Assume that the inital velocity vọ is twice as big as the terminal velocity Vter· Describe and explain how the velocity changes in time, make a plot of v against t, indicate the position of the initial velocity and terminal velocity on the v axis.
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- Solve the following problems. Use a separate sheet of paper for your calculations. Please in very detailed solution and clear handwriting.I need help on this question. Could you please draw a diagram. Could you also explain how your answers are reasonable and explain whether the answers are reasonable relative to the context provided in the question?Can you please answer number 1 and all of the sub problems and show all of the steps to the solution
- A jet leaves palermo, sicily, whose latitute is 38 degrees N flying due west. Eventually it returns to palermo again. Assuming that the earth has a 3960-mile radius: a.) find the distance the jet travels b.)find the distance from palermo to the equator along the surface of the earth. SHOW WORK AND PICTURESPlease solve while clearly showing the stepsCan you please answer number 2 and all of the sub problems and show all of the steps to the solution
- Choose one equation (and only one) from the equation sheet that would let you solve the problem posed. Then define which variables in the equation go with what numbers from the problem itself (not from other problems), and define which variable is being solved for. Do not actually solve the problem numerically or algebraically, just pick the one equation and define the relevant knowns and single unknown. Don’t forget to include direction when called for by a vector variable. 1) A single mole of Carbon Dioxide has a mass of 44 g, and at 1.00 atm of pressure and 20oC (293K) it occupies 22.4 liters. At what speed will you find the peak of its speed distribution function?Please.solve with explanationA bacteria colony which is unrestricted in its growth will grow out in a circular manner. The population ?(?) of the colony at time t is directly proportional to the area of the circle. Suppose that a particular bacteria grows in such a way that the population is 1.3 times larger each day, and that initially (t=0) the colony has a diameter of 4 centimeter and a population of 7 million. a) Find the Population and Diameter of the colony on the fifth day. b) Find the Rate of Change of the Population and Diameter of the colony on the fifth day. c) Unrestricted growth models are often impractical as values will quickly become unreasonable. On what day does our model predict that the area of the bacteria colony will be 1 square mile?