(II) When different masses are suspended from a spring the spring stretches by different amounts as shown in the Table below. Masses are ± 1.0 gram. ( a ) Graph the applied force (in Newtons) versus the stretch (in meters) of the spring, and determine the best-fit straight line. ( b ) Determine the spring constant (N/m) of the spring from the slope of the best-fit line. ( c ) If the spring is stretched by 20.0 cm, estimate the force acting on the spring using the best-fit line.
(II) When different masses are suspended from a spring the spring stretches by different amounts as shown in the Table below. Masses are ± 1.0 gram. ( a ) Graph the applied force (in Newtons) versus the stretch (in meters) of the spring, and determine the best-fit straight line. ( b ) Determine the spring constant (N/m) of the spring from the slope of the best-fit line. ( c ) If the spring is stretched by 20.0 cm, estimate the force acting on the spring using the best-fit line.
(II) When different masses are suspended from a spring the spring stretches by different amounts as shown in the Table below. Masses are ± 1.0 gram.
(a) Graph the applied force (in Newtons) versus the stretch (in meters) of the spring, and determine the best-fit straight line. (b) Determine the spring constant (N/m) of the spring from the slope of the best-fit line. (c) If the spring is stretched by 20.0 cm, estimate the force acting on the spring using the best-fit line.
A cab driver heads south with a steady speed of v₁ = 20.0 m/s for t₁ = 3.00 min, then makes a right turn and travels at v₂ = 25.0 m/s for t₂ = 2.80 min, and then drives northwest at v3 = 30.0 m/s for t3 = 1.00 min. For this 6.80-min trip, calculate the following.
Assume +x is in the eastward direction.
(a) total vector displacement (Enter the magnitude in m and the direction in degrees south of west.)
magnitude
direction
For each straight-line movement, model the car as a particle under constant velocity, and draw a diagram of the displacements, labeling the distances and angles. Let the starting point be the origin of your coordinate system. Use the relationship
speed = distance/time to find the distances traveled during each segment. Write the displacement vector, and calculate its magnitude and direction. Don't forget to convert min to s! m
Model the car as a particle under constant velocity, and draw a diagram of the displacements, labeling the distances and angles. Let the…
î
A proton is projected in the positive x direction into a region of uniform electric field E = (-5.50 x 105) i N/C at t = 0. The
proton travels 7.20 cm as it comes to rest.
(a) Determine the acceleration of the proton.
magnitude 5.27e13
direction -X
m/s²
(b) Determine the initial speed of the proton.
8.71e-6
magnitude The electric field is constant, so the force is constant, which means the acceleration will be constant.
m/s
direction +X
(c) Determine the time interval over which the proton comes to rest.
1.65e-7
Review you equations for constant accelerated motion. s
Genetic Analysis: An Integrated Approach (3rd Edition)
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