`(1001xx1002xx1003)/(27)` find R.

(661xx662xx660)/(17) find R.

Find the remainder in expression– (1001 xx 1002 xx 1003 xx 1004)/(27)

The unit's digit of 3^(1001)xx7^(1002)xx13^(1003)

Simplify the following using the identities: (198 xx 198-102 xx 102)/(96) (ii) 1. 73 xx 1. 73-0. 27 xx 0. 27

The remainder when the determinant [[999^(999),1000^(1000),1001^(1001)1002^(1002),1003^(1003),1004^(1004)1005^(1005),1006^(1006),1007^(1007)]| is divided by 5 is

What is the value of (1.001 xx 1.001 xx 1.001 +0.999 xx 0.999 xx 0.999)/(1.001 xx 1.001-1.001 xx 0.999 +0.999 xx 0.999) ?

if (9^nxx3^2xx3^n-(27)^n)/((3^3)^5xx2^3)=1/(27), find the value of n

If (9^(n)xx3^(2)xx(3^(-n//2))^(-2)-(27)^(n))/(3^(3m)xx2^(3))=(1)/(27) , then find m-n .