The volume of a cuboid wood is 216 cubic decimeters, the cross section area is 24 square decimeters, and the length of this wood is () decimeters

The volume of a cuboid wood is 216 cubic decimeters, the cross section area is 24 square decimeters, and the length of this wood is () decimeters


It's 9 decimeters



A cuboid wood, 2 meters long, cross-sectional area is 20 square decimeters, its volume is () cubic meters, if


2 meters = 20 decimeters
20 × 20 = 400 cubic decimeter volume
A cuboid wood, 2 meters long, cross-sectional area is 20 square decimeters, its volume is (400) cubic meters



Can Geometer's Sketchpad calculate definite integral


You can do the diagram of calculus, also can carry on the integral calculation, but need to refer to the lesson. There is no integral operation in the system menu



As shown in the figure, in square ABCD, e is the point on DC, connect be, make CF ⊥ be at P, intersect ad at F, if AP = ab


It is proved that am ⊥ be and m. ∪ AMB = ∠ amp = 90 °, ∪ 1 + ∠ 3 = 90 ° & nbsp; & nbsp; & nbsp; ∪ be ⊥ CF ∪ 4 = 90 °∪ AMB = ∠ 4 & nbsp; & nbsp; & nbsp; & nbsp; ∪ quadrilateral ABCD is a square, ∪ AB = BC = CD, ∪ ABC = 90 °. That is ∪ 1 + ∠ 2 = 90 °, ∪ 2 = ∪ 3 ∪ in △ ABM and △ BCP, ∪ AMB = ∪ 4} 3 = 2 & nbsp; AB = BC, ≌ ABM ≌ BCP (AAS) ≌ am = BP & nbsp; & nbsp; & nbsp; ∵ AP = AB, am ⊥ be, ∵ BM = 12bp = 12am. ∵ 2 = ≌ 3, ≌ AMB = ∩ BCE, ∵ ABM ∽ BEC ∩ BMAM = cebc = 12 ∵ BC = DC ≁ CE = 12DC. ∵ e is the midpoint of DC



When the image of the quadratic function y = 2x ^ 2 + 4x + 7 is symmetrical about the line x = 1, the corresponding function expression of the image is? And then the image is symmetrical about the line y = 2, the corresponding function expression of the image is?


For x = 1 symmetry, the vertex is shifted to the right of the straight line x = 1, y = 2 (x + 1) ^ 2 + 5, the vertex is (- 1,5) ‖ quadratic function y = 2x ^ 2 + 4x + 7. After x = 1 symmetry, the vertex of the expression is (1,5) and ∵ the opening of the expression, the degree of bending is unchanged, and the expression is y =



ABCD * 4 is equal to DCBA. ABCD represents different numbers. Ask which four numbers ABCD is


Four digits × 4 = four digits, so thousand bits do not carry ten thousand bits, a = 1 or 2; and because the last bit of integer multiplied by 4 will not be 1, so a = 2; if the last bit of D × 4 is 2, then d = 3 or 8, because a = 2, so d = 8; 2bc8 × 4 = 8cb2, 100 bits do not carry thousand bits, so B = 0,1,2, because the last bit of C × 4 is even, D (8) ×



How to prove that a parallelogram is a centrosymmetric figure? How to prove that the intersection of two diagonals is the center of symmetry?
On the first floor, which class is your kindergarten? Let's wait until the kindergarten is finished.


That person is bullshit. Centrosymmetry means that you can return to the original position by rotating 180 degrees. So just draw it with a scale and prove it



If we know that the sum of the two right sides of a right triangle is equal to 8 and what are the two right sides, what is the maximum area of the right triangle?


Let the right side of a right triangle be x, then the other right side is 8-x. the area of a right triangle is s. according to the title, s = 12x (8-x) (0 < x < 8), formula, s = - 12 (x-4) 2 + 8; when x = 4, that is, when the two right sides are 4, the area of the triangle is the largest, and the largest area is 8



The side length of cube abcd-a1b1c1d1 is a, and the surface area and volume of triangular pyramid a-abd are calculated


A1bd is an equilateral triangle with the side length of root 2, so the surface area is easy to find, which is (3 + root 3) / 2 of square a
If a vertical line is drawn through a to a1bd, the vertical foot is on the center of a1bd. According to the relationship of internal triangles, the height can be calculated, and the root of a is 3 / 3. Then the formula is set, and the area is a ^ 3 / 6



The length of the lower part of a trapezoid is three times that of the upper part. Lengthen the upper part by eight centimeters to form a parallelogram with an area of 288 square centimeters. What is the area of the original trapezoid in square centimeters


Extending the upper bottom by 8 cm can form a parallelogram, and the upper bottom is three times of the lower bottom
Upper and bottom = 8 ÷ (3-1) = 4cm,
Bottom = 3 × 4 = 12 cm,
H = 288 △ 12 = 24cm
Trapezoid area = (4 + 12) × 24 △ 2 = 192 square centimeter