MOD MASTERING STATICS + DYNAMICS >I<14th EditionHIBBELER Publisher: PEARSON CISBN: 9781323327067
MOD MASTERING STATICS + DYNAMICS >I<
Solutions for MOD MASTERING STATICS + DYNAMICS >I<
Problem 1P:
What is the weight in newtons of an object that has a mass of (a) 8 kg, (b) 0.04 kg, and (c) 760 Mg?Problem 2P:
Represent each of the following combinations of units in the correct SI form: (a) kN/s, (b) Mg/mN,...Problem 3P:
Represent each of the following combinations of units in the correct SI form: (a) Mg/ms, (b) N/mm,...Problem 4P:
Convert: (a) 200 lb ft to N m. (b) 350 lb/ft3 to kN/m3, (c) 8 ft/h to mm/s. Express the result to...Problem 5P:
Represent each of the following as a number between 0.1 and 1000 using anappropriate prefix: (a) 45...Problem 6P:
Round off the following numbers to three significant figures: (a) 58 342 m, (b) 68.534 s, (c) 2553...Problem 7P:
Represent each of the following quantities in the correct SI form using an appropriate prefix: (a)...Problem 8P:
Represent each of the following combinations of units in the correct SI form using an appropriate...Problem 9P:
Represent each of the following combinations of units in the correct SI form using an appropriate...Problem 10P:
Represent each of the following combinations of units in the correct SI form: (a) GN m, (b) kg/m,...Problem 11P:
Represent each of the following with SI units having an appropriate prefix: (a) 8653 ms, (b) 8368 N,...Problem 12P:
Evaluate each of the following to three significant figures and express each answer in SI units...Problem 13P:
The density (mass/volume) of aluminum is 5.26 slug/ft3. Determine its density in SI units. Use an...Problem 14P:
Evaluate each of the following to three significant figures and express each answer in SI units...Problem 15P:
Using the SI system of units, show that Eq. 1-2 is a dimensionality homogeneous equation which gives...Problem 16P:
The pascal (Pa) is actually a very small unit of pressure. To show this, convert 1 Pa = 1 N/m2 to...Problem 17P:
Water has a density of 1.94 slug/ft3. What is the density expressed in SI units? Express the answer...Problem 18P:
Evaluate each of the following to three significant figures and express each answer in SI units...Problem 19P:
A concrete column has a diameter of 350 mm and a length of 2 m. If the density (mass/Volume) of...Browse All Chapters of This Textbook
Chapter 1.6 - General Procedure For AnalysisChapter 2.3 - Vector Addition Of ForcesChapter 2.4 - Addition Of A System Of Coplanar ForcesChapter 2.6 - Addition Of Cartesian VectorsChapter 2.8 - Force Vector Directed Along A LineChapter 2.9 - Dot ProductChapter 3.3 - Coplanar Force SystemsChapter 3.4 - Three-Dimensional Force SystemsChapter 4.4 - Principle Of MomentsChapter 4.5 - Moment Of A Force About A Specified Axis
Chapter 4.6 - Moment Of A CoupleChapter 4.7 - Simplification Of A Force And Couple SystemChapter 4.8 - Further Simplification Of A Force And Couple SystemChapter 4.9 - Reduction Of A Simple Distributed LoadingChapter 5.2 - Free-Body DiagramsChapter 5.4 - Two- And Three-Force MembersChapter 5.7 - Constraints And Statical DeterminacyChapter 6.3 - Zero-Force MembersChapter 6.4 - The Method Of SectionsChapter 6.6 - Frames And MachinesChapter 7.1 - Internal Loadings Developed In Structural MembersChapter 7.2 - Shear And Moment Equations And DiagramsChapter 7.3 - Relations Between Distributed Load, Shear, And MomentChapter 7.4 - CablesChapter 8.2 - Problems Involving Dry FrictionChapter 8.4 - Frictional Forces On ScrewsChapter 8.5 - Frictional Forces On Flat BeltsChapter 8.8 - Rolling ResistanceChapter 9.1 - Center Of Gravity, Center Of Mass, And The Centroid Of A BodyChapter 9.2 - Composite BodiesChapter 9.3 - Theorems Of Pappus And GuldinusChapter 9.5 - Fluid PressureChapter 10.3 - Radius Of Gyration Of An AreaChapter 10.4 - Moments Of Inertia For Composite AreasChapter 10.7 - Mohr’s Circle For Moments Of InertiaChapter 10.8 - Mass Moment Of InertiaChapter 11.3 - Principle Of Virtual Work For A System Of Connected Rigid BodiesChapter 11.7 - Stability Of Equilibrium ConfigurationChapter 12.2 - Rectilinear kinematics: Continuous MotionChapter 12.3 - Rectilinear kinematics: Erratic MotionChapter 12.6 - Motion Of A ProjectileChapter 12.7 - Curvilinear Motion: Normal And Tangential ComponentsChapter 12.8 - Curvilinear Motion: Cylindrical ComponentsChapter 12.10 - Relative-Motion Of Two Particles Using Translating AxesChapter 13.4 - Equations Of Motion: Rectangular CoordinatesChapter 13.5 - Equations Of Motion: Normal And Tangential CoordinatesChapter 13.6 - Equations Of Motion: Cylindrical CoordinatesChapter 13.7 - Central-Force Motion And Space MechanicsChapter 14.3 - Principle Of Work And Energy For A System Of ParticlesChapter 14.4 - Power And EfficiencyChapter 14.5 - Conservative Forces And Potential EnergyChapter 15.2 - Principle Of Linear Impulse And Momentum For A System Of ParticlesChapter 15.3 - Conservation Of Linear Momentum For A System Of ParticlesChapter 15.4 - ImpactChapter 15.7 - Principle Of Angular Impulse And MomentumChapter 15.9 - Propulsion With Variable MassChapter 16.3 - Rotation About A Fixed AxisChapter 16.4 - Absolute Motion AnalysisChapter 16.5 - Relative-Motion Analysis: VelocityChapter 16.6 - Instataneous Center Of Zero VelocityChapter 16.7 - Relative-Motion Analysis: AccelerationChapter 16.8 - Relative-Motion Analysis Using Rotating AxesChapter 17.1 - Mass Moment Of InertiaChapter 17.3 - Equations Of Motion: TranslationChapter 17.4 - Equations Of Motion: Rotation About A Fized AxisChapter 17.5 - Equations Of Motion: General Plane MotionChapter 18.4 - Principle Of Work And EnergyChapter 18.5 - Conservation Of EnergyChapter 19.2 - Principle Of Impulse And MomentumChapter 19.4 - Eccentric ImpactChapter 20.3 - General MotionChapter 20.4 - Relative-Motion Analysis Using Translating And Rotating AxesChapter 21.1 - Moments And Products Of InertiaChapter 21.3 - Kinetic EnergyChapter 21.4 - Equations Of MotionChapter 21.6 - Torque-Free MotionChapter 22.1 - Undamped Free VibrationChapter 22.2 - Energy MethodsChapter 22.6 - Electrical Circuit Analogs
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