The image you uploaded contains a set of problems involving the solution of variables in geometric figures, particularly with parallelograms. Let me walk you through each problem step by step:

Problem 1:

You need to solve for $x$ in two equations involving parallelograms:

Partner A:

$9x - 43 = 3x + 29$

Partner B:

$3x + 47 = 10x - 37$

Problem 2:

Find $AD$ and $WX$ in two geometric figures.

Partner A:

You are given the following: $AB = 15x - 19 \quad \text{and} \quad AD = 11x - 3$ You need to find $AD$.

Partner B:

You are given the following: $WX = 4x + 5 \quad \text{and} \quad XY = 7x - 22$ You need to find $WX$.

Problem 3:

Solve for $x$ in the following equations:

Partner A:

$JN = 14x - 17 \quad \text{and} \quad NL = 3x + 38$ You need to solve for $x$.

Partner B:

$EH = 8x + 19 \quad \text{and} \quad HG = 13x - 6$ You need to solve for $x$.

Problem 4:

Find $CE$ and $SU$ in two geometric figures.

Partner A:

You are given the following: $CG = 10x + 9 \quad \text{and} \quad GE = 18x - 7$ You need to find $CE$.

Partner B:

You are given the following: $SW = 3x + 5 \quad \text{and} \quad WU = 7x - 27$ You need to find $SU$.

Let me know if you would like me to go through the solutions for these step by step. Would you like to start with one of these problems?