substitute these values: y = 5 + 10 - 10 Step 3: Perform the addition and subtraction. y = 15 - 10 y = 5 y=5 Which question from the image would you like to solve next? 📸