1. A car drives from place a to place B at the speed of 50 kilometers per hour, 80 kilometers away. The gasoline can run for 2 hours at most. In the case of no refueling on the way, in order to ensure the return to the starting place, it should drive back at most () kilometers 2. There are 12 cubic products of 1 cubic decimeter. Please design a rectangular packing box for him. There are () different packing methods. When the length of the packing box is () decimeter, the width is () decimeter, and the height is () decimeter, the packing paper is saved most. At least () square decimeter of packing paper is needed (the joint is ignored)

1. A car drives from place a to place B at the speed of 50 kilometers per hour, 80 kilometers away. The gasoline can run for 2 hours at most. In the case of no refueling on the way, in order to ensure the return to the starting place, it should drive back at most () kilometers 2. There are 12 cubic products of 1 cubic decimeter. Please design a rectangular packing box for him. There are () different packing methods. When the length of the packing box is () decimeter, the width is () decimeter, and the height is () decimeter, the packing paper is saved most. At least () square decimeter of packing paper is needed (the joint is ignored)


1. 1. A car drives from place a to place B at a speed of 50 kilometers per hour, 80 kilometers away. The gasoline can run for 2 hours at most. In the case of no refueling on the way, in order to ensure the return to the starting place, it should drive back at most (50) kilometers. 2 * 50 / 2 = 50 (kilometers)
2. 2. There are 12 cubic products of 1 cubic decimeter. Please design a rectangular packing box for him. There are (3) different packing methods. When the length of the packing box is (3) decimeter, the width is (4) decimeter, and the height is (1) decimeter, the packing paper is saved most. At least (48) square decimeter of packing paper is needed (the joint is ignored)



1、 If the width of a rectangle remains unchanged, the length increases by 3cm, and the area increases by 12cm. If the length remains unchanged, the width increases by 2cm, and the area increases by 14cm. The perimeter of the rectangle is () cm, and the area is () cm
2、 The circumference and height of the bottom surface of a cylinder are equal. The side of the cylinder is cut along the height and expanded. After expansion, the ratio of () to the diameter of the bottom surface is ()
3、 Take a right side of a right triangle as an axis and rotate it for one circle, then you can get a (), the radius of the bottom is (), and the height is ()


1. The width is 4 and the length is 7
Perimeter 22 area 28
2. The second question of a square is: what is the ratio of the less thing to the diameter of the bottom? If the side of the square is long, 3.14
3. The radius of cone bottom is the height of right triangle



-2 power 2006 power 11 Power 12 power
(- quarter) - (- 1) + (two thirds) x (- three thirds)


Original formula = 4 & # 178; - 1 + [2 / 3 × (- 3 / 2)] ^ 11 × (- 3 / 2)
=16-1+(-1)×(-3/2)
=15+3/2
=16-1+3/2
=16.5