Problem 1: For the vectors E = 2â – 4 ý+32. F = 38-j+52 then:1. Find the tangential component E, of É (the component of E along F ). And also find the normalcomponent É, of Ë that is normal on F.2. Determine a unit vector perpendicular to both E and F.3. The angle between the two vectors.

1E→=2x^-4y^+3z^F→=3x^-y^+5z^F=9+1+25=35F^=3x^-y^+5z^35 E→ can be written asE→=E→∥+E→⊥so , tangential…

n 1: For the vectors È = 28 - 4ý+ 32, F=38- ý+52 then: 1. Find the tangential component E, of É (he component of Ë along F ). And also find the normal component E, of E that is normal on F. 2. Determine a unit vector perpendicular to both E and F. 3. The angle between the two vectors.

n 1: For the vectors È = 28 - 4ý+ 32, F=38- ý+52 then: 1. Find the tangential component E, of É (he component of Ë along F ). And also find the normal component E, of E that is normal on F. 2. Determine a unit vector perpendicular to both E and F. 3. The angle between the two vectors.

Principles of Physics: A Calculus-Based Text

5th Edition

ISBN:9781133104261

Author:Raymond A. Serway, John W. Jewett

Publisher:Raymond A. Serway, John W. Jewett

Chapter10: Rotational Motion

Section: Chapter Questions

Problem 24P

See similar textbooks

Related questions

Q: C. Calculate the torque for each of the following: And identify the movement: 25 cm 45 cm 25 cm 35…

A: C)

Q: (a) What is the tangential acceleration of a bug on the rim of a 10.0 in. diameter disk if the disk…

Q: A1.50 kg thin, spherical shell of radius 0.140 m is released from rest at point A in the figure…

Q: (a) What is the period of rotation of Saturn in seconds? (The period of rotation of Saturn in hours…

A: a) Given that , Time period ,T = 10.7 hr

Q: (a) A light, rigid rod of length ? = 1.00 m joins two particles, with masses m, = 4.00 kg and m, =…

A: Recall rotational inertia of solid sphere about diameter=2/5mr2 So By parallel axes theorem…

Q: (a) What is the magnitude of the tangential acceleration of a bug on the rim of a 13.0-in.-diameter…

Q: a) Show that the torque on a planet orbiting the Sun due to the gravitational attraction of the Sun…

Q: (a)What is the period of rotation of Neptune in seconds? (The period of rotation of Neptune in hours…

Q: X H.W: An infinite disk has a hole its center is at origin on (xy) plane of radius (a ). Find the…

A: As the charge is not given, So consider that the total surface current density of the disk is =…

Q: (a) What is the period of rotation of Earth in seconds? (b) What is the angular velocity of Earth?…

A: a) The period of rotation of earth in seconds is going to be 86,400 seconds. b)Based on the…

Q: (a) What angle in radians is subtended by an arc 1.50 m long on the circumference of a circle of…

A: NOTE: According to the guidelines, we can only solve one question per post. If you want the answers…

Q: (a) Find the moment of inertia of a sphere about a tangent to the sphere, given the moment of…

Q: 3. A force F = (6+m)î – (3 + n)j – R passes through the point B whose position vector is b = i - (4…

A: Force F→=(6+m) i^-(3+n) j^-k^ b→=i^-(4+m) j^+k^ a→=-i^-3 j^+(5+n) k^

Q: (a) What is the angular speed w about the polar axis of a point on Earth's surface at a latitude of…

Q: (a) Calculate the angular momentum of Earth that arises from its spinning motion on its axis,…

Q: r= A meterstick is oriented in space parallel to the unit vector given by *=++, with one of its ends…

A: The torque due to force →F applied at a point having a position vector →r is →τ=→r×→f Given: Force F…

Q: find the mass of Planet X. b) Suppose that at the moment the spacecraft reaches its maximum…

Q: Answer Both Questions: Q. A body moves along the helix r(t) = (4cost)i + (4stint)j + (3t)k. find?…

Q: A) Show that K.E can be expressed can be expressed a sum of K.E of motion of center of mass and K.E…

A: As per guidelines, first question (A) has been answered. With respect to centre of mass, position…

Q: (a) Calculate the angular momentum of Earth that arises from its spinning motion on its axis,…

A: We have to apply angular momentum concept here

Q: A solid sphere of uniform density has a mass of 6.2 × 104 kg and a radius of 3.6 m. What is the…

Q: n Control work 1 - Google Chrome i dl.iitu.kz/mod/quiz/attempt.php?attempt=D485162&cmid=D224556…

A: The net torque, Tnet=25cos30°×2-10×sin20°×4=29.62 N

Q: (a) What is the magnitude of the tangential acceleration of a bug on the rim of a 10.5-in.-diameter…

A: Diameter of the disk (d)=10.5 inch=0.267 m Radius of the disk (r)=0.1335 m Angular speed of the disk…

Q: A solid sphere of radius R and mass M is held against a wall by a string being pulled at an angle 0.…

Q: n object is traveling around a circle with a radius of 12 centimeters. If in 10 seconds a central…

A: Given Radius of circle r=0.12m Time taken t=10s Angle swept out θ=17 rad

Q: (a) Calculate the angular momentum of Earth that arises from its spinning motion on its axis,…

A: (a). the moment of inertia of the sphere is

Q: n amusement park ride rotates around a fixed axis such that the angular position of a point on the…

A: Given Data : The angular position at a point is given by the equation θ(t) = a + bt2 – ct3

Q: (a) Calculate the angular momentum of Earth that arises from its spinning motion on its axis,…

A: a) The required angular momentum is,

Q: (a) Determine the angular speed of the arm in rev/s at the instant of release. rev/s (b) Find the…

A: Hello. Since your question has multiple sub-parts, we will solve the first three sub-parts for you.…

Q: What is the magnitude of the torque about the origin? b) What is the magnitude of the torque about…

Q: The leaning Tower of Pisa is 59.1 m high and 7.44 m in diameter. The top of the tower is displaced…

A: a) The displacement of the top is, Thus, the required additional displacement is,

Q: a) Consider a particle moving at a constant speed in a straight line with no forces acting on it.…

Q: (a) Find the angular displacement after 2.00 s, in both radians and revolutions. Use Equation 7.8,…

Q: 4. Let F = 3 i-2 j+ 5 k and Let r= 4 i -4 j - 6 k. Find the torque in both Cartesian and polar…

Q: (a) What is the period of rotation of Earth in seconds?(b) What is the angular velocity of Earth?…

A: The time period of revolution of Earth is 23 hours, 56min and 4seconds. That is,…

Q: (a) Show that the angle that the total velocity vector makes with the horizontal at the point of…

Q: A large rotating cylinder uniformly increases in angular speed from rest to 0.170 rev/s in 28.0 s.…

Q: (a) What is the tangential acceleration of a bug on the rim of a 10.0 in. diameter disk if the disk…

A: In the given question we have to determine the value of given parts.

Q: Let F = 4 i -6 j + 2 k and Let r = 3 i -3 j - 5 k. Find the torque in both Cartesian and polar…

A: We know, Torque=radius×force Given, R=3i-3j-5k F=4i-6j+2k

Q: 2. Let F = 4 i-6 j+ 2 k and Let r = 3 i-3 j - 5 k. Find the torque in both Cartesian and polar…

A: Torque = Fx r Torque = (4i-6j+2k)x(3i-3j-5k) = 36i +26j+6k Magnitude =362+(26)2+62= 2502 = 44.8

Q: (A) What is the tangential acceleration of a bug on the rim of a 10.0 in diameter disk if the disk…

Q: A small object with mass 4.00 kg moves counterclockwise with constant angular speed 1.50 rad/s in a…

Q: If a planet is in a circular orbit of radius, R, determine the potential energy due to gravity, its…

Q: (a) Find the angular speed of the Earth's rotation about its axis expressed in rad/s. (b) What is…

Q: The 55-kg package at Point A is rolling on a smooth ramp, where the ramp has two circular arcs AB…

A: (a) From the provided diagram, the vertical distance between point A to point B be:

Q: (a) What is the angular speed v about the polar axis of a point on Earth’s surface at latitude 40…

Concept explainers

Centripetal Force

A particle, body, object or certain mass while travelling in a rotational path or semicircular path, experiences an inertia force. If that inertia force pulls the towards the inward of the imaginary circle in the rotation, it is termed as centripetal force.

Question

Problem 1: For the vectors E = 2â – 4 ý+32. F = 38-j+52 then:
1. Find the tangential component E, of É (the component of E along F ). And also find the normal
component É, of Ë that is normal on F.
2. Determine a unit vector perpendicular to both E and F.
3. The angle between the two vectors.

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

SEE SOLUTION Check out a sample Q&A here

Step 1

VIEW

Step 2

VIEW

Step 3

VIEW

Step by step

Solved in 3 steps

SEE SOLUTION Check out a sample Q&A here

Knowledge Booster

Learn more about

Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, physics and related others by exploring similar questions and additional content below.

Similar questions

Let vectors A=(2,1,−4), B=(−3,0,1), and C=(−1,−1,2).Calculate the following: What is the angle θAB between A and B?
Prove the property of the cross product u × v = 0 if and only if u and v are scalar multiples of each other.
Express the position vector rAB in Cartesianvector form, then determine its magnitude and coordinatedirection angles.
Answer with complete solution, and write the given vectors in terms of its components and the corresponding unit vector and then verify the initial result by adding these vectors algebraically
What is the angle between the two vectors i + 2j - 3k and 3i + 2j + k? Round your answer to the nearest degree
For any arbitrary vectors u, v and w, prove that
Let vector A point from the origin into the second quadrant of the xy plane and vector B point from the origin into the fourth quadrant. The vector B −A must be in which quadrant?
The two vectors A⃗ =(4.7)i^+(6.9)j^+(3.7)k^A→=(4.7)i^+(6.9)j^+(3.7)k^ and B⃗ =(4.9)i^+(2.3)j^+(6.7)k^B→=(4.9)i^+(2.3)j^+(6.7)k^ define a plane containing a triangle. One vertex of this triangle contains both tails of the two vectors while the other two vertices contain each of the heads of the vectors, respectively. What is the magnitude of a vector perpendicular to this plane? Hint: Find the cross product of the two vectors.
Find the x− and y− components of the vectors A~, B~ , C~ , and D~ . TakeA = 10.0, B = 7.00, C = 10.0, and D = 9.00, and take the angles of thesevectors with respect to the +x axis to be 63◦ 161.6◦, 156◦, and 307◦,respectively
Given two vectors A and B. Find the angle between them if A = { 2 , 3, 4} and B = { -2 ,2 -4, }.
Can two vectors, of unequal magnitude, add up to give the zerovector? Can three unequal vectors? Under what conditions?
Sketch the following 3D vectors A = 3î + 5ĵ – 4k and B = 6î – 7ĵ – 5k.