Statics & dynamics · first-year engineering
Engineering Mechanics
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Formula pick
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Rearranging
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Setup & units
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Answers
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Statics: Forces and Moments
- L1StartReading the forcesnewtons, kilograms, pascals, newton-metres★★★★★
- L2StartWeight and massW = mg · the kilogram-newton confusion, priced★★★★★
- L3StartResolving on the inclinesin θ down the slope, cos θ into it★★★★★
- L4StartFriction holdsμₛ before the slide, μₖ during it, tan θ at the tipping point★★★★★
- L5StartThe moment of a forceτ = rF sin θ · the arm is half the answer★★★★★
- L6StartLevers and pulleysmechanical advantage, and what friction takes back★★★★★
- L7StartBeam reactionsthe near support carries more — and by how much★★★★★
- ★StartThe Free-Body Finalthe boss · no calculator · one rig, fully balanced★★★★★
Dynamics of a Particle
- L9StartNewton's second lawF = ma, asked all three ways★★★★★
- L10StartKinematics revisiteduniform acceleration, now with plant numbers★★★★★
- L11StartThe no-time equationv² = v₀² + 2ad · when the clock is missing★★★★★
- L12StartDown the inclinea = g sin θ, and what friction takes off it★★★★★
- L13StartRopes and tensionT = m(g + a) · the hoist that reads heavy★★★★★
- L14StartDrag and terminal speedF = ½CdρAv² · and the speed where drag wins★★★★★
- ★StartThe Elevator Testthe boss · no calculator · rope to ramp to verdict★★★★★
Work, Energy, Momentum
- L16StartWork doneW = Fd cos θ · the sideways pull that does nothing★★★★★
- L17StartTwo energy accounts½mv² for motion, mgh for height★★★★★
- L18StartThe work–energy theoremnet work IS the change in kinetic energy★★★★★
- L19StartSprings store itkx is linear, ½kx² is not — and that gap is the lesson★★★★★
- L20StartPower deliveredthe same job, done faster, costs more machine★★★★★
- L21StartMomentum and impulsep = mv, and the crumple zone that buys time★★★★★
- L22StartCollisionsstick together, bounce apart — momentum survives both★★★★★
- ★StartThe Runaway Rampthe boss · no calculator · energy in, friction out★★★★★
Rotation and Vibration
- L24StartAngular kinematicsω, α and the rim speed they set★★★★★
- L25StartRPM and radiansthe 2π/60 bridge, in both directions★★★★★
- L26StartTorque makes it spinτ = Iα · and where the mass is sitting★★★★★
- L27StartRound the bendv²/r and ω²r · the same fact in two dresses★★★★★
- L28StartRotational energy and momentum½Iω² and L = Iω · the analogy, complete★★★★★
- L29StartPower through a shaftP = τω · and the rpm that must become rad/s★★★★★
- L30StartThe natural frequency√(k/m), and the sag that measures it for you★★★★★
- ★StartThe Flywheel Finalthe boss · no calculator · rpm to energy to power★★★★★
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