Apply Newton's second law to relate net force, mass, and acceleration, and distinguish mass from weight.
Newton's first law describes what happens with zero net force; his second law describes what happens with a nonzero net force -- and gives it a precise, powerful equation: F_net = m*a, or acceleration equals net force divided by mass (a = F_net / m). A bigger net force produces a bigger acceleration; a bigger mass, pushed by the same force, produces a smaller acceleration. The unit of force, the newton (N), is actually defined from this equation: 1 N is the force needed to accelerate a 1 kg mass at 1 m/s^2 (1 N = 1 kg*m/s^2).
This is also the week to nail down mass versus weight, a mix-up that follows people for life. Mass is the amount of matter in an object, measured in kilograms, and it does not change no matter where the object is. Weight is the FORCE of gravity on that mass, measured in newtons, found from W = m*g -- and it very much depends on location, since g is different on the Moon or Mars. A 70 kg astronaut has the same 70 kg mass everywhere in the universe, but weighs about 686 N on Earth and only about a sixth of that on the Moon.
Mastery looks like: They compute net force, mass, or acceleration using F=ma given the other two quantities, and correctly distinguish mass (kg, constant) from weight (N, location-dependent).
Common stumbles: Using weight (in newtons) where mass (in kilograms) belongs in F=ma, or vice versa; forgetting to combine multiple forces into a single net force before applying the equation.