For a first approximation, use 55 to 65 g of fuel per Newton-hour or 15 to 18 g per kN of thrust per second with modern jet engines. Please do not use the static thrust at sea level, but the actual thrust at the right flight Mach number and altitude. If you lack this figure: A modern airliner needs thrust equivalent to between 1/15th (6.67%) and 1/20th (5.0%) of its weight. In cruise flight at Mach 0.82 a value of approximately 1/17th (5.9%) should be used.
Thrust-specific fuel consumption nearly doubles between the static case and cruise at Mach 0.82, and the maximum thrust of the engines is roughly proportional to air density, which is a quarter of its sea level value at cruise altitude (approx. 10 km). The best turbofans achieve 9 g per kN and second in static tests!
If you want to calculate the fuel consumed over a longer trip, use the Breguet range equation and reformulate it so you get the mass ratio between take-off ($m_1$) and landing mass ($m_2$) for a given range $R$. For jets this equation is
$$\frac{m_1}{m_2} = e^{\frac{R\cdot g\cdot b_f}{v\cdot L/D}}$$
Nomenclature:
$m\:\:\:\:$ mass in [kg]
$R\:\:\:\:$ Range in [m]
$g\:\:\:\:\:$ gravitational acceleration in [m/s²]
$b_f\:\:\:$ thrust-specific fuel consumption in [kg/Ns]
$v\:\:\:\:\:$ ground speed in [m/s]
$L/D\:$ lift-to-drag ratio