Answer:
The second train speed is 356.4 miles per hour
And, the first train speed is 361 miles per hour
Step-by-step explanation:
The computation of the speed of each train is as follows
Given that
The Sum of the speed of two trains is 717.4 miles per hour
Let us suppose the second train speed be x
So for the first train, the speed is x + 4.6
Now the equation is
x + x + 4.6 = 717.4
2x + 4.6 = 717.4
2x = 717.4 - 4.6
2x = 712.8
x= 356.4
Therefore the second train speed is 356.4 miles per hour
And, the first train speed is = 356.4 + 4.6 = 361 miles per hour
2x - 5y = 11. (4, a). x = 4, y = a
Substituting into 2x - 5y = 11
2(4) - 5(a) = 11
8 - 5a = 11
-5a = 11 - 8
-5a = 3
a = 3/-5 = -3/5 =- 0.6
Other coordinate = -3/5 = -0.6
the smallest integer will be x
2nd smallest will be x+2
largest will be x+4
therefore
2x+2-33=x
2x+2=x+33
2x=x+33-2
2x-x=33-2
x=31
the numbers will be 31,33 and 35
lets check whether it is correct
2x+2-33=x
31*2+2-33=31
62+2-33=31
64-33=31
31=31
therefore the answer 31,33 and 35 is correct