Junior high school mathematics book Volume 1, page 24 exercise (in the inquiry below) 4 problem formula Plus answer!

Junior high school mathematics book Volume 1, page 24 exercise (in the inquiry below) 4 problem formula Plus answer!

3-5
2. The original formula = 3.5 + 3.5 - [2.4 + 4.6] = 7-7 = 0
3. The original formula = - 5-7-4 + 10 = - 6
4. Original formula = 12 / 9-12 / 42-12 / 2 + 12 / 8-1 = - 3 4 / 1

A junior high school mathematics problem, help to solve! A total of 5 million tickets of three kinds of lotteries are issued in a certain place, and the amount of lottery tickets of a, B and C is equal, and each lottery ticket of a and B is 2 yuan, and each ticket of type C lottery ticket is 1 yuan, and a total of 9 million pieces of three kinds of lottery tickets are issued. How many tickets are issued for each of the three kinds of lottery tickets? How many kinds of lottery tickets have been issued in B, B and C, each with a total amount of RMB 900, 000 each?

Let B and B each have X 10000 pieces, then C is 500-2x
2X + 2x + 1 * (500-2x) = 900
The solution is: x = 200
That is, Party A and Party B are 2 million pieces respectively, and C is 1 million pieces

One day, he and his mother went to buy bamboo poles. If the length, width and height of the elevators were 1.5 meters, 1.5 meters and 2.2 meters respectively, then what was the maximum length of bamboo poles that could be put into the elevator? (accurate to 0.1 M)

In the case of A1, C1, r = 1.5 m=
1.52+1.52=
4.5,
In RT △ a1c1c, A1C=
(
4.5)2+2.22≈3.1m
The maximum length of the bamboo pole that can be put into the elevator is about 3.1 meters

Who has the problem of Pythagorean theorem in Volume 1 of Grade 8

In RT △ ABC, ∠ ACB = 90 °, BC = radical 3, AC = 2, Radix 6. Find the length of high Cd on the hypotenuse ab?
(the answer is 2 / 3 root sign 6) what you think ~!

50 problems in Pythagorean theorem

Too many. I'll give you one to imitate and make a few more. I know that the two right angles are 3 and 4 respectively, and the length of the oblique side is required

How to write the first problem of 1.3 on page 15 of Pythagorean theorem How to write the first problem of 1.3 (truck passing through the tunnel) on page 15 of Pythagorean theorem

There is no way to draw a picture here. You can draw a rectangle (that is, a car) first. Make a semicircle with the midpoint of a long side of the rectangle as the center of the circle and the line between the midpoint and one corner of the rectangle as the radius. We can see that the square of the radius is 2.4 square + 1.5 square, and the radius is 2.83

How to write the second problem of 1.3 on page 15 of Pythagorean theorem Better have a process, write well and add 50 points! 1 hour later the answer is invalid! Closed

subject

Pythagorean theorem, page 19, question 2

Because in the square ABCD, the triangles ABC, def and FBC are right triangles
So be squared = AE squared + Ba squared = 20
The square of EF = FC + BC = 5
BF squared = FC squared + BC squared = 25
So the square of be + the square of EF = the square of BF
That is, the triangle BCF is a right triangle

Pythagorean theorem, page 29, question 12

There are three cases: the first is to expand the long square on the front and right to find the position of a and B, and then use the Pythagorean theorem to solve the problem. The second method is to expand the long square from the top and the right to find the position of a and B, and then use the Pythagorean theorem to solve the problem. The third method is to expand the long square from the back to the top to see the positions of a and B, Then use Pythagorean theorem to solve. Compare the three cases, the shortest one is the final answer

Compulsory education curriculum standard experimental textbook Chinese grade seven volume one Shen Xia's translation of children's interest is urgent

translation
I recall that when I was young, I could open my eyes to the sun, and my eyesight was excellent. When I met a small thing, I must carefully observe its texture, so I could often feel the joy of detached things
In the summer night, mosquitoes make thunderous calls. I compare them to cranes flying in the air. I think that there are hundreds of white cranes in front of me. Looking up at them, even their necks become stiff. I leave some mosquitoes in the white tent and spray them slowly with smoke to make them fly and bark at the smoke, forming a picture of white cranes with clouds and clouds, If it was like a flock of cranes on the edge of the blue clouds, it made me very happy
I often squat down to make my body as high as the platform on the uneven wall, where there are weeds on the flower terrace. I regard the Bush grass as a forest, insects and mosquitoes as wild animals, the protruding part of the soil block as a hill, and the sunken part as a gully. I would like to visit in this realm, happy and satisfied
One day, I saw two small insects fighting each other among the grass, and I was very interested in it. Suddenly, a huge beast pulled up a mountain and fell down a tree. It turned out to be a toad. When I was young, I could see the God. I could not help but scream. When I recovered, I caught the toad and whipped it dozens of times, Drive it to another yard