This is a difficult one to answer without being able to use math type. You have to multiply the top and bottom of this expression by the conjugate to solve the problem. But since I can't show you that, I will just give you the answer without the work included.
The numerator is a-2sqrt(ab)+b
The denominator is a-b
I will solve all your math problems. Check my profile for more info.
The square root of a/b is equal to the square root of a divided by the square root of b. I hope this helps you.
6x² - 17x +12 = Quadratic equation X = (-b +/- (square root of b² - 4ac)) divided by 2a X = (--17 +/- square root of 289-288)) divided by 12 X = 1.5 or 1.333333 recurring
This question cannot be answered. You will have to give me the number to the square root. * * * * * a = ±sqrt(c^2 - b^2)
Nothing. You cannot have a square root of a negative number. The square root of negative one is called i, but i is an imaginary number. It does not exist and does not follow the properties of real numbers. (For example, if a and b are positive, then the square root of a times the square root of b is the square root of ab. But the square root of -7 is not the square root of 7 times i.)
midpoint: (x1+x2/2 , y1+y2/2) quadratic: -b plus or minus square root b squared minus 4ac divided by 2a
The square root of a/b is equal to the square root of a divided by the square root of b. I hope this helps you.
sqrt(a)+sqrt(b) is different from sqrt(a+b) unless a=0 and/or b=0. *sqrt=square root of
6x² - 17x +12 = Quadratic equation X = (-b +/- (square root of b² - 4ac)) divided by 2a X = (--17 +/- square root of 289-288)) divided by 12 X = 1.5 or 1.333333 recurring
It's the square root of a2+b2. It cannot be simplified. It is NOT a+b. The answer is c square.
The square root of ( a squared plus b squared ), quantity divided by a, where a is the length of the semi-major axis and b is the length of the semi-minor axis.
The square root of ( a squared plus b squared ), quantity divided by a, where a is the length of the semi-major axis and b is the length of the semi-minor axis.
The quadric equation is: negative b plus or minus the square root of b squared minus 4ac all over(divided by) 2a
The square root of ( a squared plus b squared ), quantity divided by a, where a is the length of the semi-major axis and b is the length of the semi-minor axis.
You can not. That is already simplest form.
sqrt[(a + b)2*(c + d)/pi] = (a + b)*sqrt[(c + d)/pi]
-b + or - the square root of b squared - 4ac over/divided by 2a
if B*B = a, then B is square root of a