As shown in the figure is the functional relationship between the vehicle speed V and time T. If we look at the distance s of the vehicle in this process as a function of time As shown in the figure is the functional relationship between the vehicle's speed V and time T. If we look at the vehicle's distance s in this process as a function of time t, the image may be ()

As shown in the figure is the functional relationship between the vehicle speed V and time T. If we look at the distance s of the vehicle in this process as a function of time As shown in the figure is the functional relationship between the vehicle's speed V and time T. If we look at the vehicle's distance s in this process as a function of time t, the image may be ()


No picture, no true image



A car goes from a to B at the speed of 30 kilometers per hour. Four hours later, a train goes from a to B. the speed of the train is three times that of the car. It catches up with the car at half the distance between a and B. how many kilometers are there between a and B?


30 × 4 ^ (30 × 3-30) × 2, = 30 × 4 ^ 60 × 2, = 120 ^ 60 × 2, = 2 × 2, = 4 (hours); 30 × 3 × 4, = 90 × 4, = 360 (kilometers); answer: the distance between a and B is 360 kilometers



A car goes from place a to place B at the speed of 30 kilometers per hour. Four hours later, a train goes from place a to place B at the speed of 90 kilometers per hour. At the middle point of the two places, the train catches up with the car and asks the distance between the two places______ Kilometers


30 × 4 ÷ (90-30) × 2, = 30 × 4 / 60 × 2, = 120 / 60 × 2, = 2 × 2, = 4 (hours); 90 × 4 = 360 (kilometers); answer: A and B are 360 kilometers apart



A car drives from a to B at the speed of 30 kilometers per hour. Four hours later, a train goes from a to B. the speed of the train is three times that of the car. How many kilometers is the distance between a and B


The distance between a and B is s km
According to the time relationship of pursuit, there are:
s/2÷90=(s/2-30x4)÷30
The solution is s = 360
The distance between a and B is 360 km
I hope I can help you



A car at 45 kilometers per hour from a to B, leaving four hours later, a train from B to a
The speed of this train is twice as fast as that of this car. At a distance of 450 kilometers from B, the train and the car meet. How many kilometers is the distance between a and B?


45*2=90 4*45=180
180÷(90-45)
=180÷45
=4 (hours)
4*90+180+450
=360+180+450
=540+450
=990 (km)
A: 990 km
Should be right, give some hard points!



A car goes from a to B at the speed of 30 kilometers per hour. Three hours later, a train goes from a to B at the speed of 2.5 times that of a car
How many kilometers is the distance between a and B?


{(30×3)÷[30×(2.5-1)]+3}×30÷1/2=300(km)



The distance between a and B is 160km. A starts from a place 20km / h by bicycle. B starts from B by motorcycle three times faster than A. how long does it take for them to meet each other


First calculate the velocity of B 20 * 3 = 60 160 divided by (20 + 60) = 2



The distance between a and B is 128 kilometers. One person starts from a place by bicycle, 16 kilometers per hour, and the other person starts from B place by motorcycle,
Two people are walking towards each other at the same time. It is known that the speed of motorcycle is three times that of bicycle. How many hours later will two people meet? (solve the equation, I need it urgently.)


Let's meet in X hours
X*(16+16*3)=128
64X=128
X=2
Meet in two hours



The distance between a and B is 160km. A starts from a by bike with a speed of 20km / h. A starts from B by motorcycle with a speed three times that of A
Two people set out at the same time, facing each other. Seek the distance between the two cities


I've just finished this problem and I'm still checking the answer
Excuse me for my incompetence ]
Let's meet through XH
According to the meaning of the title: 20x + 20 * 3x = 160
The solution is: x = 2
A: after two hours



The distance between Party A and Party B is 48km. The ship flows downstream from Party A to Party B, and immediately reverses from Party B to Party A for 9h. It is known that the water velocity is 4km / h. The ship's velocity in still water can be calculated


Let the ship pass through the still water for 12 km / h. from the solution of the equation, we can get: 48 ^ (x + 4) + 48 ^ (x-4) = 9 solution, we can get: x = 12 ^. Through the test, x = 12 is the solution of the original equation, and conforms to the meaning of the problem. Answer: the ship is in the still water for 12 km / h