Simplified Radical Form of Square Root of 288 It is given as √288 = √2 × 144. 144 is a perfect square of 12.

The square root of 288 with one digit decimal accuracy is 16.9.

To simplify the square root of 288 means to get the simplest radical form of √288.

1. Step 1: List Factors. List the factors of 288 like so:
2. Step 2: Find Perfect Squares. Identify the perfect squares* from the list of factors above:
3. Step 3: Divide.
4. 288 / 144 = 2.
5. Step 4: Calculate.
6. Step 5: Get Answer.
7. 288½ = 12 x 2½

We can express the square root of 228 in its lowest radical form as 2 √57….Square Root of 228.

The product of those is 6,498. Multiplying that by 228 yields 1,481,544. That is the cube of 114.

The value of cube root of one is 228. The nearest previous perfect cube is 216 and the nearest next perfect cube is 343 . Cube root of 228 can be represented as 3√228. The value of cube root of one is 228.

1936 is a perfect square.

Factors of 288

• Factors of 288: 1, 2, 3, 4, 6, 8, 9, 12, 16,18, 24, 32, 36, 48, 72, 96,144, 288.
• Prime Factorization of 288: 2 × 2 × 2 × 2 × 2 × 3 × 3.

In general, follow these rules: If the exponent of the variable is even, divide the exponent by two and write the result to the left of the square root sign, leaving no variable inside the square root sign.

The symbol for the square root is called a radical symbol and looks like this: . The expression is read “the square root of twenty-five” or “radical twenty-five.” The number that is written under the radical symbol is called the radicand.

Loading when this answer was accepted… This is the inverse function of an. Hence n√a means, you look for a number b, which when multiplied n times with itself results in a. For instance: We know that 23=8, so 3√8=2, 5√−1=−1 because (−1)5=−1. 4√3≈1.31607 because 1.316074≈3.