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On the number line, (√32) is closest to which integer?

Answer and explanation

Correct answer: 6

The governing concept is locating a square root between consecutive integers and then comparing distances on the number line. Since 25 < 32 < 36, taking positive square roots gives 5 < √32 < 6. To decide which integer is nearer, estimate √32 as 4√2, and use √2 ≈ 1.414; hence √32 ≈ 5.656. Its distance from 5 is approximately 0.656, whereas its distance from 6 is approximately 0.344. Therefore √32 is closer to 6, so option C is correct. Option B is the other adjacent integer but is farther away. Integers 4 and 7 are still more distant, so they cannot be the nearest point.

Related tags

Number LineSquare RootsNearest IntegerReal NumbersRepresenting Real Numbers On The Number LinePolynomialsMathematicsClass 10 Mcq

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