How To Calculate Negative Powers

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Evaluate negative decimal exponents or powers without calculator youtube

Evaluate Negative Decimal Exponents Or Powers Without Calculator YouTube

Negative powers are a type of index that represents a number that can be written as a fraction For example 3 2 frac 1 3 2 frac 1 9 3 2 321 91 A negative power does not mean that the base is a negative number If the base is a positive number the denominator of the fraction remains positive How to Calculate Negative Exponents? Negative exponents are calculated using the same laws of exponents that are used to solve positive exponents. For example, to solve: 3-3 + 1/2-4, first we change these to their reciprocal form: 1/3 3 + 2 4, then simplify 1/27 + 16. Taking the LCM, [1+ (16 × 27)]/27 = 433/27.

How to simplify negative powers youtube

How To Simplify Negative Powers YouTube

How To Calculate Negative PowersStep 1: Remove all the negative exponents by using the formula for negative exponent as discussed above. Step 2: Using basic laws of exponents simplifies the remaining expression. Step 3: Using exponent formulas write all the values in fraction form. Step 4: Simplify and write the answer in the simplest form. 1 Get to know the basics of negative exponent expression A negative exponent is usually written as a base number multiplied to the power of a negative number such as or The larger number is known as a base number while the small number is the exponent in this case the negative exponent