A small 8.00-kg rocket burns fuel that exerts a time varying upward force on the rocket (assume constant mass) as the rocket moves upward from the launch pad. This force obeys the equation F = A + Bt 2 . Measurements show that at t = 0. The force is 100.0 N, and at the end of the first 2.00 s, it is 150.0 N. (a) Find the constants A and B , including their SI units. (b) Find the net force on this rocket and its acceleration (i) the instant after the fuel ignites and (ii) 3.00 s after the fuel ignites. (c) Suppose that you were using this rocket in outer space, far from all gravity. What would its acceleration be 3.00 s after fuel ignition?
A small 8.00-kg rocket burns fuel that exerts a time varying upward force on the rocket (assume constant mass) as the rocket moves upward from the launch pad. This force obeys the equation F = A + Bt 2 . Measurements show that at t = 0. The force is 100.0 N, and at the end of the first 2.00 s, it is 150.0 N. (a) Find the constants A and B , including their SI units. (b) Find the net force on this rocket and its acceleration (i) the instant after the fuel ignites and (ii) 3.00 s after the fuel ignites. (c) Suppose that you were using this rocket in outer space, far from all gravity. What would its acceleration be 3.00 s after fuel ignition?
A small 8.00-kg rocket burns fuel that exerts a time varying upward force on the rocket (assume constant mass) as the rocket moves upward from the launch pad. This force obeys the equation F = A + Bt2. Measurements show that at t = 0. The force is 100.0 N, and at the end of the first 2.00 s, it is 150.0 N. (a) Find the constants A and B, including their SI units. (b) Find the net force on this rocket and its acceleration (i) the instant after the fuel ignites and (ii) 3.00 s after the fuel ignites. (c) Suppose that you were using this rocket in outer space, far from all gravity. What would its acceleration be 3.00 s after fuel ignition?
The forces acting on the sailplane are its weight W = -500j (lb.) , the drag D = -200i + 100j (lb.), and the lift L. The sum of the forces W + L + D = 0. Determine the composnents and the magnitude of L.
A horizontal force of magnitude F = 57.5 N pushes on a block of mass m = 4.7 kg. The block is on a frictionless incline that makes and angle θ = 36.1 degrees with horizontal.
Write an expression for the acceleration ax of the block, taking up the ramp to be the positive x direction. Express your answer in terms of F, m, θ, and g (9.80 m/s2).
A 23 kg box is dragged 4.7 meters across the floor by a rope that is angled at 66degrees with the vertical. The
tension in the rope is 103 N and the coefficient of friction between the box and the floor is 0.21. How long
will it take(in seconds) to reach the 4.7 m mark if it is initially at rest.
Answer in two decimal places. Numerical values only. Don't indicate units here, just on the submitted solution.
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