The statement in the image is asking to place numbers in the empty boxes to form a correct numerical inequality with the included value √3 (the square root of 3). The value of √3 is approximately 1.732, so any values you place in the boxes must create a true statement where the number before √3 is less than √3, and √3 is less than the number after it. A simple way to complete the statement would be to use whole numbers that are immediately lower and higher than the approximate value 1.732. So we could pick: 1 < √3 < 2 This forms a true numerical inequality. The number 1 is less than the value of √3, and √3 is less than the number 2.
The image shows an inequality with two blank boxes and a square root symbol. The statement is: \[ \square < \sqrt{3} < \square \] To complete this inequality with integers, you need to find the integers that are immediately less than and greater than \(\sqrt{3}\). The square root of 3 is approximately 1.732. The nearest integers would be 1 and 2, since 1 is less than \(\sqrt{3}\) and 2 is greater than \(\sqrt{3}\). Therefore, the completed inequality should be: \[ 1 < \sqrt{3} < 2 \]
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