College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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- A definition of the cross product is the following: x B = |Ã||B| sin 0 where 0 is the angle between the vectors. We would read this equation as A crossed B is equal to the magnitude of vector A times the magnitude of vector B times sine of the angle between vector A and B. Unlike the dot product, the cross product looks at the product of perpendicular components, and the consequence of this is the resulting vector of the cross product is perpendicular to each of the two vectors. Suppose |A| = 3 and |B| = 4. If the angle between A and B is 30°, then what is the magnitude of A × B ? 12 0.5 Insufficient informationarrow_forwardWhat is the direction of the vector product A × B? Use the legend in the box to indicate direction. a В (out) (out) O (in) zero in C b zero a e h outarrow_forwardThe grid runs from -5 to 5 on both axes. Drawn on this grid are four vectors, labeled A⃗ A→ through D⃗ D→. This problem will ask you various questions about these vectors. All answers should be in decimal notation, unless otherwise specified. A. What is the xcomponent of A→? B.What is the y component of A⃗ ? C.What is the y component of B⃗ ? D.What is the x component of C⃗ ? E. In ordered pair notation, write down the components of vector B⃗ F. In ordered pair notation, write down the components of vector D G.What is true about B⃗ and D⃗ ? They have different components and are not the same vectors. They have the same components but are not the same vectors. They are the same vectors.arrow_forward
- PartA Glven two vectors A-400+3.60 3 and B 5.80 i-2.00 nd the scalar product of the two vectors A and B. Submit Request Answer Part B Find the angle between these two vectors.arrow_forwardAnswer Part Carrow_forwardPart A Given vectors A = -4.8î + 6.8ĵ and B = 9.61 + 6.7 j, determine the vector C that lies in the xy plane perpendicular to B and whose dot product with A is 20.0. Express your answer using two significant figures. Express your answer in terms of the unit vectors i and 3. C = ΑΣΦ ↑arrow_forward
- QUESTION 2 Which of the following is an accurate statement? O A. It is possible to add a scalar quantity to a vector. O B. Even though two vectors have unequal magnitudes, it is possible that their vector sum is zero. OC. Rotating a vector about an axis passing through the tip of the vector does not change the vector. OD. The magnitude of a vector is independent of the coordinate system used. O E. The magnitude of a vector can be zero even though one of its components is not zero.arrow_forwardTwo vectors are defined in component form below. Use them to answer the following questions. Note: ,ŷ, and 2 are Cartesian unit vectors. H = -5ŷ + 42 G = -5x + 22 a) Determine A if A = H.G. b) If] = G., then which of the following is true? (Choose all that are true.) Briefly explain your reasoning. i. ii. A = -J A = J c) Determine C in component form if C = H x G. d) If K = G x A, then which of the following is true? (Choose all that are true.) Briefly explain your reasoning. i. C = -K ii. iii. iv. C = R K C. K = 0 |× K = 0arrow_forwardThe scalar product of vectors A and B is +50.0 m². Vector A has magnitude 6.00 m and direction 28.0° west of south. Part A If vector B has direction 39.0° south of east, what is the magnitude of B? Express your answer with the appropriate units. μA B = Value Submit Request Answer Units ?arrow_forward
- Find a unit vector perpendicular to A = (î+ ĵ – Îk) and B = ( 2i + j- 3k). (Hints. One method to find the unit vector C perpendicular to A and B will be to use the fact that the cross product is perpendicular to both vectors A and B, but keep in mind that the magnitude of the unit vector is one. There is another method which is a little bit longer by using the fact that the dot product AC=0 and BC=0 where C is the unit vector )arrow_forwardEvaluate each of the following. Assume î, ĵ, k are the unit vectors aligne with the x, y, and z axes, respectively. a. î j = d. (4î – j) · (3î + 5j – 10k) = b. k - k= c. k- î=arrow_forwardSelect the incorrect statement The cross product of two perpendicular vectors is zero. A. (A x B) = 0. The cross product of a vector with itself is zero. The dot (or scalar) product of a non-zero vector with itself is positive.arrow_forward
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