The equation sheet is provided on both sections, in Bluebook and on paper, and you may write on the printed copy. It gives g = 9.8 m/s², the gravitational constant, a trigonometry table and the core equations of all eight units, so the skill is choosing the right one.
g
9.8 m/s², or 9.8 N/kg
G
6.67 × 10⁻¹¹ N·m²/kg²
1 atm
1.0 × 10⁵ Pa
Trig table
0°, 30°, 37°, 45°, 53°, 60°, 90°
What is on the sheet
Kinematics: the three constant-acceleration equations, in linear and rotational form.
Forces: a = ΣF/m, Newton's law of gravitation, friction |F_f| ≤ μ|F_N|, the spring force F_s = −kΔx and a_c = v²/r.
Energy: K = ½mv², W = Fd cos θ, the spring and gravitational potential energies, and power.
Momentum: p = mv, impulse J = F_avg Δt = Δp, and the center-of-mass velocity.
Rotation: τ = rF sin θ, I = Σmr², the parallel-axis theorem, α = Στ/I, K = ½Iω², L = Iω and ΔL = τΔt.
Oscillations and fluids: the spring and pendulum periods, x = A cos(2πft), density, pressure, P = P₀ + ρgh, buoyancy F_b = ρVg, continuity and Bernoulli's equation.
What is not on it
Rotational inertias of particular shapes such as a rod or disk: a question gives them when they are needed.
Results you derive, such as the range of a projectile or the speed at the bottom of a ramp. The exam expects you to build them from the sheet's equations.
The conventions printed with it still apply: frames are inertial, air resistance is negligible, and springs, strings and fluids are ideal unless a question says otherwise.
Try 2 questions
Question 1
Water (1000 kg/m³) flows through a horizontal pipe. At point 1 the pressure is 1.50 × 10⁵ Pa and the speed is 2.0 m/s; at point 2 the speed is 6.0 m/s. What is the pressure at point 2?
Question 2
A 0.50 kg block on a frictionless horizontal surface is attached to an ideal spring of spring constant 200 N/m, as shown. The block is pulled aside and released. What is the period of its oscillation?