As shown in the figure: to build a road with the same width on a rectangular green space with a length of 100 m and a width of 90 m, and the total area of six green spaces is 8448 m2, the width of the road is___ .

As shown in the figure: to build a road with the same width on a rectangular green space with a length of 100 m and a width of 90 m, and the total area of six green spaces is 8448 m2, the width of the road is___ .


Let the width of the road be XM, according to the equation of the meaning of the problem, we can get { (100-2x) (90-x) = 8448, we can get x2-140x + 276 = 0, we can get X1 = 2, X2 = 138 (not practical, omit); so the answer is 2m



As shown in the figure: to build a road with the same width on a rectangular green space with a length of 100 m and a width of 90 m, and the total area of six green spaces is 8448 m2, the width of the road is___ .


Let the width of the road be XM, according to the equation of the meaning of the problem, we can get { (100-2x) (90-x) = 8448, we can get x2-140x + 276 = 0, we can get X1 = 2, X2 = 138 (not practical, omit); so the answer is 2m



As shown in the figure, a rectangular grassland is 18 meters long and 12 meters wide. Two crossed paths are built in the middle: one is a parallelogram and the other is a rectangle. Calculate the actual area of the grassland


18 × 12 - 3 × 12 - 3 × 18 + 3 × 3 = 216 - 36 - 54 + 9 = 135 square meters a: the area of grassland is 135 square meters



A road of the same width is built on the rectangular ground with a width of 20m and a length of 30m, and the rest is planted with lawn. If the lawn area is 540M ^ 2, the road can be calculated


Let the road width XM, then the length of the ground is (30-x) m and the width is (20-x) M. therefore, according to the meaning of the problem, the equation (30-x) * (20-x) = 540 is obtained, and the value of X is solved