Simplify the following expression: \[ 5-14\{x-8[3-5(2 x-3)+3 x]-13\} \] \( =\square \) E \( x+\square \) If the answer is negative, put the negative sign as well

Let's simplify the given expression step by step: Starting with: \[ 5 - 14\{x - 8[3 - 5(2x - 3) + 3x] - 13\} \] First, simplify inside the innermost brackets: \[ 5(2x - 3) = 10x - 15 \] Now replace it in the expression: \[ 3 - (10x - 15) + 3x = 3 - 10x + 15 + 3x = 18 - 7x \] Now replace this back into the expression: \[ 8[18 - 7x] = 144 - 56x \] Then insert back into the main expression: \[ 5 - 14\{x - (144 - 56x) - 13\} \] \[ = 5 - 14\{x - 144 + 56x - 13\} \] \[ = 5 - 14\{57x - 157\} \] Now distribute the -14: \[ 5 - 798x + 2198 = -798x + 2203 \] Thus, the final simplified expression is: \[ = -798x + 2203 \] So, in the given format: \( = -798 \ E \ x + 2203 \)