Can someone help me out to solve the below problem.Number N when divided by a particular divisor D leaves a remainder 24. Seven times N leaves a remainder 8. How many different values can D take
Can someone help me out to solve the below problem.
Number N when divided by a particular divisor D leaves a remainder 24. Seven times N leaves a remainder 8. How many different values can D take
N is the smallest integer which when multiplied with 3 gives a number made of 5's only.The sum of the digits of N IS m. The sum of the digits of M is P.What is the value of p^4?
Find the greatest number which leaves remainders 10,8,6 when it divides 70,80,90 respectively.
Please explain your approach also
N is the least number such that when divided by 180 or 144, the remainder is 7, but when divided by 7, the rem is 1. WHICH of the foll is true:
1. 0
2. 1000
3. 2000
4. N>4000
If x = 3 + 3^(2/3) + 3^(1/3) ;
x^3 - 9x^2 + 18x - 12 is
Options a) 1 b) 0 c) -1 d) root2
how to find euler of numbers like 9^1111 mod 19.then we have to use euler of 9.but how to find it?
in finding the hcf of 2 numbers using the div. method the last divisor is 8 and quotients are 1,1,14 and 2 in that order. Find the two numbers(and pls explain).
a 2 digit number is 18 less than the square of sum of its digits. how many such numbers are there?
Find the remainder when 12123123412345 is divided by 36 . Please help me with the approach .
Given N = 35 x 36 x 37 .......... x 67, what is the remainder left when N is divided by 289?