Of course they can. Every integer greater than zero is a square root.
For all the values of x that are less than one and greater than zero.
Domain is greater than or equal to zero. same with range
No. The right hand side is always greater - unless both components are zero.
Zero
Of course they can. Every integer greater than zero is a square root.
For all the values of x that are less than one and greater than zero.
to find the domain first check all the possibilities of the denominator attaining a value of zero then if the function has any thing inside a square root, the expression inside the root must be always greater than or equal to zero.If the square root is in the denominator then the expression inside must be just greater than zero but not equal to zero.
Domain is greater than or equal to zero. same with range
The width can be any number greater than zero and less than the square root of 35, and the length can be any number greater than the square root of 35, subject to the constraint that the product of the length and the width must be 35.
No. The right hand side is always greater - unless both components are zero.
The square root of zero is zero.
square root of (2 or 3 or 5 or 6 or 7 or 8 etc.) pi
when x is a negative number --- is a wrong answer since square root of a negative number is not defined. So x has to be zero or a positive number. The correct answer is that when x lies between 0 and 1 (with both limits excluded), its square root is greater than the number itself. Of course at both limits, the square root (assuming the positive square root - since a square root of a number can be positive or negative, both with the same absolute value) is the same as the number.
The square root of 178 is 13.3, so there are 13 integers (greater than zero) which if squared would be smaller than 178.
Zero
say x=-2, the x^2=4, but the square root of 4 is 2 because we always take the positive value, known as the principal root. Using this square root of x^2=|x|. So if x is greater than or equal 0, than square root of x^2 is x, but if x is less than zero we must take its abolute value.