SOLUTION: Solve the variation equation The cost incurred by a trucking company vary jointly with the number of trucks in service and the number of hours they are used. When 5 trucks are u

Algebra.Com
Question 590790: Solve the variation equation
The cost incurred by a trucking company vary jointly with the number of trucks in service and the number of hours they are used. When 5 trucks are used for 7 hours each, the cost are $1925. Find the cost of using 12 trucks, each for 13 hours.

Answer by stanbon(75887)   (Show Source): You can put this solution on YOUR website!
The cost incurred by a trucking company vary jointly with the number of trucks in service and the number of hours they are used.
---
cost = k*t*h
--------
Solve for "k" using "when 5 trucks are used for 7 hours each, the cost are $1925".
---
1925 = k*5*7
k = 55
------
Equation:
cost = 55*t*h
------
Find the cost of using 12 trucks, each for 13 hours.
Cost = 55*12*13 = $8580.00
=============================
Cheers,
Stan H.

RELATED QUESTIONS

The costs incurred by a trucking company vary jointly with the number of trucks in... (answered by richwmiller)
The costs of a trucking company vary jointly as the number of trucks in service and the... (answered by Boreal)
The costs of a trucking company vary jointly as the number of trucks in service and the... (answered by josmiceli)
21 trucks, each with a 2.5-ton payload, are needed to unload a freight train. a.Do... (answered by Alan3354,josgarithmetic)
Let y vary directly with x, with a constant of variation k = 3. Graph the equation of... (answered by stanbon)
Let y vary directly with x, with a constant of variation k=3. Graph the equation of... (answered by stanbon)
A trucking company wants to purchase a maximum of ten new trucks to provide at least 40... (answered by richwmiller)
A trucking company has 8 trucks and 6 drivers available when requests for 4 trucks are... (answered by sudhanshu_kmr)
Let y vary directly with x, with a constant of variation k=3. Graph the equation of... (answered by stanbon,hard)