18. A golf ball rolls up a hill toward a miniature-golf hole. Assume that the direction toward the hole is positive. a. If the golf ball starts with a speed of 2.0 m/s and slows at a constant rate of 0.50 m/s?, what is its velocity after 2.0 s? b. What is the golf ball's velocity if the constant acceleration continues for 6.0 s? c. Describe the motion of the golf ball in words and with a motion diagram.
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- Unreasonable results A dolphin in an aquatic show jumps straight up out of the water at a velocity of 15.0 m/s. (a) List the knowns in this problem. (b) How high does his body rise above the water? To solve this part, first note that the final velocity is now a known, and identify its value. Then, identify the unknown and discuss how you chose the appropriate equation to solve for ft. After choosing the equation, show your steps in solving for the unknown, checking units, and discuss whether the answer is reasonable. (c) How long a time is the dolphin in the air? Neglect any effects resulting from his size or orientation.s/workbook.asp?t%36886438 eets.co.. MCommonLit | MY A. 1. Calculating distance and dlsplacement. Calculate the total distance traveled and displacement of the man as he walks from his house to the destination. calculations as best as possible in the boxes. Type your answers next to distance and displacement. Show the • Distance: Total path length of motion or travel. Add together all of the segments of motion. • Displacement: The absolute change in position. The straight-line deference in position between the start of motion and the end of motion. Displacement is a vector. #1 Distance (d)= Displacement (Ax) = 300 m # 2 Distance (d) = 300 m Displacement (Ax) = 300 m # 3 Distance (d) %3! 100 m Displacement (Ax) D 300 mFast pls i will give u like for sure solve this question correctly in 5 min please Choose from the following in answering from a to h instantaneous speedInstantaneous accelerationThe initial speedInitial positionDisplacementSpeed changeAverage speed a) What is the slope of the tangent of a velocity versus time graph.? b) what is the area under the velocity versus time graph curve? c) What is the air under the curve of an acceleration graph versus time? d) What is the slope of acceleration versus the time graph? e) what is the slope of the tangent of a graph of position versus time? f) What is the slope between any two bridges of a position graph versus time? g) what is the order at the origin of a graph of the position versus time in a constant velocity motion? h) What is the order at the origin of a graph of velocity versus time in motion ofConstant acceleration? h) what is the air under the curve of a graph of position versus time 2 the following graph speed (m'/s) versus time…
- Can i please get help with. Apologies if this is too many questions at once. Please answer where possible and let me know if i need to post other questions as a seperate questions, thanks ! Draw a vector diagram of Moana’s journey, and find the magnitude of ther displacement from Taiaroa Head et the end of each of the three legs Sketch the speed of the albatross as a function of time during this leg, and identify which features on the graph correspond the bird’s displacement and acceleration. What is her acceleration at time t=1 hr? Your answer can be in units of km hr-2. How long, in hours and minutes, does it take for Moana to complete the third leg?A train moving with constant acceleration travels 7.50 m the 10 th sccond Of its motion during and 5.50 m duning the 12th second OF of its motion. a What is the initial velucity of the train ? b. lohat is the acceleration OF the train ? C: Dctermine the dis tance trave ked by tronh until it stops?ition after 1.0 s. Can le summarizes the is noites) he magnitude nd Eq. 4 with at you are , because e and in becomes What Have I Learned So Far? During volleyball practice, your teammate tosses the ball upward to prepare it for a spike. 1. Compare the relative directions of the ball's velocity and acceleration as it moves and as it moves down (free fall). up 2. Describe how the ball's velocity will change when it is directed opposite from the direction of the acceleration. 3. How will the ball's velocity change when its direction is similar to that of the acceleration? ha Take note that an object's acceleration and velocity are not always in the same direction as discussed earlier. Second, at the top of the ball's path, the velocity is zero, but its acceleration is still the constant g. Example 3: aer dC vt d 11 V = 0 m/s Pg [ vt Pg tv ]d 1800 /v ] Pg
- is in kilometres(km) and the smaller unit is centimeters(cm). mechanics will displacement (represented by continuous line). us of this lesson Fig 12 Motion of a Dog otion. its gives Vector Qua pe able to dif concepts of hem in you ities are c cluding a ature, ma measurernent second the (represented by broken lines) while is displacement. es or ve tion fo are us The fu tion. on. omotandard unit for distance and displacement is meters(m), the larger unit What's More sca] Instruction: Analyse the illustrations below and answer the questions that ar the diagram by their coordinates along the number line. 10m 15m -15m -10m - 5m Om 5m Figure 1.3 1. How far is the dog from the tree? How far is the tree from the house? 3. How far is the dog from the house? 2.Docs login - InterCheck... USI Student Portal w White Fox Boutiqu... WorkJam All Candles | Tools Add-ons Help Last edit was seconds ago ext Times New. 12 + BIUA 三 4. .. 6 II 2. Danielle throws a ball vertically upwards with an initial velocity of 24.5 ms', and catches it is at the same height. a) Calculate the time taken for the ball to reach its maximum height? b) Determine the acceleration of the ball at its maximum height? c) Calculate the ball's velocity when it returns to its starting point? d) Calculate the total time for the upward and downward motion? e) Determine the greatest height reached by the ball? f) Calculate the total vertical distance travelled by the ball? g) Determine the total displacement of the ball? 80 000 O00 DII DD F6 F7 F8 F9 F3 F4 !!!In a total time of 3.0 minutes, a duck on a pond paddles 31 m [N33oE] and then paddlesanother 57 m [E28oS]. Solve for the displacement graphically (with a ruler andprotractor) and then answer the questions. Using the displacement you determined from your graph, what was the duck’s average velocityfor the trip? What total distance did the duck travel? What was the average speed of the duck for the whole trip?
- A webassign.net/web/Student/Assignment-Responses/last?dep326272405 : Apps M Gmail Maps YouTube Translate Microsoft Office Ho... Check Y. Example 2.3 Average and Instantaneous Velocity x (m) 10 A particle moves along the x axis. Its position varies with time according to the expression x = -4t + 2r, where x is in meters and t is in seconds. The position-time graph for this motion is shown in the figure. Notice that the particle moves in the negative x direction for the first second of motion, is momentarily at rest at the moment t = 1 s, and moves in the positive x direction at times t > 1 s. 8 Slope = +4 m/s 6 Slope = -2 m/s 4 (A) Determine the displacement of the particle in the time 0. t (s) intervals t= 0 to t = 1 s and t = 1 s to t = 3 s. B (B) Calculate the average velocity during these two time intervals. 4 (C) Find the instantaneous velocity of the particle at t = 2.5 s. SOLVE IT (A) Determine the displacement of the particle in the time intervals = 0 tot = 1 s and z = 1 s to t…lo noltsineestooR lsoirdgeno nolloM Part B- Data for the Motion of a Passenger Jeepney Data Part A- Data for a Bicycle's Motion 1. Plot the tabulated data (d vs t) 2. Time will be in the x-axis and distance in the у-аxis. 3. Connect the points. Describe the graph. 1. Plot the given tabulated data (d vs t) 2. Time will be in the x-axis and distance in the y-axis. 3. Connect the points. Describe your graph. Table 3.2: Bicycle's Motion Table 3. 3: Passenger Jeepney's Motion Distance Time Distance Time d (m) t (s) d (km) t (h) 20 50 1 38 4 100 60 6 100 3 79 100 4 100 10 150 120 12 100 6 138 14 50 8 Table 3.4: Car's Motion Distance Time Part C- Data for the Motion of a Cat d (m) t (s) 01 1. Plot the distance against time (d-t graph) 2. Time will be in the x-axis and distänce in the y- 15.5 4.8 axis. 46.5 8.7 3. Connect the points. Describe the graph. 75.0 11.1 105.2 13.0 150.0 15.3 200.1 17.7A ball is projected straight up from a height of 19.6 metres. A second ball isdropped from the top of this same height 1.15 seconds later. Neglecting airresistance, find:A. The initial speed of the first ball if both balls are to hit the groundsimultaneously.B. On the same graph, sketch the positions of both nalls as a functionof time, where the initial time is the instant when the first ball wasprojected.Consider now the case when the height is unknown, say h. Furthermore,suppose the first ball is projected with initial speed of v0.A. What must the height of the building be for both balls to hit the groundat the same time for:I. v0 being 7.5 m/s? II. v0 being 8 m/s?B. If v0 is greater than some value vmax, no value of h exists that allowsboth balls to hit the grund at the same time. Solve for vmax. What isthe simple physical interpretation of vmax?C. If v0 is less than some minimum value, say vmin, h has no solution.Find vmin. What is the physical interpretation of vmin?