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- Sack A weights 20 lb. and geometry is shown. Determine the forces in the cables and the weight of sack B E 45° B 30° A 20 lbhelpThe tube, shown below, is supported by two cables (AB) and (AC). A force F = 600 lb is applied in cable AB. The component of the force Facting along cable (AC) is: |3 ft E 8 ft- В 12 ft 8 ft 15 ft Select one: a. 49.509 [lb] O b. 495.708 [lb] c. 600 [lb] O d. 459.708 [lb]
- A sign is held by the following beam and cable. The sign has a mass of 11 kg. The beam has a length of 1.11 m and a total mass of 1.1 kg. What is the tension in the cable, if theta; = 60 degrees? Express the tension in Newtons. Ꮎ L SignThe leg and cast in the figure weigh 220 N (w;). Determine the weight wz and the angle alpha needed so that no force is exerted on the hip joint by the leg plus the cast. 110 NPlease answer asap. I will commend thank you!
- The beam is uniform and weighs 60 N. If W= 200 Nm find the tension in the tie rope. Unit in N, and do not put the unit.A 20 N ball is supported by an incline and a cable making an angle α with thevertical direction. Knowing the force in the cable equal to 5 N, determine theangle α and the force exerted by the ball on the incline. Consider the ball as aparticle. Draw FBDWhat is the resultant force in kN? (Answer in whole number, no units. Example: 123) The guy cables AB and AC are attached to the top of the transmission tower. The tension in cable AB is 8 kN. Determine the required tension T in cable AC such that the net effect of the two cable tensions is a downward force at point A. Determine the magni- tude R of this downward force. 30 m 20 m 40 m 50 m-
- Please AsapThe upper leg muscle (quadriceps) exerts a force of F FQ = 1100 N, which is carried by a tendon over the kneecap (the patella) at the angles shown in the figure below. 55° Fo 75° F Find the magnitude in newtons and direction in degrees counter-clockwise from an axis directed to the left of the force exerted by the kneecap on the upper leg bone (the femur). magnitude 38.24 × N direction 30.01 ° counter-clockwise from an axis directed to the leftThe equilibrant force is 5500 Dynes in magnitude and in the direction of 30 degrees South of East. Find the resultant force and direction. A 5500 Dynes, 150 degrees B 5500 Dynes 170 degres C 5500 Dynes, 130 degrees D 5500 Dynes, 30 degrees