A force of 192 pounds makes an angle of 81°35' with a second force. The resultant of the two forces makes an angle of 33°6' to the first force. Find the magnitudes of the second force and of the resultant. 33°6 192 lb A- 81 35 The second force has a magnitude of pounds. (Round to the nearest integer.)

Given: A: A = -16.7, A, = 37 B: Br= -0.4, By = -23.8 (a) Calculate the length and direction of A. Assume angles are measured from the +x-axis with counter-clockwise as positive angles and clockwise as negative angles. A = 0 A = (b) Calculate the length and direction of B. Assume angles are measured from the +x-axis with counter-clockwise as positive angles and clockwise as negative angles. B = OB (c) Calculate the components of the vector sum of A + B = C: CT= F Cy= (d) Calculate the length and direction of C: Assume angles are measured from the +x-axis with counter-clockwise as positive angles and clockwise as negative angles. C= Oc 0 = 0

The x and y coordinates of point P are (-8.50 m, -7.00 m). What is the magnitude of point P?

doesn't that still need to be multiplied by 6?

a force 60N is a acting horizontally, and another force of 50N is acting upward to the right. if the resultant of these two forces is 95.4N (a) at what angle does the resultant makes with the Horizontal?

A force of 156 pounds makes an angle of 76°33' with a second force. The resultant of the two forces makes an angle of 33° 18' to the first force. Find the magnitudes of the second force and of the resultant. The second force has a magnitude of pounds. (Round to the nearest integer.) 76°33' 33°18' 156 lb B

The x-component of vector R is Rx = -28.4 units and its y-component is R₁ = 23.6 units. What are its magnitude and direction? Give the direction as an angle measured counterclockwise from the +x-direction. units ° counterclockwise from the +x-axis magnitude direction

A force vector has components given by F = -7.45 N and F. = 4.40 N. Find the following. y (a) the magnitude of the force (b) the direction of the force, measured counterclockwise from the positive x-axis O counterclockwise from the +x-axis Nond H n

1.48 The angle between two vectors is 0. (a) If 0 = 30.0°, which has the greater magnitude: the scalar product or the vector product of the two vectors? (b) For what value (or values) of are the magnitudes of the scalar product and the vector product equal?

If the magnitude of the resultant force is 3100 N, directed along the negative y axis, determine the magnitude of F and it's direction measured counterclockwise from the positive x axis. 55° 13/ 12 850 N 2000 N F = ?