The two cars start from two places 298km apart and run towards each other at the same time. The speed of car a is 20km / h faster than that of car B. half an hour later, the two cars meet. What are the speeds of the two cars?

The two cars start from two places 298km apart and run towards each other at the same time. The speed of car a is 20km / h faster than that of car B. half an hour later, the two cars meet. What are the speeds of the two cars?


Suppose the speed of car B is XKM / h, then the speed of car a is (2x + 20) km / h. according to the title, we get 12 (2x + 20) + 12x = 298, and the solution is x = 192.2x + 20 = 2 × 192 + 20 = 404. A: the speed of car a is 404km / h, and that of car B is 192km / h



The speed of car a is 20 km / h faster than that of car B. half an hour later, the two cars meet. What are the speeds of the two cars?


(84-20 * 0.5) / 2 * 2 = 74 km / h
74 + 20 = 94 km / h
A: the speed of car a is 94 km / h, and that of car B is 74 km / h
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The two cars started from two places 84 km apart and went in opposite directions. Car a was 20 km / h faster than car B. after half an hour, the two cars met,
Using the equation of degree one variable,


Let a be x, then the velocity of B is x-20
Then: 0.5 * (x + x-20) = 84
Solution: x = 94
So the speed of a is 94km / h
B's speed is 74 km / h



When car a runs 480km, car B runs 40km less than 25% of the whole journey. The speed ratio of a two car is 4:3. How many km is the whole journey between car a and car B


The distance ratio is equal to the speed ratio, which is 4:3
So a 480 km and B 480 △ 4 × 3 = 360 km
So AB is (360 + 40) △ 25% = 1600 km