Question

In parallelogram UVWX, U = 9x+15 and V = 6x+15. find W and X.​

Answer 1

In a parallelogram, opposite angles are equal. Therefore, if U = 9x + 15 and V = 6x + 15, angles W and X will also be 6x + 15 and 9x + 15, respectively.

Step-by-step explanation:

The question is asking to find the angle measures of the remaining interior angles in a parallelogram given two of its interior angle expressions. In parallelograms, opposite angles are equal. Therefore, if U = 9x + 15 and V = 6x + 15, then angle W, being opposite to V, will also be 6x + 15, and angle X, being opposite to U, will be 9x + 15.

Answer 2

`W = 9x + 15`
`X = 6x + 15`

Step-by-step explanation:

Given

Shape: Parallelogram

`U = 9x + 15`

`V = 6x + 15`

Required

Determine W and X

Opposite sides of a parallelogram are equal.

So:

`U =W` and
`V = X`

By substituting values of V and U in the above expressions, we have:

`9x + 15 = W`

`W = 9x + 15`

`6x + 15 = X`

`X = 6x + 15`