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The Square Root Of A Number Is A Value That, When Multiplied By Itself, Gives The Original Number. For Example, √9 = 3 Because 3² = 9. |
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To Multiply Square Roots, Multiply The Values Inside The Square Roots And Then Find The Square Root Of The Result. For Example, √2 * √8 = √(2*8) = √16 = 4. |
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To Simplify Square Roots, Find The Prime Factors Of The Number Inside The Square Root And Look For Pairs Of Factors. For Example, √18 = √(9*2) = 3√2. |
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Solve the equation: √(x + 3) = 7. Hint: Start by squaring both sides to remove the square root. |
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Square Both Sides: (√(X + 3))² = 7², Which Simplifies To X + 3 = 49. Subtract 3 From Both Sides: X = 46. |
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The Square Root Of A Product Is Equal To The Product Of The Square Roots Of Each Factor: √(A*B) = √A * √B. For Example, √(4*9) = √4 * √9 = 2 * 3 = 6. |
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The Square Root Of A Quotient Is Equal To The Quotient Of The Square Roots: √(A/B) = √A / √B. For Example, √(16/9) = √16 / √9 = 4/3. |
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Factor 50 Into Its Prime Factors: 50 = 25 * 2. Then, √50 = √(25 * 2) = √25 * √2 = 5√2. |
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The Square Root Of A Number Can Be Expressed As An Exponent: √X = X^(1/2). For Example, √16 = 16^(1/2) = 4. |
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If 4√x = 20, what is the value of x? Hint: Start by isolating the square root. |
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Isolate √X: √X = 20/4 = 5. Then Square Both Sides: (√X)² = 5², Which Simplifies To X = 25. |