What is the remainder when $$7^{29}+ 4$$​ is divided by 6?

Correct option is C

Given:

Number $$7^{29}+4$$​ to be divided by 6

Solution:

When 7 is divided by 6, the remainder is 1

The number $$7^{29}+4$$ can be written as  $$(1)^{29}+4$$​​

​$$= \frac{(1)^{29}+4}{6}$$​​

​$$=\frac{1+4}{6}$$​

​$$= \frac{5}{6}$$​​

Hence remainder is 5