Solved on Sep 05, 2023

Find UVU V given UV=x+2,VW=4U V=x+2, V W=4, and UW=2x3U W=2 x-3. Simplify the answer as a fraction or integer.

STEP 1

Assumptions1. UV=x+UV = x + . VW=4VW =4
3. W=x3W =x -3
4. W=UV+VWW = UV + VW

STEP 2

We can express WW in terms of UVUV and VWVW.
W=UV+VWW = UV + VW

STEP 3

Now, plug in the given values for UVUV, VWVW, and WW into the equation.
2x3=x+2+2x -3 = x +2 +

STEP 4

implify the right-hand side of the equation.
2x3=x+62x -3 = x +6

STEP 5

Subtract xx from both sides of the equation to isolate xx on one side.
2xx=+32x - x = +3

STEP 6

implify both sides of the equation.
x=9x =9

STEP 7

Now that we have the value of xx, we can substitute it into the equation for UVUV to find the value of UVUV.
UV=x+2UV = x +2

STEP 8

Plug in the value for xx into the equation.
UV=+2UV = +2

STEP 9

Calculate the value of UVUV.
UV=9+2=11UV =9 +2 =11So, UV=11UV =11.

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