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Is the square of a number always sometimes or never greater than or equal to the number?
Usually the square of a number is greater than the original number (2x2=4, -2x-2=4) wherther the number is negative or positive. The square of 1 is the same (1x1=1) but the square of -1 is greater (-1x-1=1) The square of positive decimal numbers is smaller than the original number (0.1x0.1=0.01) and the square of negative decimal numbers is larger than the original number (-0.1x-0.1=0.01)
When you double the sides of the square how does the area of the larger square change?
A = L2 if you double the sides, the area will be 4 times larger than the original one.
To mutiply a number by itself?
You have squared the original number. The original number is now the square of the new quotient.
Does a square number multiplied by another always equal a square number?
=== === No === ===
Why is the square of a number always a positive number?
The square of a number is always two numbers multiplied together. A positive times a positive is always positive, and a negative times a negative is always positive.
Does the square root of 2 or 1.5 have the greater value?
Since the square root of a number is the "number times itself that equals the original number," it makes sense that the larger the original number, then the larger the square root. The value of the square root of 2 will be greater than the value of the square root of 1.5.
When you square a number is the result always larger than the number you started with?
no
Is the square of the number always larger than the number?
Yes, if it is a whole number but not if it is a fraction
Is the square of a number always sometimes or never greater than or equal to the number?
Usually the square of a number is greater than the original number (2x2=4, -2x-2=4) wherther the number is negative or positive. The square of 1 is the same (1x1=1) but the square of -1 is greater (-1x-1=1) The square of positive decimal numbers is smaller than the original number (0.1x0.1=0.01) and the square of negative decimal numbers is larger than the original number (-0.1x-0.1=0.01)
What is the value obtained by multiplying a number by itself?
It is the square of the original number. If the original number represents a length, then the square of the original number represents an area of a square with side equal to the original number.
Why is the last term of a perfect square trinomial always positive?
This is related to the fact that the square of both a positive and a negative number is always positive. The last term is simply the square of the second term, in the original binomial.
Is there a number larger than 975 that is a square number?
Yes, there is. Just as there is no largest number, there is no largest square number. For example, if you calculate the square of 975, you get a number that is (a) larger than 975, and (b) by definition, a square number.
How much larger is a square meter then a square millimeter?
A square meter is a million times larger than a square millimeter.
When you double the sides of the square how does the area of the larger square change?
A = L2 if you double the sides, the area will be 4 times larger than the original one.
Choose a counting number square it then add the original number the result will always be even?
Square of any even counting number is always an even number and square of any odd number is always odd. Addition of even number and its square is always an even number because even + even results in even number and addition of odd number and its square is always an even number because odd + odd = even number. Since natural or counting numbers consists of only even and odd, which comes one by one after each other. So, according to the question and the given condition only one answer comes out which is an even number. e.g. let us take the counting number like 8, square of 8 = 82 =64 and addition of 8 and its square =8+64 =72 which is an even number.
To mutiply a number by itself?
You have squared the original number. The original number is now the square of the new quotient.
How do a square and a square root relate to each other?
using n to represent the number. n^2 when squared rooted equals the original number, n; and when a number squared rooted is squared, it also equals to the original number. Hence the relationship is, when either of the operations is applied to the opposite operation (i.e. n^2 is opposite to square root of n) is result is always the original number, n. Hope I didn't confuse you too much :)
