## Is 4 a perfect square?

For instance, the product of a number 2 by itself is 4. In this case, 4 is termed as a perfect square. A square of a number is denoted as n × n. Example 1.

Integer Perfect square
2 x 2 4
3 x 3 9
4 x 4 16
5 x 5 25

## Is 1 a perfect square?

Informally: When you multiply an integer (a “whole” number, positive, negative or zero) times itself, the resulting product is called a square number, or a perfect square or simply “a square.” So, 0, 1, 4, 9, 16, 25, 36, 49, 64, 81, 100, 121, 144, and so on, are all square numbers.

## Are roots and zeros the same?

A root or a zero of a polynomial are the value(s) of X that cause the polynomial to = 0 (or make Y=0). It is an X-intercept. The root is the X-value, and zero is the Y-value. It is not saying that imaginary roots = 0.

## How do you solve roots?

Steps

1. Square a number by multiplying it by itself.
2. For square roots, find the “reverse” of a square.
3. Know the difference between perfect and imperfect squares.
4. Memorize the first 10-12 perfect squares.
5. Simplify square roots by removing perfect squares when possible.

## What is the perfect square trinomial formula?

An expression obtained from the square of a binomial equation is a perfect square trinomial. An expression is said to a perfect square trinomial if it takes the form ax2 + bx + c and satisfies the condition b2 = 4ac. The perfect square formula takes the following forms: (ax)2 + 2abx + b2 = (ax + b)

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## How do you factor perfect squares?

Factoring perfect square trinomials: ( a + b ) 2 = a 2 + 2 a b + b 2 (a + b)^2 = a^2 + 2ab + b^2 (a+b)2=a2+2ab+b2 or ( a − b ) 2 = a 2 − 2 a b + b 2 (a – b)^2 = a^2 – 2ab + b^2 (a−b)2=a2−2ab+b2 – Factoring Polynomials.

## What is a square root of 625?

Answer: So the square root of 625 by prime factorisation method is 25.

## What is the positive square root of 169?

The square root of 169 is 13.

## What is the square of a binomial?

The square of a binomial is the sum of: the square of the first terms, twice the product of the two terms, and the square of the last term. 