What will be the remainder when a perfect square other than 1 divided by 3 and 4?

The remainder would be either 0 or 1.

What are the remainders when a perfect square on dividing it by 3?

The remainder of a perfect square when divided by 3, is either 0 or 1 but never 2.

What is the remainder when a perfect square?

We can see that, the remainder of a perfect square is either 1 or 0. we can also note that remainder of a perfect square when divided by 4 are either 0 or 1. Since, when a number is divided by 3, the reminder used to be 0, 1 or 2. Similarly, when a number is divided by 4 the remainder used to be 0, 1, 2 or 3.

What are the remainder of a perfect square when divided by 5?

Answer : Since all perfect squares terminate with digits 0, 1, 4, 5, 6, 9 , i.e., digits at unit place. So, remainder when the perfect square is divided by 5 is either of 1, 4, and 0.

What is the remainder when a square number is divided by 4?

∴ The remainder is either 0 or 1 when the square of any number is divided by 4.

What is the remainder when a square number is divided by 5?

3
31) 31. On dividing a number by 5, we get 3 as remainder.

Is the remainder obtained when a perfect square is divided by 3 What is the value of p?

Hence, the remainder obtained when a perfect square is divided by 3 is either 0 or 1.

What is the remainder when a perfect square divided by 4?

Any even perfect squares when divided by 4 leaves a remainder. The remainder is 0. Any perfect square divided by 4 give a reminder 1 and 0.

What are the possible remainders when a perfect square is divided by 4?

The remainder of a perfect square, when divided by 4, is either 0 or 1 but never 2 and 3.

What is the remainder of a perfect square with 3 sides?

As you said perfect square it depends whether it has multiple of 3 or not. If it has than there will be no remainder . However else it will always give 1 as remainder.

What is the remainder when a number is divided by 3?

For all other numbers, the square when divided by 3, the remainder is always 1. When the number is divisible by 3, the remainder is obviously going to be zero. Let’s say the number is not divisible by 3. Such a number is always in the form of 3a + 1 or 3a – 1, for example 4 = 3*1 + 1 and 5 = 3*2 – 1.

What is the remainder when the square root of a^2 is zero?

It is zero when the base number (a in case of a^2) is divisible by 3. For all other numbers, the square when divided by 3, the remainder is always 1. When the number is divisible by 3, the remainder is obviously going to be zero.

What is the remainder when 821 is divided by 4?

There are 3 ways of writing a remainder: with an R, as a fraction, and as a decimal. For example, 821 divided by 4 would be written as 205 R 1 in the first case, 205 1 / 4 in the second, and 205.25 in the third. What is the remainder when 26 is divided by 6?