Part DFind the direction of the vector B = (-0.30 m ) + (5.1 m )ŷExpress your answer using two significant figures.ов =SubmitPart EA+B=Find the magnitude of the vector A + B.Express your answer using two significant figures.SubmitPart F|| ΑΣΦA+B=Request AnswerSubmitVO ΑΣΦFind the direction of the vector A + B.Express your answer using two significant figures.Request AnswerVE ΑΣΦRequest Answer??O?counterclockwise from the +x-axisOmcounterclockwise from the +x-axis Part BFind the direction of the vector A = (5.1 m ) + (-0.30 m )ŷ.Express your answer using two significant figures.17 ΑΣΦ0A = 3.36Submit Previous Answers Request AnswerX Incorrect; Try Again; 4 attempts remainingPart CFind the magnitude of the vector B = (-0.30 m ) + (5.1 m )ŷ.Express your answer using two significant figures.VE ΑΣΦB=86.6wwwSubmit Previous Answers Request Answer?X Incorrect; Try Again; 5 attempts remaining?° counterclockwise from the +x-axism

Part B Find the direction of the vector A = (5.1 m ) + (-0.30 m )ŷ. Express your answer using two significant figures. VE ΑΣΦ 0A = 3.36 Submit Previous Answers Request Answer X Incorrect; Try Again; 4 attempts remaining Part C = Find the magnitude of the vector B = (-0.30 m ) + (5.1 m )ŷ. Express your answer using two significant figures. VE ΑΣΦ B = 86.6 Submit Previous Answers Request Answer ? X Incorrect; Try Again; 5 attempts remaining ? O counterclockwise from the +x-axis m

Part B Find the direction of the vector A = (5.1 m ) + (-0.30 m )ŷ. Express your answer using two significant figures. VE ΑΣΦ 0A = 3.36 Submit Previous Answers Request Answer X Incorrect; Try Again; 4 attempts remaining Part C = Find the magnitude of the vector B = (-0.30 m ) + (5.1 m )ŷ. Express your answer using two significant figures. VE ΑΣΦ B = 86.6 Submit Previous Answers Request Answer ? X Incorrect; Try Again; 5 attempts remaining ? O counterclockwise from the +x-axis m

University Physics Volume 1

18th Edition

ISBN:9781938168277

Author:William Moebs, Samuel J. Ling, Jeff Sanny

Publisher:William Moebs, Samuel J. Ling, Jeff Sanny

Chapter2: Vectors

Section: Chapter Questions

Problem 50P: A small plane flies 40.0 km ma direction 60 north of east and then flies 30.0 km in a direction 15...

See similar textbooks

Similar questions

A delivery man starts at the post office, chives 40 km north, then 20 km west, then 60 km northeast, and finally 50 km north to stop for lunch. Use a graphical method to find his net displacement vector.
A surveyor measures the distance across a straight river by the following method: starting directly across from a tree on the opposite bank, he walks x = 1.00 102 m along the riverbank to establish a baseline. Then he sights across to the tree. The angle from his baseline lo the tree is = 35.0 (Fig. P1.53). How wide is the river? Figure P1.53
Check Your Understanding Verify that vector v V obtained in Example 2.14 is indeed a unit vector by computing its magnitude. If the convoy in Example 2.8 was moving across a desert flatland—that is, it the third component of its velocity was zero—what is the unit vector of its direction of motion? Which geographic direction does it represent?
Three displacement vectors of a croquet ball are shown in Figure P1.44, where |A|=20.0units, |B|=40.0units, and |C|=30.0units. Find (a) the resultant in unit-vector notation and (b) the magnitude and direction of the resultant displacement. Figure P1.44
A trapper walks a 5.0-lan straight-line distance from her cabin to the lake, as shown in the following figure. Determine the east and north components of her displacement vector. How many more kilometers would she have to walk if she walked along the component displacements? What is her displacement vector?
What is the y component of the vector shown in Figure OQ3.9? (a) 3 cm (b) 6 cm (c) 4 cm (d) 6 cm (e) none of those answers
Lei B = 5.00 m at 60.0. Let the vector C have the same magnitude as A and a direction angle greater than that of A by 25.0. Let A B = 30.0 m2 and B C = 35.0 m2. Find the magnitude and direction of A.
A small plane flies 40.0 km ma direction 60 north of east and then flies 30.0 km in a direction 15 north of east. Use the analytical method to find the total distance the plane covers from the starting point, and the geographic direction of its displacement vector. What is its displacement vector?
A surveyor measures the distance across a straight river by the following method (Fig. P3.7). Starting directly across from a tree on the opposite bank, she walks d = 100 m along the riverbank to establish a baseline. Then she sights across to the tree. The angle from her baseline to the tree is = 35.0. How wide is the river?
Suppose you walk 18.0 m straight west and then 25.0 m straight north. How far are you from your starting point? What is your displacement vector? What is the direction of your displacement? Assume the +x -axis is horizontal to the right.
Explain why a vector cannot have a component greater than its own magnitude.
Vector lies in the xy plane. Both of its components will be negative if it points from the origin into which quadrant? (a) the first quadrant (b) the second quadrant (c) the third quadrant (d) the fourth quadrant (e) the second or fourth quadrants