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7 answers

4 x 14; 4 is the width

2007-01-28 01:49:41 · answer #1 · answered by Anonymous · 1 0

Assume the rectangle has a,b sides (in cm).
Then its perimeter is 2(a+b)=36cm. (1)
Let's say that a=length, b=width (without loss of generality).
Then a=2+3b (2). Plug this into (1) and get
2((2+3b)+b)=36cm or (2+4b)=18, 4b=18-2=16, b=16/4=4.
Then plug b=4 into (2). You get a=14.

2007-01-28 09:50:57 · answer #2 · answered by supersonic332003 7 · 0 0

Let the width be x cm.
The length is 2+3x. Hence perimeter = 2*{x+(2+3x)}=4+8x = 36.
Hence x=32/8=4 cm and so length = 14 cm.

2007-01-28 11:33:13 · answer #3 · answered by greenhorn 7 · 0 0

l = 3 w + 2, 36 = 2 l + 2 w = 6w + 4 + 2 w , 32 = 8 w, w=4. l = 14

Width 4 cm Length 14 cm

2007-01-28 09:51:28 · answer #4 · answered by mathman241 6 · 0 0

You solve this by setting up simultaneous equations...

First sentence translation: length is 2cm plus 3 widths or:

L = 2 + 3W

If you add up all the lengths and widths you get the perimeter:
L + W + L + W = 36.. or:
2L + 2W = 36
L + W = 18 (reduced by dividing by 2)

now solve one of these equations for either L or W and then substitute the value you get into the other equation for it and solve for the other one.. then you substitute the numerical value into one of the equations and get the numerical value of the first variable you solved for.

L + W = 18
L = 18 - W (subtracted W from both sides)

L = 2 + 3W (other equation)
18 - W = 2 + 3W (substituted in value of L)
now solve for W and then put the value of W into one of the equation and solve it for L

2007-01-28 09:56:55 · answer #5 · answered by ♥Tom♥ 6 · 0 1

width = x
length = 2+3x

Perimeter:
x+x+2+3x+2+3x=36
8x+4 =36
8x =32 -----> Width is x, so it's 4
x = 4 -----> Length is 2+3x, so it's 14

2007-01-28 09:53:09 · answer #6 · answered by Kerry S 2 · 0 0

Perimeter formula

P= 2L + 2W

36 = 2(3W + 2) + 2W

36 = 6W + 4 + 2W

36 = 8W + 4

36 - 4 = 8W + 4 - 4

32 = 8W

32/8 = 8W/8

32/8 = W

4 = W

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The width is 4 cm

The lenth is 14 cm

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2007-01-28 10:07:27 · answer #7 · answered by SAMUEL D 7 · 0 0

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