[" 88.If "(67^(67)+67)" is divided by "68" ,the remainder is: "],[[" (a) "1," (b) "63," (c) "66]]

If (67^(67)+67) is divided by 68, the remainder is 1( b) 63(c)66(d)67

Find the remainder when N is divided by 168 .33 (b) 67(c)129 (d) 153

(i^(95)+i^(67)) =

What is the remainder when ((67^(67))+67) is divided by 68.(A)1(B)63(C)66(D)67

16, 33, 67, 135, ?

Add : 9.67 , 15.98

What is the least number which when divided by 42, 72 and 84 leaves the remainders 25, 55 and 67 respectively ?

If cos 67^(@) = tan x^(@) , then x =