What is the value of xy/w if x = -3, y = 4 and W = -6.
The value of xy/w is given by the expression (xy/w) = (-3 * 4 / -6).
First, we multiply -3 and 4: -3 * 4 = -12.
Then, we divide -12 by -6: -12 / -6 = 2.
Therefore, the value of xy/w when x = -3, y = 4, and W = -6 is 2.
To find the value of xy/w when x = -3, y = 4, and w = -6, we substitute these values into the equation.
xy/w = (-3 * 4) / (-6)
Now, let's simplify the equation further.
xy/w = -12 / -6
Since negative divided by a negative is a positive, we can simplify it to:
xy/w = 12 / 6
The greatest common divisor of 12 and 6 is 6, so we can further simplify the equation:
xy/w = 2
Therefore, the value of xy/w when x = -3, y = 4, and w = -6 is 2.
To find the value of xy/w, you need to substitute the given values of x, y, and w into the equation and perform the necessary calculations.
Given:
x = -3
y = 4
w = -6
The equation is:
xy/w
Let's substitute the values:
(-3) * (4) / (-6)
Now, we need to evaluate this expression step by step:
First, multiply -3 and 4:
-12 / (-6)
Next, divide -12 by -6:
-12 / -6 = 2
Therefore, the value of xy/w, given x = -3, y = 4, and w = -6, is 2.