I might be wrong i did this in my head but i think x = 128 and then sqare root witch i can't do in my head
Only if the value of x is zero
0 ÷ x = 0 (unless x is known to have the value zero, as you cannot divide by zero).
2
Absolute value of x is x, if x is greater than or equal to zero, and -x if x<0.
If you mean a math problem, "root" is another word for "solution".The "root" of a polynomial in "x" is any value for "x" which will set the polynomial equal to zero, when evaluated.If you mean a math problem, "root" is another word for "solution".The "root" of a polynomial in "x" is any value for "x" which will set the polynomial equal to zero, when evaluated.If you mean a math problem, "root" is another word for "solution".The "root" of a polynomial in "x" is any value for "x" which will set the polynomial equal to zero, when evaluated.If you mean a math problem, "root" is another word for "solution".The "root" of a polynomial in "x" is any value for "x" which will set the polynomial equal to zero, when evaluated.
when you have a function lets say y = mx + b then you set it equal to zero and solve you are finding the x values that give you a y value of zero and a y value of zero lies on the x-axis. therefore when you find a zero of a function it's really the x value of where the function touches or crosses the x axis. hope this helps
Yes, zero pairs have the same absolute value. A zero pair consists of two numbers that are equal in magnitude but opposite in sign, such as +x and -x. Since the absolute value of a number is defined as its distance from zero on the number line, both numbers in a zero pair have the same absolute value, which is |x|. In the case of zero itself, the absolute value is 0, reinforcing the concept that zero pairs share this property.
Yes. So long as the function has a value at the points in question, the function is considered defined.
In that case, x must be equal to zero. (0)
Please give us the problem to solve for x, else we cannot answer you question.
No.If 'x' is negative, then ( x + |x| ) = 0.If 'x' is positive, then ( x + |x| ) = 2x.
No. The reason you can multiply a fraction by (x/x) to find an equivalent fraction is because for almost any x, (x/x) = 1. This is not the case for zero. Zero divided by zero does NOT equal 1, so multiplying the fraction by a value not equal to 1 will create a different fraction.