answersLogoWhite

0


Best Answer

5w+2 = 2w+5

5w-2w = 5-2

3w = 3

w = 1

User Avatar

Wiki User

15y ago
This answer is:
User Avatar

Add your answer:

Earn +20 pts
Q: 5w plus 2 equals 2w plus 5?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

3w- plus 2 equals 2w plus 3?

3w - 2 = 2w + 3 Add 2 to both sides: 3w = 2w + 5 Subtract 2w from both sides: w = 5


Solve for x P equals 2x plus 2w?

x = (P - 2W) / 2


Formula for length of a rectangle?

a = L x W: area equals length times the width. p = 2L + 2W: perimeter equals 2 times the length plus 2 times the width so L = (p - 2W)/2


What is the area if perimeter is 96 and l equals 5w?

Assuming this question is asking about a rectangle: Perimeter = 2l + 2w and according to this problem Perimeter = 96, so 96 = 2l + 2w If l = 5w, then we can replace each l in the statement above with 5w, so 96 = 2(5w) + 2w 96 = 10w + 2w 96 = 12w 8 = w If 8 = w, and l = 5w, then l = 5 times 8 = 40 The area of a rectangle is length (l) times width (w), so A = lw A = (40) (8) A = 320 square units


What is the answer to 16 equals 4w plus 2w minus 2?

w = 3 16 = 4w + 2w - 2 Move the 2 to other side 16 + 2 = 4w + 2w 18 = 6w 18 / 6 = 3 = w


What eqations represents the formula for perimiter of a rectangle p equals 2l plus 2w solve for l?

2L+2W=P (S2w) Subtract 2W from both sides 2L=P-2W (D2) Divide both sides by 2 L=(P-2W)/2


Rectangle's length is five times its width Its perimeter is 40.8 feet What is the width of the rectangle?

P = 2L + 2W Since L = 5W substitute into perimeter formula. P = 2*(5W) + 2W 10W + 2W = 40.8ft 12W = 40.8ft W = 3.4 ft


What is 4w plus 2w-2?

It is: 6w-2


What is (4w plus 2w)2?

It is 12w.


Minus 2 parentheses w minus 7 parentheses plus 10w equals 34?

-2w+14+10w=348w=20w=2.5


If P equals 2L - 2W solve for L if P equals 40 and W equals 2?

22


What is the area of a poster that has a Length equals 2 times w and Width equals w plus 2?

Stating our known facts Let W = Width, and L = Length L = 2W, and W = W+2 ----What you given is a never ending loop, saying that W always equals itself + 2. I will assume that you meant to put W = L+2 instead. Letting L = 2W and W = L + 2, we can state that x (the total area) is defined asL W(substituted so we're only working for one term)x = (2W)(2W + 2) Simplifyingx = 4W2 + 4W Since we are left with 2 variables, it can be stated that there is not enough information to solve the problem.