Question

What Is The Unit Digit Of 8^888

Answer 1

Answer:

the unite digit of 8^888 is8

Answer 2

Answer:

The unit digit of $8^{888}$ is $6$.

Step-by-step explanation:

Cyclicity of $8$ is given below :

$8^{1} = 8$

$8^{2} = 64$ i.e. unit digit is $4$.

$8^{3} = 512$ i.e. unit digit is $2$.

$8^{4} = 4096$ i.e. unit digit is $6$.

$8^{5} = 8^{4} * 8$ $=32768$ i.e. unit digit is $8$, so cyclicity repeats after power $4$.

Now, in the question :

The power $888$ is divisible by $4$ so unit digit will be $6$.