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Tutors Answer Your Questions about Vectors (FREE)
Question 1123178: A sporting car starting from rest accelerates 40 km/hr^2 for 30 min after which it traveled with a constant velocity of 1 hr. When the brakes where applied, it slow down at 2km/hr^2 until it stops. Find the total distance covered.
Click here to see answer by ikleyn(52777)  |
Question 1125972: This isosceles triangle has two sides of equal length, a, that are longer than the length of the base, b. The perimeter of the triangle is 15.7 centimeters. The equation 2a + b = 15.7 models this information.
If one of the longer sides is 6.3 centimeters, which equation can be used to find the length of the base?
Click here to see answer by josgarithmetic(39617) |
Question 1127369: Blocky has a mass of 22 kg, and is sitting on a horizontal, frictionless arena. A force of 50.25 N is applied horizontally to blocky, and lasts until Blocky has moved a distance of 50m from his starting position. Blocky than continues to slide for 3 seconds with no force applied to him. Finally, a force of 32.5 N is applied in the opposite direction. How long will it take for Blocky to return to the starting position?
Click here to see answer by solver91311(24713)  |
Question 1129658: (1) A swimmer is capable of swimming at 1.4m/s in still water. (a) how far downstream will be land if he swims directly across a 180m wide river? (b) how long will it take him to reach the other side?
(2) A man can row at 6km/hr in still water and wants to cross a river to a position exactly opposite his starting point. If the river is 5km wide and is flowing at 4km/hr eastwards, find the direction in which he must set off in order to accomplish his objective. How long will it take to cross the river?
Click here to see answer by josgarithmetic(39617) |
Question 1129567: The air speed of a light plane is 200km/hr and its heading is 90 degrees. A 40km/hr wind is blowing with a velocity vector having bearing 160 degrees. Find the ground speed and true course of the plane to the nearest thousandth.
Click here to see answer by Alan3354(69443)  |
Question 1134088: line L1 and L2 has equation (x-3)/2 = (y-4)/-1 = (z+1)/1 and (x-5)/4 = (y-1)/3 = (z-1)/2. find Cartesian equation of the plane P which contain L1 and parallel to L2. L3 pass through point A(-3,-2,-1) and meets P at B(-1,2,1). find Cartesian equation of L3 and acute angle between P and L3 (in nearest degree). Another line L4 with Cartesian equation (x-2)/1 = (y+3)/2 = (z+2)/1 pass through plane P. find intersection point.
Click here to see answer by Edwin McCravy(20054)  |
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