Wiki User
∙ 11y agoSquares:
x < -1: x2ispositive, magnitude larger than |x|
x = -1: x2=1
-1 < x < 0: x2ispositive, magnitude smaller than |x|
x = 0: x2=0
0 < x < 1: x2ispositive, magnitude smaller than x
x = 1: x2=1
x > 1: x2ispositive, magnitude larger than x.
Square Roots (except for x = 0, there are two roots)
x < -1:√x are imaginary, magnitude smaller than |x|
x = -1 :
√x =
±
i, magnitude = 1
-1 < x < 0:
√x are imaginary, magnitude larger than |x|
x = 0:
√x = 0
0 < x < 1:√
xare real, magnitude larger than x
x = 1:√
x=±
1
x > 1:√x
are real, magnitude smaller than x.
Wiki User
∙ 11y agoYou get the same number. For example: The square root of 9 is 3. 32 = 9
to find the square root of a number you need to find the number that multiplied by its self is that number example: the square root on 9 is 3 it is 3 because 3 x 3 - 9
Press the square root button on your calculator.
To find the square root of a number you must find the number that can multiplied by itself to equal that number Ex: the square root of 9 is 3 because 3*3=9
It is no tpossible to find the square root of an unknown number. You can, however, represent it as x0.5 or √x so that the value of the square root can be evaluated when the value of x is known.
You get an irrational number as the square root.
You get the same number. For example: The square root of 9 is 3. 32 = 9
To find the square root of a number you multiply that number by it self twice.(example) the square root of 9 ? the square root of nine is 81 as 9X9=81. square root of 4 ? th square root of is 16 as 4X4=16.
square root it
to find the square root of a number you need to find the number that multiplied by its self is that number example: the square root on 9 is 3 it is 3 because 3 x 3 - 9
Press the square root button on your calculator.
There is no square root for a negative number. It is an imaginary number.
To find the square root of a number you must find the number that can multiplied by itself to equal that number Ex: the square root of 9 is 3 because 3*3=9
It is no tpossible to find the square root of an unknown number. You can, however, represent it as x0.5 or √x so that the value of the square root can be evaluated when the value of x is known.
Use a calculator (if you need) to find the principal square root. The second square root is the negative of the number.
We will walk through the definition of the square root of 63, find out whether the square root of 63 is rational or irrational, and see how to find the square root of 63 by the long division method. ... Square Root of 63.
An irrational number is a number that never ends. An example of an irrational square root would be the square root of 11.