sqrt700×1000

The expression "sqrt700×1000" is ambiguous because it lacks parentheses to indicate which operation the square root applies to. In standard mathematical notation, the square root operator usually covers the argument immediately following it, but without clear grouping there are two plausible readings: sqrt(700) × 1000 and sqrt(700 × 1000).

If interpreted as sqrt(700) × 1000, the square root of 700 simplifies to sqrt(700) = sqrt(100 × 7) = 10√7. Multiplying by 1000 gives 1000 × 10√7 = 10000√7, which is approximately 26,457.5.

If interpreted as sqrt(700 × 1000), the expression becomes sqrt(700000). This can be simplified as sqrt(700000) = sqrt(7 × 100000) = 100√70, which is approximately 836.66.

To avoid ambiguity, it is best to use explicit parentheses or multiplication signs, for example: sqrt(700) × 1000 or sqrt(700000). Clear grouping ensures the intended calculation is understood unambiguously.