To answer the question as written: If the length of a rectangle is given as being 50 feet, then the length of the rectangle is 50 feet. To answer the question that is really being asked, if the width of a rectangle is 12.4 feet and the length of 50 feet, the area can be found by multiplying the length by the width. Therefore, the are of the rectangle would be 620 square feet. If however, the question was to determine the perimeter, you would use the formula 2l+2w=p so you would add 12.4 +12.4+50+50, for a perimeter of 124.8 feet.
124=4wxw 124/4=4w2/4 31=w2 5.56=w L=22.4 W=5.6
If you mean whole 'numbers', then here are the rectangles:1 x 362 x 183 x 124 x 96 x 6(That last one is a square, which is a special rectangle.)
the square root of 124
Let the length be x+8 and the width be x: 2(x+8)+2x = 140 2x+16+2x = 140 4x+16 = 140 4x = 140-16 4x = 124 x = 31 Therefore: length = 31+8 = 39 meters
Find the Perimeter P= 2(length) + 2(width) = 2(124) + 2(62) = 372 ft. of fencing
124=4wxw 124/4=4w2/4 31=w2 5.56=w L=22.4 W=5.6
The area of EVERY rectangle is the product of (length) times (width).Knowing that, you can now find the area of not only that particular rectangle,but also every rectangle you ever encounter for the rest of your life.Man, you are empowered !
If you mean whole 'numbers', then here are the rectangles:1 x 362 x 183 x 124 x 96 x 6(That last one is a square, which is a special rectangle.)
Here is what we are given:1. 2L + 2W = 1842. L = W + 32Since we know L in terms of W, we can substitute equation (2) into equation (1), and solve for W:3. 2(W+32) + 2W = 1844. 2W + 64 + 2W = 1845. 4W + 64 = 1846. 4W = 1207. W = 30Now we know the width, substitute this back into equation (2):8. L = 30+ 329. L = 62Now check the result by substituting these values into equation (1):10. 2(62) + 2(30) = 18411. 124 + 60 = 18412. 184 = 184QED
the square root of 124
Let the length be x+8 and the width be x: 2(x+8)+2x = 140 2x+16+2x = 140 4x+16 = 140 4x = 140-16 4x = 124 x = 31 Therefore: length = 31+8 = 39 meters
The answer is indeterminate, because there are many different rectangles, with different perimeters, whose area can equal 120. Some examples (area being length X width, and perimeter being 2 X length + 2 X width): * Where L=20 & W=6, A=120 and P=40+12=52. * Where L=30 & W=4, A=120 and P=60+8=68. * Where L=60 & W=2, A=120 and P=120+4=124.
Find the Perimeter P= 2(length) + 2(width) = 2(124) + 2(62) = 372 ft. of fencing
124 inches
Assuming the figure is a regular rectangle, the perimeter of the rectangle will be (27.8 + 34.2) x 2 = 124 centimetres.
A cylinder if the diameter is 124 mm and the length is 170 mm has a surface area of 90,377.34mm2
Create an equation to solve the problem. p=2l=2w l=3w+6 the perimeter is 124. We substitute 124 for p and 3w+6 for l to reach the following solvable equation 124=2(3w+6)+2w 124=6w+12+2w (distribute the 2 over 3w+6) 124=8w+12 (combine like terms) 124-12=8w+12-12 (subtract 12 from both sides to isolate the variable w) 112=8w (combine like terms again) 112/8=8w/8 (divide both sides by 8 to isolate w) 14=w We now know the width is 14 feet. We then substitute that value for w in the equation we wrote for the value of l l=3w+6 l=3*14+6 l=42+6 l=48 The length is 48 feet. We can now substitute both values into the equation for perimeter to check our answer. p=2w+2l 124=(2*14)+(2*48) 124=28+96 124=124 The result is true, so the result is correct.