Help solving 1. ALabybug was crawling in a circle around a flower like in the picture below.Sketch what you think the tangential velocity and centripetalacceleration vectors would look like.b.Use Ladybug Motion 2D to check your ideas. Make correctionsif necessarySuppose the bug crawled along concentric circles like Figure 1.think the tangential velocity vectors would look like at the locations shown inc. Draw whatFigure 2.Figure 1youFigure 2Figure 3 (corrections)d. Use Ladybug Motion 2D to check your ideas. Make corrections if necessary on Figure 3.ODirnlau Settings

1. ALabybug was crawling in a circle around a flower like in the picture below. Sketch what think the tangential velocity and centripetal you acceleration vectors would look like. Use Ladybug Motion 2D to check your ideas. Make correction if necessary b. Suppose the bug crawled along concentric circles like Figure 1. c. Draw what you think the tangential velocity vectors would look like at the locations shown in Figure 2. Figure 1 Figure 2 Figure 3 (corrections)

1. ALabybug was crawling in a circle around a flower like in the picture below. Sketch what think the tangential velocity and centripetal you acceleration vectors would look like. Use Ladybug Motion 2D to check your ideas. Make correction if necessary b. Suppose the bug crawled along concentric circles like Figure 1. c. Draw what you think the tangential velocity vectors would look like at the locations shown in Figure 2. Figure 1 Figure 2 Figure 3 (corrections)

Glencoe Physics: Principles and Problems, Student Edition

1st Edition

ISBN:9780078807213

Author:Paul W. Zitzewitz

Publisher:Paul W. Zitzewitz

Chapter6: Motion In Two Dimensions

Section: Chapter Questions

Problem 94A

See similar textbooks

Similar questions

Your roommate is working on his bicycle and has the bike upside down. He spins the 32 -cm-radius wheel, and you notice that a pebble stuck in the tread goes by 4 times every second. What is the pebble's centripetal acceleration? Express your answer in m/s2.
A sprinter runs at 9.2 m/s around a circular track with centripetal acceleration 3.8 m/s2 What is the track radius? How long does it take to go around the track?
) A boy is flying a drone in a circular path at 35 miles per hour. If the drone is experiencing a centripetal acceleration of 0.70 m/s2, what is the diameter (in meters) of the circle that the boy’s drone is flying?
You're designing a highway so that the maximum centripetal acceleration on a curve is no more than 1.7 m/s2. What is the minimum curvature radius to accommodate a 52-km/h maximum speed? Give your answer in meters I know the formula involves a= v^2/r and we get r by itself; and then, we are to find minimum curvature radius. My question has to do with a conversion of 52 km to meters, and yes, km=1000 m. Can you help me to conceptualize (52 km/h)^2 to (14.4 m/s)^2 better?
A typical running track is an oval with 74-m-diameter half circles at each end. A runner going once around the track covers a distance of 400 m . Suppose a runner, moving at a constant speed, goes once around the track in 1 minmin 40 s. What is her centripetal acceleration during the turn at each end of the track?
If an airplane plot is told to fly 123 km in a straight line to get from San Francisco to Sacramento, explain why he could end up anywhere on the circle in Figure 353. What other information would he need to get to Sacramento?
A child swings a tennis ball attached to a 0.590-m string in a horizontal circle above his head at a rate of 4.50 rev/s. (a) What is the centripetal acceleration of the tennis ball?(b) What is the centripetal acceleration of the tennis ball when the string is 1.00 m in length?
Explain what circular motion is, and provide an example problem to solve.
Zach drives his car around a circular section of a road having a radius of 50 meters at a constant speed of 20 m/s. What is the centripetal acceleration of Zach's car?
A race car goes around a level, circular track with a radius of 22 meters at a constant speed of 39.6 m/s.(a) What is the car's centripetal acceleration?
Noah Formula is in an airplane which is flying at constant speed in a circular course of radius 5000 meters, circling O'Hare Airport prior to landing. Noah observes that the plane completes each round trip in 400 seconds. (a) What is the speed of the airplane? (b) What is its centripetal acceleration? (c) What is the centripetal force felt by the passengers of the plane?
In the swing carousel amusement park ride, riders sit in chairs that are attached by a chain to a large rotating drum as shown in (Figure 1). As the carousel turns, the riders move in a large circle with the chains tilted out from the vertical. In one such carousel, the riders move in a 15-m-radius circle and take 8.3 s to complete one revolution. What is the angle of the chains, as measured from the vertical?