An enormous urban vehicle (euv), all 2500 kg of it, zips along the road. the driver fails to notice a stopped 1100 kg auto directly ahead. after the inevitable collision, the vehicles stick together and slide to a stop 50 m down the road. evidence technicians measure the friction coefficient to be 0.7. determine the speed the euv was going before the collision. do you think legal action is likely? explain briefly. a bug is hovering in the air (v = 0) when a heavy automobile, moving at 20 m/s, suddenly collides with it. if the collision is perfectly elastic (the bug hopes this is the case), then determine the bug's speed after the collision.

I'm kinda lost ! 1. when marilyn takes her pet dog for a walk, the dog walks at a veryconsistent pace of 0.55 m/s. draw a position-time graph to representmarilyn's dog walking the 19.8 m distance from the front of her house tothe nearest fire hydrant.2. both car a and car bleave school when a stopwatch reads zero. car atravels at a constant 75 km/h, and car b travels at a constant 85 km/h. a) draw a position-time graph showing the motion of both cars. howfar are the two cars from school when the stopwatch reads 2 hrs? calculate the distances and show them on your graph. b) both cars passed a gas station 120 km from the school. when dideach car pass the gas station? calculate the times and show themon your graph.3. the figure below shows the position-time graph showing a shopper'smovement up and down the aisle at a store. a) write a story describing the shopper's movements at the store. b) when does the shopper have a position of 6 m? c) how much time passes between when the shopper enters the aisleand when he gets to a position of 12 m? what is the shopper's averagevelocity between 37 s and 46 s?

The pressure proportional to the area a- inversely b- directly c- increase d-decrease

Suppose that f : rn → rm and that a ∈ k, where k is a connected subset of rn . suppose further that for each x ∈ k there exists a δx > 0 such that f(x) = f(y) for all y ∈ bδx (x). prove that f is constant on k; that is, f(x) = f(a) for all x ∈ k