Exponents - Binary Exponentiation

The Exponents - Binary Exponentiation equation returns the result of b^x but uses binary exponentiation which is an efficient way to solve very large exponents. 

INSTRUCTIONS: Enter the following

• (b) Base
• (x) Exponent

Result (e): The result is returned as an integer

Example

4¹²²

• b = 4
• x = 122

122 = (1111010)₂ = 2⁶ + 2⁵ + 2⁴ + 2³ + 2¹

4⁶⁴ x 4³² x 4¹⁶ x 4⁸ x 4² =  28,269,553,036,454,149,273,332,760,011,886,696,253,239,742,350,009,903,329,945,699,220,681,916,416

...Or if you want to say it: "twenty-eight trevigintillion, two hundred sixty-nine duovigintillion, five hundred fifty-three unvigintillion, thirty-six vigintillion, four hundred fifty-four novemdecillion, one hundred forty-nine octodecillion, two hundred seventy-three septendecillion, three hundred thirty-two sexdecillion, seven hundred sixty quindecillion, eleven quattuordecillion, eight hundred eighty-six tredecillion, six hundred ninety-six duodecillion, two hundred fifty-three undecillion, two hundred thirty-nine decillion, seven hundred forty-two nonillion, three hundred fifty octillion, nine septillion, nine hundred three sextillion, three hundred twenty-nine quintillion, nine hundred forty-five quadrillion, six hundred ninety-nine trillion, two hundred twenty billion, six hundred eighty-one million, nine hundred sixteen thousand, four hundred sixteen."