{[ promptMessage ]}

Bookmark it

{[ promptMessage ]}

Practice Test 2

# Practice Test 2 - Physics 231 General University Physics...

This preview shows pages 1–3. Sign up to view the full content.

This preview has intentionally blurred sections. Sign up to view the full version.

View Full Document
This is the end of the preview. Sign up to access the rest of the document.

Unformatted text preview: Physics 231: General University Physics Test II (Practice) Name (print): Signature: Your Seat Number (on back of chair): 1. Immediately enter the requested information on this cover page. Do not turn this cover page over until you are told to do so. 2. This is a closed book exam. • Formula sheets are provided. • You may use a calculator if you wish. • Do not use any scratch paper. • Use the blank backs of pages if you wish. • Do not consult with your classmates nor look at their papers. 3. This exam consists of 10 true/false questions, 5 multiple-choice questions, and 2 longer problems. • For the multiple-choice questions you are encouraged to, and for the longer problems you must , show all of your work (including diagrams and equations). • For the longer problems, place a box around each final answer. • Problems will be graded for orderliness and coherence as well as for correctness. Justify the use of any formulas you use. • Partial credit will be awarded. A correct numerical final answer with no intermediate steps shown will not be given full credit. PHY 231 Practice for Test II i Formula Sheet (1) The following are some (possibly useful) equations, including many from the textbook’s “Summary” pages at the end of the relevant chapters. It is your responsibility to understand under what conditions these equations are valid. I do not promise that you will not need other equations to solve the problems on this exam, but often these secondary equations can be determined from the basic ones presented on these pages. Kinematical Quantities Δ x ≡ x f- x i v x ≡ Δ x Δ t v x ≡ dx dt ≡ lim Δ t-→ Δ x Δ t a x ≡ Δ v x Δ t = v xf- v xi t f- t i a x ≡ dv x dt ≡ lim Δ t-→ Δ v x Δ t Displacement as Area under Curve x f- x i = Z t f t i v x ( t ) dt Constant Acceleration v xf = v xi + a x t x f = x i + 1 2 ( v xi + v xf ) t x f = x i + v xi t + 1 2 a x t 2 v 2 xf = v 2 xi + 2 a x ( x f- x i ) Trigonometric Definitions “SOHCAHTOA” Polar ↔ Cartesian Components A x = | ~ A | cos θ A y = | ~ A | sin θ | ~ A | 2 = A 2 x + A 2 y tan θ = A y A x ~ A = A x ˆ i + A y ˆ j Kinematic Vectors ~v ≡ d~ r dt ~a ≡ d~v dt Constant Acceleration ~v f = ~v i + ~at ~ r f = ~ r i + ~ v i t +...
View Full Document

{[ snackBarMessage ]}

### Page1 / 9

Practice Test 2 - Physics 231 General University Physics...

This preview shows document pages 1 - 3. Sign up to view the full document.

View Full Document
Ask a homework question - tutors are online