Trapezoid tuvw is shown on the coordinate plane below: trapezoid tuvw on the coordinate plane with ordered pairs at t negative 4, negative 1, at u negative 1, negative 1, at v negative 1, negative 4, at w negative 6, negative 4. if trapezoid t'u'v'w' represents trapezoid tuvw reflected over the y-axis, the ordered pair of w' is (note: you must include parentheses, a comma, and a space after the comma when typing the ordered pair.)

The ordered pair of W' are after the reflection of the trapezoid TUVW over the y-axis are:

(6,-4)

Step-by-step explanation:

Trapezoid TUVW on the coordinate plane with ordered pairs at :

T(-4,-1) , U(-1,-1)  , V(-1,-4) , W(-6,-4)

Now trapezoid T'U'V'W' represents trapezoid TUVW reflected over the y-axis.

We know that if any figure is reflected over the y-axis then the coordinate changes is given by:

(x,y) → (-x,y)

Here T → T'

        U → U'

        V →  V'

        W → W'

Hence, the coordinates of:

T' are: (4,-1)

U' are: (1,-1)

V' are: (1,-4)

W' are: (6,-4)

Hence the ordered pair of W' are: (6,-4)

3100

step-by-step explanation:

for this case we must apply distributive property to the following expression:

the distributive property states that:

then, when applying the property we have to multiply the -2 for each term within the parenthesis: