New posts in decimal-expansion

Show that there are infinitely many powers of two starting with the digit 7 [duplicate]

What is the *middle* digit of $3^{100000}$?

Is $2^{16} = 65536$ the only power of $2$ that has no digit which is a power of $2$ in base-$10$?

How do we prove that $\lfloor0.999\cdots\rfloor = \lfloor 1 \rfloor$?

Numbers $n$ such that the digit sums of $n, n^2,\cdots,n^k$ coincide.

The last two digits of $9^{9^9}$

How are the known digits of $\pi$ guaranteed?

Is sum of digits of $3^{1000}$ divisible by $7$?

How many zeroes are in 100!

How come the number $N!$ can terminate in exactly $1,2,3,4,$ or $6$ zeroes but never $5$ zeroes? [duplicate]

last two digits of $14^{5532}$?

Find the last two digits of $ 7^{81} ?$

Extending prime numbers digit by digit while retaining primality

Call a number "holy" if it contains no $666$ in its decimal expansion. Are there infinitely many holy powers of $2$?

Is $0.1010010001000010000010000001 \ldots$ transcendental?

Why does the first 100,000 zeroes of the Riemann Zeta function have double-digit sequence count discontinuities at 00,11,22,33,44,55,66,77,88,99?

What is the smallest positive multiple of 450 whose digits are all zeroes and ones?

Prove that none of $\{11, 111, 1111,\dots \}$ is the perfect square of an integer

Is $6.12345678910111213141516171819202122\ldots$ transcendental?

Does $1.0000000000\cdots 1$ with an infinite number of $0$ in it exist?