00:01
In the given question, we have to compute the following conditions.
00:06
So for the first part, we have 344 modulus 5, which is given as 65 times, 68 times 5 plus 4.
00:20
So in case of modulus, we intend to count the remainders.
00:24
And for division, we intend to calculate the quotient value.
00:28
And 344 division 5 is given as 68 into 5 plus 4 which is 68 for the c part we have minus 344 modular 5 which is minus 16 9 times 5 plus 1 so it gives plus 1 minus 344 division 5 is minus 69 times 5 plus 1 minus which is minus 69 for the next part we have 38 raised to the power 7 modular 5 modular 3 sorry in case of power functions we will write 7 as a sum of powers of 2 so 38 power 7 can be written as 2 into 3 plus 1 which will give 38 modular 6 into 38 modular 3 the power of even numbers gives out remainder to pzo.
01:41
So we will divide 38 by modulo 3.
01:44
So this gives us 38 power 6, 12 into 5 plus 2.
01:52
Our required answer is 2.
01:55
Since this is the remainder...