\( 52+1364\times 421\div 5\sqrt {011=124} \)

To solve the expression \( 52 + 1364 \times 421 \div 5\sqrt{011=124} \), we first need to clarify the components of the expression. 1. The term \( \sqrt{011=124} \) seems to be incorrectly formatted. The expression \( 011=124 \) does not make sense in the context of a square root. If we assume it is meant to be a constant value, we can ignore it for now and focus on the arithmetic operations. 2. Let's break down the expression step by step, assuming \( \sqrt{011=124} \) is a placeholder for a number. 3. The expression can be simplified as follows: - First, calculate \( 1364 \times 421 \). - Then, divide the result by \( 5 \). - Finally, add \( 52 \) to the result. Let's calculate \( 1364 \times 421 \): \[ 1364 \times 421 = 574,964 \] Next, divide by \( 5 \): \[ 574,964 \div 5 = 114,992.8 \] Now, add \( 52 \): \[ 52 + 114,992.8 = 115,044.8 \] Thus, the final result of the expression, assuming \( \sqrt{011=124} \) does not affect the calculation, is: \[ \boxed{115044.8} \] If \( \sqrt{011=124} \) is meant to represent a specific value, please clarify, and we can adjust the calculation accordingly.