70 : Find the angle which a bicycle and its rider must make with the vertical when travelling at 18 km / hr around a horizontal curve of radius 10 m. (g = 9.8 m / s²) %3D
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- Problem 1) Using the Parallelogram Law and Triangle Rule, determine the magnitudes of the components of F acting along the u and v axes. The magnitude of F is 75 N. 45° 105°A race car starts from rest on a circular track of radius 632m. The car’s speed increases at the constant rate of 0.690m/s^2. At this point where the magnitude of the centripetal and tangential accelerations are equal, find the following A) the speed of the race car m/s B) the distance traveled M C) The elapsed time s8:48 4 a) Algebraically sum up A+B=C! b) Graphically add A + B (each box is 50 g). Be sure to label 3. Addition of vectors. Vector r1 has a magnitude of 8.4 km and points due East. Vector r2 has a magnitude of 12.6 km and points due North. a. On the grid below, show the addition of r1 and r2 using the tip-to-tail method. Make sure to show the resultant vector on your diagram. Use a scale factor of 1 km per grid line. Use a protractor and ruler to make sure your vectors have the correct magnitude and direction. b. Use a ruler to measure the length of your resultant vector. Use the scale factor to convert this to a magnitude to km. c. Use a protractor to measure the direction of your resultant vector. d. Calculate the the sum of r1 and r2 in x and y component form using algebraic methods. e. Find the magnitude of the resultant vector you calculated in part d. 4. Addition of vectors. Vector r1 has a magnitude of 5.6 km and points due East. Vector r2 has a magnitude of 7.2 km and points…
- 1) Imagine that you are bicycling on a flat surface. What would be the minimum radius of the trackaround which you can travel if your speed is 50 km/hr and µs = 0.3? 2) Given that |F | = 25 N, m2 = 3 kg, θ = 50◦ and m1 = 2.5 kg for the situation shown be-low. Assume that the floor, plane, and pulley are frictionless, and the masses of the pulley and cord are negligible. Find the tension in the cord. assume g=10ms^211 If P =600 N. Write P as cartesian vector ( 2 point) 60° |135° 5. P(N) F3 60% y 200 N F21- Please I want answer of this question by typing it. Thanks
- 4. Given the path, find a decomposition of the acceleration vector à(t) into tangential and normal components at the point indicated. T(t) = (cos t, sin t, t) : at t = T1) F. = N+ mg %3D A skier goes over a small round hill with radius R. Since she is in circular 2) F. = mg- N motion, there has to be a centripetal 3) F. = T+ N– mg force. At the top of the hillI, what is F of the skier equal to? 4) F. = N 5) F = mg %3D RAn object moving in a circle with a radius of 0.5 meters accelerates tangentially at 5 meters per second squared. At the instant, the object’s net acceleration is 9 meters per second squared, determine its speed.
- Two points are given in polar coordinates by (r, 8) = (1.20 m, 50.0°) and (r, 0) = (4.00 m, -42.0°), respectively. What is the distance between them? mAjy.45:02 94%| This is a diagram of the earth and something or someone standing. The figure is rotated so that the person or object is at the top. The object is not to scale compared with the earth. In fact, the object (height h) is far smaller than the radius of the earth. We will calculate the distance and angle viewable at the top of the arrow. h R To start with, calculate h/R * 100000, given the following numbers. (Multiplying by some large number is the only way to get a non-zero answer out of the computer.) •h = 6*10? meters R 6.37 * 106 meters %D