1) a) Draw the tail-to-head diagram for the following vectors: A = 10 m at 34...
1) a) Draw the tail-to-head diagram for the following vectors: A = 10 m at 34 deg, B = 6 m at 165 deg, and C = 8 m at 335 deg. b) Find the resultant with respect to the positive x-axis.
Homework Answers
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1) a) Draw the tail-to-head diagram for the following vectors: A
= 10 m at 34...
1. Draw the following three vectors tip to tail: A-3 cm NE (Note: NE = 45°)...
1. Draw the following three vectors tip to tail: A-3 cm NE (Note: NE = 45°) B = 6 cm S (Note: S = 270º) C=8 cm at 110° All angles should be measured from the horizontal. 2. Now connect the tail of vector A to the tip of vector C. This is the Resultant Vector, R. 3. Measure the length of vector R and it's angle from the horizontal, 8. Length of R-
3. (Point 32) Using the Graphical Method (Head-Tail), Try the Resultant Vector and Equivalent Vector. Vectors,...
3. (Point 32) Using the Graphical Method (Head-Tail), Try the Resultant Vector and Equivalent Vector. Vectors, A-(3.00 N, 1809), B-(3.00 N, 30%), and C-(8.00 N, 330%) are given. a) Starting from Vector A, draw the Resultant Vector and Equivalent Vector by using H-T method. R-A +B+C, R+E-0. Vector, A is given. From starting point A, draw B, C, R, and E vector. 0 T b) Find the magnitude of Rusing graphical method. c) Find the angle of R using protractor....
In this lab you will be given two different sets of vectors to add together. In...
In this lab you will be given two different sets of vectors to add together. In Activity 1, you will add position vectors: in Activity 2 you will add forces. Vector addition is an important concept in physics. To be well prepared for the lab you need to solve the following example. Make sure to show all your work in detail. Write the equations first, and then plug in the numerical values. Do not forget to do unit conversions. Use...
HW 2 1. Three vectors are shown in the figure. Their magnítudes are given in arbitrary...
HW 2 1. Three vectors are shown in the figure. Their magnítudes are given in arbitrary units. Determine the sum R-A+B+C of the three vectors GRAPHICALLY. Using the grid paper provided, draw each vector to scale (Let's say Icm: 10 arbitrary units) using the tail- to-head method with a ruler and protractor. When you are done, measure the length and angle of the resultant vector to determine its magnitude and direction wrt. +x-axis. A(A 440) 56.0° 28.0° C (C 31.0
Draw the following vectors on rectangular coordinate. Then, write the vectors in analytical expression. (Note: take...
Draw the following vectors on rectangular coordinate. Then, write the vectors in analytical expression. (Note: take angles as starting from the positive x-axis and rotating in counter-clockwise direction.) 50 m at 30° 240 N at 330º 34 m/s at 210º
1. Draw the following vectors and the resultant and calculate the magnitude and direction. Velocities of:...
1. Draw the following vectors and the resultant and calculate the magnitude and direction. Velocities of: 3m/s at 18° and 7m/s at 115° when acting simultaneously on a point. (7.27m/s at 90.8°) 2. A ship heads in a direction of E 20°S at a speed of 20 knots while the current is 4 knots in a direction of N 30° E. Draw the two vectors and the resultant. [21.07 knots, E 9.22° S] 3. An object is acted upon by...
The three displacement vectors in the drawing have magnitudes of A 5.10 m, B 5.45 m,...
The three displacement vectors in the drawing have magnitudes of A 5.10 m, B 5.45 m, and C 4.15 m. Find the resultant (magnitude and directional angle) of the three vectors by means of the component method. Express the directional angle as an angle above or below the positive or negative x axis. (Assume a 21° and B 510. Give an answer between 0 and 90o.) +y B A +x 1. Magnitude: M Above the Negative X Axis 2. Direction:
The three displacement vectors in the drawing have magnitudes of A = 5.55 m, B =...
The three displacement vectors in the drawing have magnitudes of
A = 5.55 m, B = 6.16 m, and C = 3.30 m.
Find the resultant
((a) magnitude and (b)
directional angle) of the three vectors by means of the component
method. Express the directional angle as an angle above the
positive or negative x axis.
+1 20.0° 60.0°
The three displacement vectors in the drawing have magnitudes of A = 5.28 m, B =...
The three displacement vectors in the drawing have magnitudes of A = 5.28 m, B = 6.37 m, and C = 4.86 m. Find the resultant ((a) magnitude and (b) directional angle) of the three vectors by means of the component method. Express the directional angle as an angle above the positive or negative x axis.
Learning Goal: To use geometric and component addition of vectors. Four vectors A, B, C, and...
Learning Goal:
To use geometric and component addition of vectors.
Four vectors A, B,
C, and D are shown (not to
scale). Vector A has magnitude 18.9 and acts at an
angle of 13.3 degrees with respect to the positive x axis.
Vector B has magnitude 14.1 and acts at an angle
of 71.3 degrees with respect to the positive x axis.
Vector C has magnitude 46.1 and acts at an angle
of 147.5 degrees with respect to the positive...
1. Draw the following three vectors tip to tail: A-3 cm NE (Note: NE = 45°) B = 6 cm S (Note: S = 270º) C=8 cm at 110° All angles should be measured from the horizontal. 2. Now connect the tail of vector A to the tip of vector C. This is the Resultant Vector, R. 3. Measure the length of vector R and it's angle from the horizontal, 8. Length of R-
3. (Point 32) Using the Graphical Method (Head-Tail), Try the Resultant Vector and Equivalent Vector. Vectors, A-(3.00 N, 1809), B-(3.00 N, 30%), and C-(8.00 N, 330%) are given. a) Starting from Vector A, draw the Resultant Vector and Equivalent Vector by using H-T method. R-A +B+C, R+E-0. Vector, A is given. From starting point A, draw B, C, R, and E vector. 0 T b) Find the magnitude of Rusing graphical method. c) Find the angle of R using protractor....
In this lab you will be given two different sets of vectors to add together. In Activity 1, you will add position vectors: in Activity 2 you will add forces. Vector addition is an important concept in physics. To be well prepared for the lab you need to solve the following example. Make sure to show all your work in detail. Write the equations first, and then plug in the numerical values. Do not forget to do unit conversions. Use...
HW 2 1. Three vectors are shown in the figure. Their magnítudes are given in arbitrary units. Determine the sum R-A+B+C of the three vectors GRAPHICALLY. Using the grid paper provided, draw each vector to scale (Let's say Icm: 10 arbitrary units) using the tail- to-head method with a ruler and protractor. When you are done, measure the length and angle of the resultant vector to determine its magnitude and direction wrt. +x-axis. A(A 440) 56.0° 28.0° C (C 31.0
1. Draw the following vectors and the resultant and calculate the magnitude and direction. Velocities of: 3m/s at 18° and 7m/s at 115° when acting simultaneously on a point. (7.27m/s at 90.8°) 2. A ship heads in a direction of E 20°S at a speed of 20 knots while the current is 4 knots in a direction of N 30° E. Draw the two vectors and the resultant. [21.07 knots, E 9.22° S] 3. An object is acted upon by...
The three displacement vectors in the drawing have magnitudes of A 5.10 m, B 5.45 m, and C 4.15 m. Find the resultant (magnitude and directional angle) of the three vectors by means of the component method. Express the directional angle as an angle above or below the positive or negative x axis. (Assume a 21° and B 510. Give an answer between 0 and 90o.) +y B A +x 1. Magnitude: M Above the Negative X Axis 2. Direction:
The three displacement vectors in the drawing have magnitudes of
A = 5.55 m, B = 6.16 m, and C = 3.30 m.
Find the resultant
((a) magnitude and (b)
directional angle) of the three vectors by means of the component
method. Express the directional angle as an angle above the
positive or negative x axis.
+1 20.0° 60.0°
Learning Goal:
To use geometric and component addition of vectors.
Four vectors A, B,
C, and D are shown (not to
scale). Vector A has magnitude 18.9 and acts at an
angle of 13.3 degrees with respect to the positive x axis.
Vector B has magnitude 14.1 and acts at an angle
of 71.3 degrees with respect to the positive x axis.
Vector C has magnitude 46.1 and acts at an angle
of 147.5 degrees with respect to the positive...
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