A circumference is only applicable to circles but if you mean the perimeter of a 30 in by 32 in rectangle then it is 30+32+30+32 = 124 inches
32 = L + W + L + W 32 = 10 + W + 10 + W 12 = W + W 6 = W
That means that 2(L+W)=64 => L+W =32. We can also form the equation L = 8+2w. Plugging this expression into the first equation for L we get 8+2w+W = 32. Simplifying we get 3w+8 = 32 => 3w=24 => w=8. Using the fact that L+W=32 and our value for w we get L+8=32 => L=24. Therefore the dimensions are a length of 24cm and a width of 8cm.
start real length L and width w calculate the area A= Lw calculate the circumference C=2(L+w) Display A and C End
Length (L) x Width (W) = Area 2*L+2*W = Perimeter 48/W=L (solved for L) 2*48/W+2*W=32 (inserted L into perimeter equation) 48+W^2=16*W (quadratic equation or factor) W=12 or 4 Therefore L=4 when W= 12 or L=12 when W=4 Length (L) x Width (W) = Area 2*L+2*W = Perimeter 48/W=L (solved for L) 2*48/W+2*W=32 (inserted L into perimeter equation) 48+W^2=16*W (quadratic equation or factor) W=12 or 4 Therefore L=4 when W= 12 or L=12 when W=4
Its determined by the formula: l x w Ex: l=32 w=2 a= 64
The perimeter of a rectangle is simply the sum of the length of all four sides. So, l + w + l + w, or 2(l + w).
The formula for finding the area of a parallelogram is A = L * W (L is length, and W is width. Using the same formula, set it up: A = L * W (then substitute with the known dimensions) 32 = L * 4 (then divide both sides by 4 to find l) 8 = L
The perimeter (P) of a rectangle is the sum of the length's of all four sides which can be simplified by using the length (l) and width (w) as follows: P = 2*w+2*l.
Small 6-818" W - 28" L, Medium 10-1220" W - 29" L, Large 14-1622" W - 30" L , X-Large 18-2024" W - 31" L ,2X 22-2426" W - 32" L, 3X 26-2828" W - 33" L 4X30-3230" W - 34" L .this is all sizes and measurements
To find the dimensions of the largest rectangular pen that can be enclosed with 64 meters of fence, we can use the formula for the perimeter of a rectangle, which is (P = 2(l + w)), where (l) is length and (w) is width. Setting the perimeter equal to 64 meters gives us (l + w = 32). To maximize the area (A = l \times w), we can express (w) as (w = 32 - l) and find the maximum area occurs when (l = w = 16). Therefore, the dimensions of the largest rectangular pen are 16 meters by 16 meters, making it a square.
12 and 4. Either one can be the length, the other is the width. To solve algebraically: 2L + 2W = 32 L x W = 48 substitute the L value for W (W = 16-L) L (16-L) = 48 -L2 +16L -48 = 0 L2 -16L + 48 = 0 (L-12)(L-4) = 0
Area = 2*(W*H + H*L + L*W) = 2*(2*9 + 9*16 + 16*2) = 2*(18 + 144 + 32) = 2*194 = 388 sq inches.Area = 2*(W*H + H*L + L*W) = 2*(2*9 + 9*16 + 16*2) = 2*(18 + 144 + 32) = 2*194 = 388 sq inches.Area = 2*(W*H + H*L + L*W) = 2*(2*9 + 9*16 + 16*2) = 2*(18 + 144 + 32) = 2*194 = 388 sq inches.Area = 2*(W*H + H*L + L*W) = 2*(2*9 + 9*16 + 16*2) = 2*(18 + 144 + 32) = 2*194 = 388 sq inches.