How many such numbers apart from 1 are there which divides 511 and 667 leaving the same remainder?

How many such numbers apart from 1 are there which divides 511 and 667 leaving the same remainder?

The numbers that can do so are going to be factors of the difference between 511 and 667 i.e. 156. The factors of 156 are 1, 2, 3, 4, 6, 12, 13, 26, 39, 52, 78, 156. There are 12 such numbers.

Which is the number that when divided by the same number gives the same number again?

Answer: 2. by the same number; or if we divide them by the same number. The quotient is the number of times the divisor is contained in the dividend.

When a number is divided by 13 the remainder is 11 when the same number is divided by 17?

When a number is divided by 13, the remainder is 11. When the same number is divided by 17, then remainder is 9. What is the number? 62.

When two numbers are individually divided by a particular divisor they leave the same remainder?

When to numbers are individually divided by a particular divisor (greater than 1), they leave the same remainder. The difference between the numbers is 450.

When a number is divided by 36 it leaves a remainder 19 What is the remainder when the number is divided by 12?

So, as per the given information in the question when we divided the number\[n\] by divisor 36, it gives as a Quotient \[d\] remainder \[r = 19\]. So, we can say that when we divide the number by 12 it gives us a remainder 7.

When a number is divided by 13 the remainder is 11 when the same number is?

Answer is 128. Explanation : A number is divided by 13,remainder is 11.

When number is divided by 13 the remainder is 11 when the same number is divided by 17 then the remainder is 9 What is the number?

Originally Answered: Number is divided by 13,remainder is 11. when same number is divided by 17 remainder is 9. what is the number? Answer is 128.

When a number is divided by 13 the remainder is 11 when the same number?

Therefore, N=349 is the required number.

When a certain number is divided by a certain divisor The remainder is 35?

Answer: Let the certain divisor be x and quotients obtained in two cases are y and z leaving remainders 30 and 35 So first number is x(y) +30 and second number is x(z) +35 Hence sum of these two numbers is x(y+z) +65 .

When two numbers are divided the answer is?

quotient
When you divide two numbers the answer is called the quotient. The quotient of six divided by two is three.

What is the remainder when 12 is divided by 36?

Detailed Solution Hence, when N = 36Q + 12 is divided by 9, we get 3 as a remainder.

What is the remainder when 17 power 36 is divided by 36?

19
Hence, from Fermat’s theorem 173636|R=1. When a number is divided by 36, the remainder is 19.

What is the remainder when 599 is divided by 9?

What is the remainder when 599 is divided by 9? The remainder is 5 . To calculate this, first divide 599 by 9 to get the largest multiple of 9 before 599. 5/9 < 1, so carry the 5 to the tens, 59/9 = 6 r 5, so carry the 5 to the digits. 59/9 = 6 r 5 again, so the largest multiple is 66.

What is the remainder of a divisor?

The divisor can divide the dividend either completely or partially. When divided completely, the remainder is zero and when divided partially, the remainder is a non-zero integer. Divisor could be a positive or negative number. A number that divides an integer exactly, leaving no remainder, is also termed as the divisor.

What is the number which is getting divided here called?

So, the number which is getting divided here is called the dividend. The number which divides a given number is the divisor. And the number which we get as a result is known as the quotient. The divisor which does not divide a number completely produces a number, which is referred to as remainder.

When twice the original number is divided by the same divisor?

Number Theory and Number Properties are often-tested topics in the GMAT quant section. Question 3: A number when divided by a divisor leaves a remainder of 24. When twice the original number is divided by the same divisor, the remainder is 11. What is the value of the divisor?