Math problems, open again !! A math problem !!

Updated on educate 2024-04-18
15 answers
  1. Anonymous users2024-02-08

    A cylinder, a cuboid, and a cone, and their base area and volume are equal, respectively, then the (cone) body is the highest, and the (cylinder) body and the (cuboid) body are equal in height.

    When a cube of iron is cut into two identical cubes, the surface area is increased by 8 square decimeters, and the original surface area of the cube is (48) square decimeters.

    A conical container, 15 cm high, filled with water, if all the water is poured into a cylindrical container of the same height as the bottom, the water surface of the cylindrical container is (5) cm high. Question added:

  2. Anonymous users2024-02-07

    1. The cuboid is the highest, and the height of the cylinder and the cone are equal.

    2. The surface area of the cube is 24m 2

    3. The water surface of the cylinder is 5cm high

  3. Anonymous users2024-02-06

    The cone is the highest, and the height of the cuboid and the cylinder is equal.

    24 square decimeters.

    5 cm. Cylindrical body, 3 cm high, square centimeter of side area, cubic centimeter of volume.

  4. Anonymous users2024-02-05

    1 The cone is the highest, and the cylinder and the cuboid are equal in height.

    2 A surface area: 8 2 = 4 (square decimeters) surface area; 4 6 = 24 (square decimeters).

    3 15 one-third = 5 (cm).

  5. Anonymous users2024-02-04

    If the first purchase of x pieces, then the second purchase of 2x pieces, then the first purchase price is 1000 x, and the second purchase price is (1000 x + 2x=2500, that is, 500 = 5x, x = 100, then the second purchase of 200 pieces.

    Or think like this, the second time I bought the amount of stationery purchased is 2 times the first purchase, the first time I used 1000 yuan, if the price does not rise, the second time will only use 2000 yuan, and the second time I used 2500 yuan, so many out of 500 for the price increase, each price increase, then a total of 500 pieces will be sold out of 500 yuan more.

  6. Anonymous users2024-02-03

    Solution: The first time into x pieces, the second time 2x pieces.

    Finishing: 1250 x-1000 x=

    The solution is x=100 and 2x=200

    Answer: The second time to enter 200 pieces of stationery.

    There are so many superfluous conditions in it. (2500 x) is the unit price of the second entry; Subtracting the rising yuan, it is equal to the unit price of the first entry (1000 x).

    Give points, adopt, or I'm too sorry for me.

  7. Anonymous users2024-02-02

    Solution: Set the number of stationery purchased by the boss for the first time is x, and the unit price is yxy=1000

    2x*(y+

    Solve the equation to obtain: x=100y=10

    A: Q: I bought 200 pieces of stationery for the second time.

  8. Anonymous users2024-02-01

    Set up the second purchase of stationery x pieces.

    then purchase x 2 pieces for the first time.

    The first bid price is 1000 (x 2) = 2000 x the second bid price is 2500 x

    It is known that (2500 x) - (2000 x) = x = 200

  9. Anonymous users2024-01-31

    Suppose the first ** is n, then there is none.

    2*(1000/n)=2500/(

    n=102500 10=250 pieces.

  10. Anonymous users2024-01-30

    1. Connect to BG

    PQ bisects AB vertically

    AG=GB, the triangle AGH is folded from the triangle ABH.

    ag=ab=20

    ag=ab=gb=20 i.e. equilateral triangle agb angle gab=60°

    Angle hab = 30°

    RT triangle ABH.

    Angle hab = 30° angle b = 90°

    ah=2hb

    From the Pythagorean theorem, ab 2 + bh 2 = ah 2 i.e. ab 2 + bh 2 = 2bh 2

    The solution is ah=(40 3) 3cm

    2. Folding.

    ed=be and set ce=x

    In the RT triangle ced.

    ce^2+cd^2=de^2

    i.e. x 2 + 20 2 = (25-x) 2

    The solution is x=be=de=

    Connect bfde=be, def=be, ef=ef The triangle def is all equal to the triangle bef

    bf = de angle def = angle bef angle bef = angle dfe

    Angular def = angular DFE

    df=dedf=de=bf

    bf = de, cd = ab, angle c = angle b = 90° triangle ced is equal to triangle afb

    af=ce=

    Make FH parallel to AB and cross BC to H

    bh=af=

    EH = 16 in the RT triangle FEH.

    fh^2+eh^2=ef^2

    20^2+16^2=ef^2

    ef=4√41cm

  11. Anonymous users2024-01-29

    Question 1: Prov: 16m +48m, m is a non-zero real number, the value of 16m +48m is always greater than 0, and the value is greater than 0, and there are always two different real roots.

    Question 2: s abc 16

    From the root finding formula: x = 3m or -2m

    The m value is -4 under the cube root

  12. Anonymous users2024-01-28

    Solution: There are x yakshas, y nezha. It consists of eight arms and one number Yaksha, and three heads and six arms are Nezha.

    Thirty-six heads were dispatched in unison, and one hundred and eighteen hands grabbed each other in disorder.

    So 8x+6y=108 x+3y=36

    Get x=6 y=10

    10 Nezha 8 Yakshas!

  13. Anonymous users2024-01-27

    There are x yakshas, y nezha.

    Then the yaksha has a head 1x and an arm 8x

    And Nezha has a head 3Y and an arm 6Y

    Because of thirty-six heads.

    x 3y=36

    Because of one hundred and eight hands.

    Therefore 8x 6y = 108

    2 after and minus.

    Finally, substitute to find the difference.

    10 Nezha 8 Yakshas!

  14. Anonymous users2024-01-26

    1.Let the speed of the ship be x, the speed of the water (x+3) and the speed of the water (x-3), and the equation is listed according to the equal distance.

    2(x+3)=

    x=272.Let the purchase price of each unit be x, and the list price is the selling price.

    x=2500

    3.Set a total of water x

    va=x/3

    vb=x/4

    vc=x/6

    Water - A Inlet Water) (BC Pipe Speed) = Time (

  15. Anonymous users2024-01-25

    1.If the speed of the ship is x, then the speed of the ship is (x+3), the speed against the water is (x-3), and the distance between the two piers is 2x(x+3).

    Because the distance between the two piers remains the same.

    There is 2x(x+3)=

    The solution is x=27 and says that the distance between the two piers is 60km2Let the purchase price of each unit be x, and the list price is (1+ the selling price is (1+ that is, so there is a solution x=2500

    So the profit margin is 300 divided by 2500, and the result is 12%3If the volume of the swimming pool is considered as 1, the flow rate of a is 1 3 b, the flow rate of 1 4 c is 1 6

    Assuming that the required time is x hours, according to the title, there are (1 3 x 1 2) + (1 4 - 1 6) x = 1 2

    Solution x=4 So you can fill half a pool of water in 4 hours Give it to me Thank you

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