Two springs have the same unstretched length but different spring constants, k 1 and k 2 . (a) If they’re connected side by side and stretched a distance x , as shown in Fig. 4.25 a , show that the force exerted by the combination is ( k 1 + k 2 ) x . (b) If they’re connected end to end (Fig. 4.25 b ) and the combination is stretched a distance show that they exert a force k 1 k 2 x /( k 1 + k 2 ). FIGURE 42.5 Problem 62
Two springs have the same unstretched length but different spring constants, k 1 and k 2 . (a) If they’re connected side by side and stretched a distance x , as shown in Fig. 4.25 a , show that the force exerted by the combination is ( k 1 + k 2 ) x . (b) If they’re connected end to end (Fig. 4.25 b ) and the combination is stretched a distance show that they exert a force k 1 k 2 x /( k 1 + k 2 ). FIGURE 42.5 Problem 62
Two springs have the same unstretched length but different spring constants, k1 and k2. (a) If they’re connected side by side and stretched a distance x, as shown in Fig. 4.25a, show that the force exerted by the combination is (k1 + k2)x. (b) If they’re connected end to end (Fig. 4.25b) and the combination is stretched a distance show that they exert a force k1k2x/(k1 + k2).
The force of the quadriceps (Fq) and force of the patellar tendon (Fp) is identical (i.e., 1000 N each). In the figure below angle in blue is Θ and the in green is half Θ (i.e., Θ/2). A) Calculate the patellar reaction force (i.e., R resultant vector is the sum of the horizontal component of the quadriceps and patellar tendon force) at the following joint angles: you need to provide a diagram showing the vector and its components for each part. a1) Θ = 160 degrees, a2) Θ = 90 degrees. NOTE: USE ONLY TRIGNOMETRIC FUNCTIONS (SIN/TAN/COS, NO LAW OF COSINES, NO COMPLICATED ALGEBRAIC EQUATIONS OR ANYTHING ELSE, ETC. Question A has 2 parts!
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