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Evaluate.
sqrt100-10(sqrt25-5)

Evaluate.\newline10010(255)\sqrt{100}-10(\sqrt{25}-5)

Full solution

Q. Evaluate.\newline10010(255)\sqrt{100}-10(\sqrt{25}-5)
  1. Simplify Square Root of 100100: We will start by simplifying the square root of 100100. The square root of 100100 is 1010, because 10×10=10010 \times 10 = 100.
  2. Simplify Square Root of 2525: Next, we simplify the square root of 2525 inside the parentheses.\newlineThe square root of 2525 is 55, because 5×5=255 \times 5 = 25.
  3. Perform Subtraction: Now we will perform the subtraction inside the parentheses.\newlineWe have 25\sqrt{25} which is 55, and we subtract 55 from it, which gives us 00.\newlineSo, 10(255)10(\sqrt{25} - 5) becomes 10×010 \times 0.
  4. Multiply and Simplify: Multiplying 1010 by 00 gives us 00. So, 10(255)10(\sqrt{25} - 5) simplifies to 00.
  5. Final Subtraction: Finally, we subtract the result from the previous step from the square root of 100100. We have 10010 - 0, which equals 1010.