Respuesta :
Let's take the square root of this
√(9x^2)
To make this easier, let's use the following property of roots.
√(ab) = √(a) * √(b)
Let's separate the square root into two different square roots.
√(9x^2)
= √(9) * √(x^2)
Now, let's solve for each square root individually.
√(9) = 3
√(x^2) = x
Now, combine them
3 * x = 3x
3x is your answer.
Have an awesome day! :)
√(9x^2)
To make this easier, let's use the following property of roots.
√(ab) = √(a) * √(b)
Let's separate the square root into two different square roots.
√(9x^2)
= √(9) * √(x^2)
Now, let's solve for each square root individually.
√(9) = 3
√(x^2) = x
Now, combine them
3 * x = 3x
3x is your answer.
Have an awesome day! :)
9x^2 can be rewritten as 9*x*x or 3*3*x*x
You can think of 3*3*x*x as 3x*3x which is (3x)^2.
Now we can take the square root of (3x)^2 (which equals 9x^2).
√(3x)^2
The √ and the ^2 cancel out so you are left with 3x.
So, √9x^2 = √(3x)^2 = 3x.
3x is your answer!
You can think of 3*3*x*x as 3x*3x which is (3x)^2.
Now we can take the square root of (3x)^2 (which equals 9x^2).
√(3x)^2
The √ and the ^2 cancel out so you are left with 3x.
So, √9x^2 = √(3x)^2 = 3x.
3x is your answer!