WebSOLVED:In Fig. 9-45 a, a 4.5 \mathrm{kg} dog stands on an 18 \mathrm{kg} flatboat at distance D=6.1 \mathrm{m} from the shore. It walks 2.4 \mathrm{m} along the boat toward shore and then stops. Assuming no friction between the boat and the water, find how far the dog is then from the shore. (Hint: See Fig. 9-45 b .) VIDEO ANSWER: This question. WebIn Figure (a), a 4.8 kg dog stands on a 16 kg flatboat at a distance D = 9.2 m from the shore. He walks 1.9 m along the boat toward shore and then stops. Assuming no friction …
In Fig. 9 - 45a, a 4.5 kg dog stands on an 18 kg flatboat at …
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In figure (a), a kg dog stands on a kg flatboat at distance D
WebIn figure (a), a kg dog stands on a kg flatboat at distance D = m from the shore. It walks m along the boat toward shore and then stops. Assuming no friction between the boat and the water, find how far the dog is then from the shore ... The dog was put on a scale and found to weigh 52 lb. Assume that the population mean weight of Siberian ... WebFeb 23, 2008 · A dog, weighing 11.1lb, is standing on a flatboat so that he is 20.0ft from the shore (to the left in Figure (a)). He walks 8.5ft on the boat toward shore and then halts. The boat weighs 40.4lb, and one can assume there is no friction between it and the water. How far is the dog then from the shore? Homework Equations WebIn figure (a), a 4.2 kg dog stands on a 15 kg flatboat at distance D = 6.1 m from the shore. It walks 2.6 m along the boat toward shore and then stops. Assuming no friction between … beca ucam