Write out the numbers 1 to 100.
Count the number of times 1 appears.
192 digits
101
1 googol = 10100 = '1' followed by 100 zeroes. The number has (1 googol + 1) digits.
25 digits
425
192 digits
There are 2700 digits.
101
1 googol = 10100 = '1' followed by 100 zeroes. The number has (1 googol + 1) digits.
300
25 digits
-99
425
1100
100 quadrillion is written as 100,000,000,000,000,000. It has 15 digits in total.
10 digits, 1, 2, 3, 4, 5, 6, 7, 8, 9, 0
A googolplex is defined as 10 raised to the power of a googol, which is (10^{10^{100}}). To determine the number of digits in a googolplex, you can use the formula for the number of digits in a number (n), which is given by ( \lfloor \log_{10}(n) \rfloor + 1). Applying this to a googolplex, it has (10^{100} + 1) digits. Thus, a googolplex has (10^{100}) digits, plus one additional digit.