After slapping the burglar in the Tondo, Rodrigo ran to a nearby hut which is s = (300+) meters from %3D 100 where he slapped the burglar. He then ran towards the hut covering a distance defined by the function s = 1.25t-0.35 – 3t3 cos(-5t) + 0.25t4e0.5t, where s is expressed in meters, t is time in seconds, and the angles are in radians. Unfortunately, 500 milliseconds after he started to ran, Berto, came in where Rodrigo slapped the burglar, saw him escaping and chased after him with a velocity defined by the v-t curve below. 1. Was Berto able to capture Rodrigo? Explain. 2. Determine the velocity and acceleration of Berto and Rodrigo 3 seconds after Rodrigo started to ran. 3. Draw the s-t and a-t curves for Berto's motion t (s) 1 2 3 240 220 200 180 160 140 120 100 80 60 40 20 (s/u) A

After slapping the burglar in the Tondo, Rodrigo ran to a nearby hut which is s = (300+) meters from %3D 100 where he slapped the burglar. He then ran towards the hut covering a distance defined by the function s = 1.25t-0.35 – 3t3 cos(-5t) + 0.25t4e0.5t, where s is expressed in meters, t is time in seconds, and the angles are in radians. Unfortunately, 500 milliseconds after he started to ran, Berto, came in where Rodrigo slapped the burglar, saw him escaping and chased after him with a velocity defined by the v-t curve below. 1. Was Berto able to capture Rodrigo? Explain. 2. Determine the velocity and acceleration of Berto and Rodrigo 3 seconds after Rodrigo started to ran. 3. Draw the s-t and a-t curves for Berto's motion t (s) 1 2 3 240 220 200 180 160 140 120 100 80 60 40 20 (s/u) A

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

A car takes time t=(2.5±0.1) s to travel a distance Ax=(0.922±0.001) m. VWhat is the relative uncertainty for the time?
Given vy= Voy - gt and y = yo + voyt - gt² derive (a) y = yo+vyt+gt² and (b) v²=vy-29(y-yo). HINT: Use the two given equations to get rid of unwanted variable.
(1)
Assume your hair grows at a rate of 1/44th of an inch per day. How fast is that in nm/s (nanometers per second)? Given that a typical atom is on the order of 1 x 10^(-10) m in diameter (see Table 1.3 on page 18 of the textbook), at approximately what rate does the protein synthesis that assembles your hair strands deposit atoms in units of atoms per second? I need the second question to be rounded to 1 significant digit.
In this problem Iam supposed to find length x how am I supposed to approach this.
dy b) Solve (1 + t?) + y = etan-1t. dt
(Please refer to Fig. 1) W = FAx (Equation 1) F = qE (Equation 2) APEelec = -W (Equation 3) Substituting Eq. 1 in Eq. 3, APE elec Then subs. Eq. 2 in Eq. 4, 4. What does q means in the derived equation? = -FAx (Equation 4) APE etec = -qEAx (Eq. 2.1) Which is what we need to derive.
A car speedometer has a 3% uncertainty. What is the range of possible speeds when it reads 100km? Km/h (lowest) Km/h (highest) Convert this miles per hour mi/h (lowest) mi/h (highest)
can anyone step by step explain why answer is 0.2？
Take the magnitude and the angle and calculate the x and y components and verify that they match what’s shown for the x and y components in the simulation Relationships Fx = |F|cosθ (magnitude x cos of the angle) FY = |F|sinθ (magnitude x sin of the angle)
Suppose your speedometer has an uncertainty of 4.5 km/h at a speed of 92 km/h. If the speedometer has the same percent uncertainty when it reads 55 km/h, what is the highest speed, in kilometers per hour, that you might be going? If the speedometer has the same percent uncertainty when it reads 55 km/h, what is the lowest speed, in kilometers per hour, that you might be going?
5) A disk of mass m = 75.0 g and radius r = 4.20 cm glides across an air table at a speed v = 1.5 m/s. It makes a glancing collision with a hoop of radius R = 5.80 cm and mass M = 130 g (initially at rest) such that their rims just touch. Because their rims are coated with instant-acting glue, the two objects stick together and rotate after the collision. a) What is the angular momentum of the system relative to the center of mass? b) What is the angular speed about the center of mass?