A and B these 2 companies are fixing a road,A fixes 62% of the road,which is 360 meters more than B fixed.How long is this road?

Let X be the road length.
a is fixed by company A.
b is fixed by company B.
a + b = x
a - b = 360
a = 0.62 x

2a = x + 360 (from adding the first two equations)
1.24 x = x + 360
0.24 x - 360
x = 360/0.24 = 1500 m

The length of the road is 1500 meters.

To solve this problem, we can set up two equations based on the information given.

Let's assume the length of the road is represented by X.

First, we know that company A fixes 62% of the road, which means they fix 0.62*X meters of the road.

Second, we are told that A fixes 360 meters more than B. So, we can set up an equation based on the difference in the road fixed by A and B: A - B = 360.

Now we can use these two equations to solve for the length of the road (X).

We can rewrite the equation A - B = 360 using the previously mentioned values: 0.62*X - B = 360.

Simplifying the equation, we get: B = 0.62*X - 360.

Next, we can substitute this value of B into the equation A + B = X to solve for X: 0.62*X + 0.62*X - 360 = X.

Simplifying further, we get: 1.24*X - 360 = X.

Moving the X term to one side of the equation, we get: 1.24*X - X = 360.

Simplifying, we have: 0.24*X = 360.

To solve for X, we divide both sides of the equation by 0.24: X = 360 / 0.24.

Calculating the value, we find: X = 1500 meters.

Therefore, the length of the road is 1500 meters.