In physics, the ratio of the distance an object passes through to the time it takes is called the ratio of the motion of an object_____ It means how fast an object moves in the process

In physics, the ratio of the distance an object passes through to the time it takes is called the ratio of the motion of an object_____ It means how fast an object moves in the process


speed



In physics, we describe the speed of an object's movement by "how much distance an object passes through in unit time". In literary works, we often use some idioms to describe the speed of an object's movement. In the following idioms, the most similar way to describe the speed of movement in physics is ()
A. A long way to go


The idioms in these four options are used to describe the speed of an object's movement. Among them, the three idioms "arrow away from the string", "one day a thousand miles" and "the wind blows like lightning" describe the speed of an object's movement, while "late arrival" describes the speed of an object's movement



In daily life, there are two ways to compare the speed of objects: one is to compare time with the same distance; the other is to compare distance with the same time
If we use another way to express it, its unit will become -?


It compares the speed of an object according to the method of comparing the distance at the same time. If it is expressed in another way, its unit will become (M / s) (i.e. s / M)



When the output exceeds 3.5 million yuan, the bonus will be 800 yuan. When the actual sales increase by 100000 yuan, the bonus base will increase by 400 yuan?


=IF(AND(A1>=3500000,A13500000,(INT((A1-3500000)/100000))*400+800,0))



What are the formulas of pursuit problem


Basic concept: the problem of travel studies the motion of an object. It studies the relationship among speed, time and travel
Basic formula: distance = speed × time; distance △ time = speed; distance △ speed = time
Key problem: determine the position during the journey
Encounter problem: speed and X encounter time = encounter distance (please write other formulas)
Encounter problem (straight line): distance of a + distance of B = total distance
Encounter problem (ring): A's distance + B's distance = ring circumference
Pursuit problem: pursuit time = distance difference △ speed difference (write other formulas)
Pursuit problem (straight line): distance difference = distance between pursuer and pursuee = speed difference x pursuit time
Pursuit problem (ring): fast distance - slow distance = circumference of curve
Flow problem: downstream stroke = (ship speed + water speed) × downstream time, upstream stroke = (ship speed water speed) × upstream time
Forward speed = ship speed + water speed, backward speed = ship speed - water speed
Hydrostatic velocity = (downstream velocity + upstream velocity) × 2 water velocity = (downstream velocity - upstream velocity) × 2
Flow problem: the key is to determine the speed of the object, refer to the above formula
Bridge problem: the key is to determine the distance of the object, refer to the above formula
Flow problem = flow velocity + flow velocity △ 2 flow velocity = flow velocity - flow velocity △ 2



What is the formula of pursuit problem?
most urgent!
After someone buys goods in a shop, he rides a bicycle at a speed of 5 m / s along the straight transportation speed. Five minutes later, the owner finds that the customer has forgotten the goods, so he drives a motorcycle to catch up with the customer. If the speed of the motorcycle is 54 km / h, when can the motorcycle catch up with the customer? How far away from the store?


After 5 minutes (300 seconds), the distance between the owner and the customer is: 5 * 300 = 1500 (meters)
Motorcycle speed: 54 km / h = 15 m / S
The time required for the shopkeeper to catch up with the customer: 1500 / (15-5) = 150 (seconds)
When the shopkeeper catches up with the customer, the distance from the store is 150 * 15 = 2250 (m)



Car a starts to move in a straight line with uniform acceleration from standstill with an acceleration of 3m / S2, and car B starts to move in a straight line with uniform acceleration with an acceleration of 4m / S2 at the same place with an acceleration of 2S later. The two cars move in the same direction. Before car B overtakes car a, the maximum distance between the two cars is ()
A. 18mB. 23.5mC. 24mD. 28m


When the speed of two vehicles is the same, the distance is the largest, that is, a a a t a = a b t B, because t a = t B + 2, t b = 6 s, the maximum distance between two vehicles is, △ x = x a - x B = 12a a t a 2 - 12a b t B 2 = 24 M



It takes 10 hours for Party A and Party B to complete a project together. After working together for 4 hours, Party A leaves for some reason, and Party B completes the whole project in 18 hours. If Party A and Party B do this project separately, how many hours will it take?


Work efficiency of Party B: (1-110 × 4) △ 18, = (1-25) △ 18, = 35 △ 18, = 130, work efficiency of Party A: 110-130 = 115, work alone time of Party A: 1 △ 115 = 15 (hours), work alone time of Party B: 1 △ 130 = 30 (hours), answer: work alone time of Party A: 15 hours, work alone time of Party B: 30 hours



Workload (Mathematics)=--------*---------*--------
It's a formula


(Mathematics) workload = number of staff * per capita productivity * working hours



1. For a job, it takes 15 days for Party A to do it alone, and 12 days for Party B to do it alone. If Party A and Party B cooperate, and Party B takes 6 days off at work, how many days will it take to complete it? 2. There are several tons of coal. The original coal consumption is 3T per day. After 15t is used, the equipment is improved, and the daily coal consumption is half of the original. As a result, the original coal consumption is obtained after 10 days of burning


Question 1: the answer must be greater than or equal to 6, so even if two people work for six days at the same time, the workload:
Party B's work efficiency is 1 / 12, which can complete half of the total amount
A's work efficiency is 1 / 15, which can complete 2 / 5 of the total amount
If 1 / 2 + 2 / 5 = 7 / 10 and 3 / 10 of the total is left, M / 12 + m / 15 = 3 / 10 can be solved in M days, then M = 2
So it's going to take eight days
The second problem: suppose that the original total is n tons, then 15 / 3 + (N-15) / 1.5-n / 3 = 10, and N = 45 (tons)