WebThe number of digits in the square root of 62500 is sqrt(12500) Simplified Root : 50 sqrt(5) Simplify : sqrt(12500) Factor 12500 into its prime factors 12500 = 22 55 To simplify a … Web1. Find the cube roots of the following numbers by successive subtraction of numbers: 1, 7, 19, 37, 61, 91, 127, 169, 217, 271, 331, 397, …. Subtraction is performed 4 times. ∴ The cube root of 64 is 4. …

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WebPre-Algebra. Simplify cube root of 250. 3√250 250 3. Rewrite 250 250 as 53 ⋅2 5 3 ⋅ 2. Tap for more steps... 3√53 ⋅2 5 3 ⋅ 2 3. Pull terms out from under the radical. 5 3√2 5 2 3. The result can be shown in multiple forms. Web1. Find the cube root of each of the following numbers by prime factorisation: (i) 12167 (ii) 35937 (iii) 42875 (iv) 21952 (v) 373248 (vi) 32768 (vii) 262144 (viii) 157464 Solution: Thus, the cube root of 12167 is 23. Thus, the cube root of 35937 is 33. Thus, the cube root of 42875 is 35. Thus, the cube root of 21952 is 28. Thus, the cube root ... solution upper intermediate

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WebIn maths, the square root of 62500 is represented as this: $$\sqrt[]{62500}=250$$ Additionally it is legit to write every root down as a power: $$\sqrt[n]{x}=x^\frac{1}{n}$$ The square root of 62500 is 250. The cube root of 62500 is 39.685026299205. The fourth root of 62500 is 15.811388300842 and the fifth root is 9.1028210151304. WebA composite number is a positive integer that has at least one positive divisor other than one or the number itself. In other words, a composite number is any integer greater than one … WebThe correct option is C 3 We know that, If a perfect square is of n-digits then, its square root will have : n + … solution trucking