For the first 2, you just need to combine like terms, 6b-6b cancels out, leaving you the +5 for your simplification, and 7x-8x is -x, and 2+5 is 7, leaving -x+7 for your simplification.
I'm not sure about 11, unless there is a typo, but for 12, you need to isolate the variable, subtract 7 from both sides, leaving you -2k = -10, then divide both sides by -2, making k=5.
For 18, I would draw 2 polygons, label the sides (it doesn't matter how you make your shapes, as long as each side is represented). I do this for a visual picture of the question. Since you add all sides to get the perimeter, and you want the perimeters to be the same, set each polygon equal to eachother:
2x + (x+2) + (x+2) + (4x+1) = 6x + 2x + (2x+2) Since all of your signs are +, you can drop your parenthesis and combine like terms:
2x+x+2+x+2+4x+1 = 6x+2x+2x+2:
8x+5 = 10x+2 Now solve:
-8x -8x
____________
5 = 2x+2
-2 -2
___________
3 = 2x
Then divide both sides by 2, giving you x = 3/2
OK, for 20, draw another picture and label your sides. So, if the length, or L, is 3 feet more than (plus) twice (multiply by 2) the width, or w, then your long sides should be labeled as 2w+3, and your short sides are just w. If the perimeter is all the sides added together, we can make the equation look like this:
(2w+3) + (2w+3) + w + w = 78 OR
2(2w+3) + 2w = 78 Then just solve it:
Distribute the 2 into the 2w+3:
4w+6+2w = 78 Combine like terms:
6w+6 = 78 Subtract 6 from both sides:
-6 -6
_________
6w = 72
Divide both sides by 6:
w = 12