Using Order of Operations (PEMDAS - Parenthesis, Exponents, Multiplication and Division, Addition and Subtraction):
5x - 5/7x - 7 * 6x - 6/14x - 14
5x - 5/7x - 42x - 6/14x - 14
At this point I converted 5/1x to 35/7x for easy subtraction:
30/7x - 42x - 6/14x - 14
Another conversion: 42/1x to 294/7x ($${\mathtt{42}}{\mathtt{\,\times\,}}{\mathtt{7}} = {\mathtt{294}}$$):
264/7x - 6/14x - 14
A third conversion: 264/7x to 528/14x
522/14x - 14
261/7x - 14
Using Order of Operations (PEMDAS - Parenthesis, Exponents, Multiplication and Division, Addition and Subtraction):
5x - 5/7x - 7 * 6x - 6/14x - 14
5x - 5/7x - 42x - 6/14x - 14
At this point I converted 5/1x to 35/7x for easy subtraction:
30/7x - 42x - 6/14x - 14
Another conversion: 42/1x to 294/7x ($${\mathtt{42}}{\mathtt{\,\times\,}}{\mathtt{7}} = {\mathtt{294}}$$):
264/7x - 6/14x - 14
A third conversion: 264/7x to 528/14x
522/14x - 14
261/7x - 14