How much is the length and width of a rectangular vegetable field? Solve the equation

How much is the length and width of a rectangular vegetable field? Solve the equation




Mathematics Grade 6 Volume 2 evaluation manual page 51 question 1


1、 2.3, 5050, 0.188, 235, 2.8% 6, 60, 75, 12, 0.75
I've changed it. Absolutely right



Dy / DX = (e ^ x + x) (1 + y ^ 2) general solution


dy/dx=(e^x+x)(1+y^2),
dy/(1+y^2)=(e^x+x)dx,
arctany=e^x+x^2/2+C
The general solution is y = Tan (e ^ x + x ^ 2 / 2 + C)



A large square is made of small rectangular wood blocks with a length of 24cm and a width of 16cm. What is the minimum side length of the large square? How many small rectangular pieces of wood do you want at least?


The spelling is as follows: 24 × 2 = 16 × 3 = 48 (CM); 2 × 3 = 6 (pieces); answer: the minimum side length of a large square is 48CM; at least 6 small rectangular wooden blocks are required



There are eight painted pillars in the children's palace, which share 37.68 kg of paint. It is known that the diameter of the bottom surface of the pillars is 5 decimeters, so the height of the pillars should be calculated. (paint 0.5 thousand per square meter)


First, the area of paint should be calculated as 37.68/0.5 per square meter = 75.36 square meters, and then the circumference should be calculated as: circumference of circle = diameter * 3.14
The total height is 75.36/1.57 = 48 M. if 8 columns are removed, the height of each column is 6 m



Five 5, four operation symbols, can only be used once, add parentheses, equal to 24, urgent


(5×5-5)×5÷5 = 25



Solving a differential equation problem! (ycosxsinx) DX + (ysinx + xcosx) dy = 0


The general solution is (ysinx + xcosx SiNx) * e ^ y = C



What is the coefficient and degree of the cube of minus 7 / 8ab square C


The coefficient of the cube of the square C of minus 7:8ab is minus 7:8 and the degree is 5



How many math problems, 9 × 8 =?
6×5=,6×5=,2×8=,3×5=,


9X8=72
6X5=30
2X8=16
3X5=15
Lou Lou has two questions that are the same, so only give four answers. If you want more, please reply me
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It is known that Y-1 is a positive proportional function of X, and when x = - 2, y = 4
1. Write the functional relationship between Y and X, and draw the image
If the point (a, - 2) is on the image of this function, find the value of A
3 if the point m (m, Y1) and (M + A, Y2) on the image of this function, compare the size of Y1 and Y2!


(1) Because: Y-1 is a positive proportional function of X, and when x = - 2, y = 4. So: let Y-1 = KX, substitute the condition all the time, and get: 4-1 = - 2K, and the solution is: k = - 3 / 2. So: the analytic expression of the function is y = (- 3 / 2) x + 1 (2) if the point (a, - 2) is on the function, then: - 2 = (- 3 / 2) a + 1, and the solution is: a = 2 (3) if (m, Y1) and (M + 4, Y2)