you will be given some values for a vector and will need to determine the missing values. Then, you will test your answers using one of the force tables. All angles need to be in the range from 0 to 360°, where 0° points along the positive x-axis, 90° points along the positive y-axis, 180° points along the negative x-axis, and 270° points along the negative y-axis. For the vector-A, the negative of a vector is antiparallel to the vector itself. Ay Set la 1b 1c 1d 2a 7h Ax 30 37 -45 -50 32 -42 -25 48 Magnitude of A 43.86 ✓ X 45.97 200 134 Angle of A 46.85 311.38 347⁰ Angle of -A ✔ 226.85 ✔° 131.38 D 0 0 ..... 0

you will be given some values for a vector and will need to determine the missing values. Then, you will test your answers using one of the force tables. All angles need to be in the range from 0 to 360°, where 0° points along the positive x-axis, 90° points along the positive y-axis, 180° points along the negative x-axis, and 270° points along the negative y-axis. For the vector-A, the negative of a vector is antiparallel to the vector itself. Ay Set la 1b 1c 1d 2a 7h Ax 30 37 -45 -50 32 -42 -25 48 Magnitude of A 43.86 ✓ X 45.97 200 134 Angle of A 46.85 311.38 347⁰ Angle of -A ✔ 226.85 ✔° 131.38 D 0 0 ..... 0

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

Chapter1: Introduction And Vectors

Section: Chapter Questions

Problem 14OQ: A vector points from the origin into the second quadrant of the xy plane. What can you conclude...

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Similar questions

A vector points from the origin into the second quadrant of the xy plane. What can you conclude about its components? (a) Both components are positive. (b) The x component is positive, and the y component is negative. (c) The x component is negative, and the y component is positive. (d) Both components are negative. (e) More than one answer is possible.
Vector B has x, y, and z components of 4.00, 6.00, and 3.00 units, respectively. Calculate (a) the magnitude of B and (b) the angle that B makes with each coordinate axis.
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
At one point in space, the direction of the electric field vector Is given In the Cartesian system by the unit vector . If the magnitude of the electric field vector is E=400.0V/m , what are the scalar components , and of the electric field vector at this point? What is the direction angle of the electric field vector at this point?
Consider the three displacement vectors A=(3i3j)m, B=(i4j)m, and C=(2i+5j)m. Use the component method to determine (a) the magnitude and direction of the vector D=A+B+C and (b) the magnitude and direction of E=AB+C.
The following figure shows a triangle formed by the three vectors A , B , and C . If vector C is drawn between the midpoints of vectors A and B , show that C=C/2
Find the angles that vector makes with the and axes.
Assuming the +x-axis is horizontal to the right for the vectors in the preceding figure, find (a) the component of vector Aalong vector C , (b) the component of vector Calong vector A , (c) the component of vector i along vector F , and (d) the component of vector Falong vector i .
need to determine the missing values. Then, you will test your answers using one of the force tables. All angles need to be in the range from 0° to 360°, where 0° points along the positive x-axis, 90° points along the positive y-axis, 180° points along the negative x-axis, and 270° points along the negative y-axis. For the vector -A, the negative of a vector is antiparallel to the vector itself.
Vector A is 5.0 cm long and vector B is 4.0 cm long. Find the angle between these two vectors (in degree) when the magnitude of A + B is 4.9 cm. Hint: Choose your coordinate system so that A points in the x-direction and B lies in the x-y plane. y A Enter a number with one digit behind the decimal point.
Three force vectors are added together. One has a magnitude of 9 N, the second one a magnitude of 18 N, and the third a magnitude of 15 N. What can we conclude about the magnitude of the net force vector? Explain using the CER framework (it might be helpful to draw some graphical representations to serve as evidence).
Vectors A and C are shown in the figure. Vector C is given by C=A-B. The magnitude of A is 2.5 m and the magnitude of C is 3.0 m. Find the magnitude and direction of B. For the direction give the angle ?⃗makes with the positive x-axis.