List of top Mathematics Questions on Number Systems asked in CUET (UG)

The least non-negative remainder when \(3^{128}\) is divided by 7 is:

If X = 11 and Y = 3, then X mod Y = (X + aY) mod Y holds

If X = 11 and Y = 3, then X mod Y = (X + aY) mod Y holds

The least non-negative remainder when \(3^{128}\) is divided by 7 is:

The least non-negative remainder when 3⁵¹ is divided by 7 is:

The correct solution of \(-22 < 8x - 6 \leq 26\) is the interval:

The remainder when \(6^{1029}\) is divided by 7 is:

The set of all positive integers less than 50 forming the equivalence class of 8 for modulo 11 is:

If x is the least positive integer satisfying 100 ≡ x(mod 6), then (2x+1) is equal to :