Bus speed 20÷5= 4 times that of walking.
It takes 1/4 to walk the same distance.
Therefore, the whole walking of 1- 1/3=2/3 requires:
15 ÷ (1-1/4) = 20 minutes
To complete the course, you need:
20÷2/3=30 minutes =0.5 hours
The distance from home to school is: 0.5× 5 = 2.5km.
2.
When Party A and Party B meet, the journey is 5 1×2= 102 km.
A walked for 6- 1.5=4.5 hours.
B walked for six hours.
A's 4.5-hour journey is more than B's 3×4.5= 13.5-hour journey 1×4.5=4.5 kilometers.
The speed of B is (102-4.5) ÷ (6+13.5) = 5 kilometers per hour.
A the speed is 5×3+ 1= 16 kilometers per hour.
3.
(700-480)÷(90+ 1 10)
=220÷200
= 1. 1 hour
A: After 1. 1 hour, the distance between the two cars is 700 kilometers.
4.
5 hours and 30 minutes = 1 1/2 hours
1 Based on the distance between Party A and Party B..
Bon voyage every hour1÷11/2 = 2/11.
The headwind is 65438 per hour+0/6 of the whole journey.
The hourly wind speed is (2/1-1/6) ÷ 2 =1132.
The distance between the two cities is: 24 ÷1132 = 3168km.
5.
1)
(162-60× 0.5) ÷ (48+60)+0.5 = 3118 hours.
A: The two cars met in 3118 hours.
2)
There are two situations.
The two cars haven't met yet.
Need (162-54) ÷ (48+60) =1hour.
② After the two cars meet, they are 54 kilometers apart.
It takes (160+54) ÷ (48+60) =1.5 hours.
1.
Solution: it's x kilometers from home to school.
( 1- 1/3)x/5-( 1- 1/3)x/20 = 15/60
2x/ 15-x/30= 1/4
x/ 10= 1/4
x= 10/4
x=2.5
It's 2.5 kilometers from home to school.
2.
Solution: Let the speed of B be x kilometers per hour, then the speed of A is 3x+ 1 kilometer per hour.
(6- 1.5)(3x+ 1)+6x = 5 1 * 2
4.5(3x+ 1)+6x= 102
13.5x+4.5+6X= 102
19.5x=97.5
x=5
3x+ 1= 16
A: A speed 16 km/h and B speed 5 km/h..
3.
Is this a question of time?
Solution: Suppose the distance between two cars is 700 kilometers after X hours.
(90+ 1 10)x+480=700
200x=220
x= 1. 1
A: After 1. 1 hour, the distance between the two cars is 700 kilometers.
4.
5 hours and 30 minutes =5.5 hours
Solution: Let the distance between two cities be X kilometers.
x/5.5-24=x/6+24
x( 1/5.5- 1/6)=48
x/66=48
x=66*48
x=3 168
A: The distance between the two cities is 3 168 km.
5.
1)
Solution: Suppose two cars meet in X hours.
48(x-0.5)+60x= 162
48x-24+60x= 162
108x= 186
x=3 1/ 18
A: The two cars met in 3118 hours.
2)
The two cars haven't met yet.
Solution: Suppose the distance between two cars is 54 kilometers after X hours.
(48+60)x+54= 162
108x= 108
x= 1
A: After 1 hour, the distance between the two cars is 54 kilometers.
② After the two cars meet, they are 54 kilometers apart.
Solution: Suppose the distance between two cars is 54 kilometers after X hours.
(48+60)x= 162+54
108x=2 16
x= 1.5
Answer: 1.5 hours later, the distance between the two cars is 54 kilometers.